And thorough this distemperature we see the seasons alter...
Shakespeare's "A Midsummer Night's Dream"
Act 2, Scene 1
El Niño (EN) is characterized by a large-scale weakening of the trade
winds and warming of the surface layers in the eastern and central equatorial
Pacific Ocean. El Niño events occur irregularly at intervals of roughly
2-7 years, although the average is about once every 3-4 years
[Quinn et al., 1987].
They typically last 12-18 months, and are accompanied by swings in the Southern
Oscillation (SO), an interannual seesaw in tropical sea level pressure between
the eastern and western hemispheres
[Walker, 1924].
During El Niño,
unusually high atmospheric sea level pressures develop in the western tropical
Pacific and Indian Ocean regions, and unusually low sea level pressures develop
in the southeastern tropical Pacific.
Bjerknes [1966,
1969]
was the first
to link swings in the Southern Oscillation to El Niño events, proposing
that the two phenomena were generated by coupled ocean-atmosphere interactions.
SO tendencies for unusually low pressures west of the date line and high pressures
east of the date line have also been linked to periods of anomalously cold equatorial
Pacific sea surface temperatures (SSTs) sometimes referred to as La Niña
[Philander, 1990].
The full range of SO variability, including both
anomalously warm and cold equatorial SSTs, is often referred to as ENSO.
ENSO is associated with shifts in the location and intensity of
deep convection and rainfall in the tropical Pacific. During El
Niño events, drought conditions prevail in northern Australia,
Indonesia, and the Philippines, and excessive rains occur in the
island states of the central tropical Pacific and along the west
coast of South America. Shifts in the pattern of deep convection
in the tropical Pacific also affect the general circulation of the
atmosphere and extend the impacts of ENSO to other tropical ocean
basins and to midlatitudes
[Rasmusson and Wallace, 1983;
Ropelewski and Halpert, 1986,
1987;
Halpert and Ropelewski, 1992;
Trenberth et al., this issue].
During
El Niño most of Canada and the northwestern United States tend
to experience mild winters, and the states bordering the Gulf of
Mexico tend to be cooler and wetter than normal. California has
experienced a disproportionate share of episodes of heavy rainfall
during El Niño winters such as 1982-1983, 1991-1992, and
1994-1995. Atlantic hurricanes tend to be less frequent during
warm events and more frequent during cold events
[Gray et al., 1993].
El Niño events also disrupt the marine ecology
of the tropical Pacific and the Pacific coast regions of the
Americas, affecting the mortality and distribution of commercially
valuable fish stocks and other marine organisms
[Barber and Chavez, 1983;
Dessier and Donguy, 1987;
Pearcy and Schoener, 1987;
Lehodey et al., 1997].
Thus, though
originating in the tropical Pacific, ENSO has socioeconomic
consequences that are felt worldwide.
The widespread and systematic influence of ENSO on the
ocean-atmosphere system, and the potential that it might be
predictable seasons to years in advance, led to initiation of the
international Tropical Ocean-Global Atmosphere (TOGA) Program, a
10-year study (1985-1994) of seasonal-to-interannual (also
referred to as short-term) climate variability. The goals of the
TOGA program were
[World Climate Research Program, 1985, p.
vii].
The scientific background and rationale for TOGA was spelled out
in several planning documents [e.g.,
World Climate Research Program, 1985;
National Research Council, 1983,
1986].
Prior to TOGA, a basic description of oceanic and atmospheric
variability associated with El Niño existed [e.g.,
Rasmusson and Carpenter, 1982],
as did a basic description of
tropical/extratropical atmospheric teleconnections in the northern
hemisphere [e.g.,
Horel and Wallace, 1981].
Atmospheric general circulation models had shown a sensitivity both in the
tropics and at higher latitudes to underlying equatorial Pacific
SST anomalies, and theories were emerging on how tropical forcing
gave rise to observed teleconnection patterns [e.g.,
Hoskins and Karoly, 1981].
Relatively simple wind-forced ocean models
prior to TOGA were capable of simulating some aspects of
seasonal-to-interannual variability associated with sea level
variations in the Pacific [e.g.,
Busalacchi and O'Brien, 1980;
Busalacchi and O'Brien, 1981;
Busalacchi et al., 1983].
Initial attempts to quantitatively assess the role
of ocean dynamics in controlling interannual variations in SST
were underway
[Gill, 1983].
Also, ocean general
circulation models with explicit mixed layer thermodynamics were
being developed for improved simulations of SST variability [e.g.,
Schopf and Cane, 1983].
Coupled tropical
ocean-atmosphere models were in their infancy prior to TOGA. They
showed promise though in their ability to elucidate possible
mechanisms responsible for ocean-atmosphere feedbacks and in their
ability to crudely simulate aspects of the ENSO cycle
[McCreary, 1983;
Philander et al., 1984].
Theories regarding the mechanisms responsible for El Niño
variations in the ocean were likewise developing [e.g.,
Wyrtki, 1975;
McCreary, 1976;
Hurlburt et al., 1976].
The roles of ocean dynamics and, in particular,
wind-forced equatorial Kelvin and Rossby waves in affecting
large-scale redistribution of mass and heat in the equatorial band
were widely regarded as crucial aspects of the ocean's role in the
ENSO cycle. The rapid response of the equatorial ocean to wind
forcing and the ability of equatorial waves to affect remote parts
of the basin on relatively short timescales distinguish the
tropics from higher latitudes where planetary scale waves
propagate much more slowly. Substantial responses in equatorial
currents and sea surface heights to relatively short-duration wind
events were evident in observations before the start of TOGA
[Knox and Halpern, 1982;
Eriksen et al., 1983].
These observations suggested the potential for remotely forced
changes in SST due to wave-induced changes in horizontal and
vertical advection and upper ocean mixing. Thus understanding the
oceanic processes giving rise to SST variability in the tropical
Pacific was a more challenging problem than at midlatitudes, where
SST variations on seasonal and interannual timescales are
generated primarily by local air-sea heat exchange
[Gill and Niiler, 1973].
Much of the progress in oceanographic studies related to El
Niño in the 1970s and early 1980s was stimulated by fieldwork
and modeling efforts as part of the Equatorial Pacific Ocean
Climate Studies (EPOCS) program
[Hayes et al., 1986],
the North Pacific Experiment (NORPAX)
[Wyrtki et al., 1981],
and the Pacific Equatorial Ocean Dynamics (PEQUOD) experiment
[Eriksen, 1987].
These programs provided new data for
basic description of phenomenology, for developing and testing
dynamical hypotheses, and for model development and validation
[Halpern, 1996].
Impressive though the scientific advances
were during this period, they were still inadequate in many
respects. To quote from the document U.S. Participation in
the TOGA Program
[National Research Council, 1986,
p. 6-7]:
TOGA, initiated by the
World Climate Research Program [1985],
provided a framework for coordinated, sustained
international efforts aimed at addressing these shortcomings.
Implementation of TOGA was to be carried out with major new
initiatives in modeling, process-oriented field studies, and
long-term observations. Efforts in these areas were to be highly
interactive and mutually reinforcing. Models and the results of
process studies would be used to help guide the development of
long-term observational systems. Long-term observations in turn
would provide a large-scale, long-term framework in which to
interpret the results of shorter-duration, geographically focused,
intensive process studies. Long-term observations would also be
used to validate models, to aid in the development of
parameterization schemes for subgrid scale model physics, and to
initialize dynamical model-based climate forecasting schemes.
The need for an improved observing system was underscored during
the planning stages of TOGA in the early 1980s, when the
scientific community was caught completely off guard by the
1982-1983 El Niño, the strongest in over a hundred years (see
Appendix A for details). This El Niño was neither predicted
nor even detected until several months after it had started. The
lesson from this experience was obvious: an in situ observing
system capable of delivering data in real time was urgently needed
for improved monitoring, understanding, and prediction of El
Niño and related phenomena. To meet these requirements, the
TOGA Implementation Plan called for the development of a "thin
monitoring" array of in situ measurements based on the
enhancement of existing capabilities
[International TOGA Project Office, 1992].
This observing system was to provide data
on a basin scale for at least 10 years without significant
temporal gaps, so that a continuous record of climate variability
could be assembled. Ten years was considered the minimum length of
time needed for a comprehensive study of interannual variability,
the dominant mode of which was ENSO cycle.
The purpose of this paper is to describe the development of the TOGA observing system, to highlight scientific advances that have resulted from implementation of this system, and to summarize how data from this system have contributed to progress in developing models for improved climate analysis and prediction. We will emphasize oceanic, rather than atmospheric, components of the observing system, reflecting relative levels of effort expended on implementation during the TOGA decade. However, we will discuss TOGA efforts to augment the World Weather Watch for atmospheric measurements and to establish a specialized network of island-based wind profilers.
We will also emphasize in situ rather than satellite data.
Satellite missions were generally initiated for purposes other
than, or only partially motivated by, short-term climate research
(e.g., operational weather prediction, national defense, general
oceanographic and/or meteorological applications). Also, delays in
satellite missions and/or temporal discontinuities in satellite
data coverage heightened reliance on in situ measurements during
the TOGA decade. For example, launch of the National Aeronautics
and Space Administration's scatterometer (NSCAT) for surface wind
velocity estimates, originally scheduled for 1989, was repeatedly
delayed until August 1996, almost 2 years after the end of TOGA.
The satellite carrying NSCAT then failed prematurely, in June
1997, after being operational for only 8 months. Similarly, there
was a 2-year hiatus in satellite sea level altimetry measurements
between the end of the U.S. Navy's Geodetic Satellite (Geosat)
mission in 1989 and the launch of European Space Agency's European
Remote Sensing Satellite (ERS-1) in 1991. Nonetheless, we will
discuss those satellite missions that contributed directly to TOGA
objectives, particularly with regard to oceanic variability.
Satellite measurements targeted more toward documenting and
understanding atmospheric variability during TOGA, namely those
for precipitation, water vapor, clouds, radiation, and evaporation
[Lau and Busalacchi, 1993],
are discussed in work by
Wallace et al. [this issue].
Originally, it was anticipated that TOGA would develop a balanced
research agenda with significant levels of effort directed at
variations in all three tropical oceans
[World Climate Research Program, 1985].
Important dynamical linkages between
ENSO and climate variability in the other tropical ocean basins
were evident [e.g.,
Barnett, 1983;
Horel et al., 1986].
In addition, phenomena significantly impacting regional
climate, such as the Indian monsoon
[Webster et al., this issue],
the Indian Ocean dipole
[Nicholls, 1989],
El Niño-like warm episodes in the equatorial Atlantic
[Philander, 1986],
and the so-called "Atlantic SST dipole"
[Moura and Shukla, 1981],
were not well understood in terms of underlying physical processes or potential
predictability. However, the strength of the ENSO signal and its
global impacts, coupled with limited financial resources, tended
to concentrate most efforts in the Pacific. This review therefore
focuses primarily on the Pacific. Recognizing that some elements
of the observing system (satellite and in situ) are more global in
character, this broader geographic coverage will be noted as
appropriate.
Before concluding this introduction, we note that there is a range
of interpretations in the literature on use of the terms El
Niño, La Niña, and ENSO
[Scientific Committee on Ocean Research (SCOR), 1983;
Deser and Wallace, 1987;
Enfield, 1989;
Aceituno, 1992;
Glantz, 1994;
Trenberth, 1997].
Originally, the term El Niño (in reference to the Christ child) denoted a warm
southward flowing ocean current that occurred every year around
Christmas time off the west coast of Peru and Ecuador. The term
was later restricted to unusually strong warmings that disrupted
local fish and bird populations every few years. However, as a
result of the frequent association of South American coastal
temperature anomalies with interannual basin-scale equatorial warm
events, El Niño has also become synonymous with larger-scale,
climatically significant, warm events. There is not, however,
unanimity in the use of the term El Niño. In this paper,
therefore, we will adopt a standard of referring interchangeably
to El Niño, ENSO warm event, or the warm phase of ENSO as
those times of warm eastern and central equatorial Pacific SST
anomalies. Conversely, the terms La Niña, ENSO cold event, or
cold phase of ENSO will be used interchangeably to describe those
times of cold eastern and central equatorial Pacific SST
anomalies. As noted earlier, the terms ENSO and ENSO cycle will be
used to describe the full range of variability observed in the
Southern Oscillation Index, including both warm and cold events.
The rest of the paper is organized as follows. We begin in section
2 with a brief overview of El Niño as the primary
phenomenological target of the TOGA observing system and then
describe the observing system design in terms of primary variables
measured and platforms used for implementation. Scientific
progress through descriptive and diagnostic studies is reviewed in
section 3. Section 4 describes how the TOGA observing system
contributed to the development of dynamical models for
seasonal-to-interannual climate analysis and prediction. The paper
concludes in section 5 with a summary and a brief discussion of
future directions for climate observations based on the successes
of TOGA. Four appendices are included, the first of which
(Appendix A) describes the failure to observe the onset of the
1982-1983 El Niño. Appendices B, C, and D provide historical
background and technical information related to development of the
in situ oceanographic components, the ocean-related satellite
components, and the in situ meteorological components,
respectively, of the observing system. A partial list of current
World Wide Web sites for access to data and data analysis products
engendered by the TOGA observing system can be found in the
National Research Council's [1996]
report on TOGA. In addition,
reports on the TOGA observing system at various stages in its
development can be found in work by
McPhaden and Taft [1984],
U.S. TOGA Office [1988],
Nova University [1989],
World Climate Research Program [1990b],
and the
National Research Council [1990].
We begin with a brief overview of El Niño, which was the primary phenomenological focus of TOGA, in order to highlight physical principles that helped to guide development of the TOGA observing system. This overview parallels what was known at the start of TOGA with the caveat that, as a conceptual model, many of its key mechanisms were poorly understood or not yet critically tested from observations. Progress beyond this simple description is taken up in sections 3 and 4.
In the tropical Pacific, net heat gain from the atmosphere tends
to create a warmer surface layer near the equator than at higher
latitudes. Under normal conditions (, top),
easterly trade wind forcing drives near-equatorial surface flow
westward in the South Equatorial Current (SEC), piling up this
warm surface layer in the western Pacific to create a deep warm
pool. Conversely, warm water is drained from the eastern Pacific,
leading to an upward tilt of the thermocline to the east. The
relative shallowness of the thermocline in the eastern Pacific
increases the efficiency of local trade-wind-driven equatorial
upwelling to cool the surface, creating a cold tongue in SST that
extends from the coast of South America to near the international
date line. The easterly trade winds are reinforced by the
east-west SST contrast, which is associated with low atmospheric
surface pressure over the warm pool in the west and high surface
pressure over the cooler waters of the eastern Pacific.
Atmospheric circulation on the equatorial plane (that is, the
Walker circulation) is closed by ascent of warm moist air over the
warm pool (associated with deep convection and precipitation),
westerly winds aloft, and subsidence in the high-pressure zone of
the eastern Pacific. In the ocean, westward flow in the surface
SEC is in part compensated by a return flow to the east in the
thermocline, i.e., the Equatorial Undercurrent (EUC). This current
flows down the zonal pressure gradient associated with the
east-west tilt of the thermocline and provides a source of water
for upwelling in the east
[Bryden and Brady, 1985].
During El Niño (Figure 1, bottom), the trade winds weaken in
the central and western Pacific, leading to a local eastward
acceleration of the surface currents. In addition, weakening of
the trade winds excites downwelling equatorial Kelvin waves, which
propagate into the eastern equatorial Pacific, where they depress
the thermocline, and upwelling equatorial Rossby waves, which
propagate into the western Pacific, where they elevate the
thermocline
[Wyrtki, 1975;
McCreary, 1976;
Hurlburt et al., 1976].
Anomalously warm sea surface
temperatures appear from the coast of South America to west of the
international date line, and the pattern of deep convection and
precipitation shifts eastward with the warmest SSTs
[Gill and Rasmusson, 1983].
Deep convection is the principal driving
force for atmospheric circulation through the release of latent
heat at midtropospheric levels, and these shifts in the centers of
deep convection during El Niño affect the atmospheric
circulation on a global basis
[Horel and Wallace, 1981].
The physical basis for ENSO and related phenomena provided a rationale for the development of an observing system to measure key oceanographic and meteorological variables. Prioritization of these variables was based on the need not only to better document and understand but also to predict short-term climate variability. Foremost were fields of surface wind stress and sea surface temperature since, as evident from discussion in the preceding section, it is these two variables by which the ocean and atmosphere most immediately interact in the tropics.
Of next highest priority was the upper ocean thermal field. The
basic periodicity of ENSO is controlled in part by the vast
thermal inertia of the upper ocean through the propagation of
planetary-scale equatorial waves. These waves mediate coupling to
the atmosphere on interannual timescales by redistributing upper
ocean heat not only zonally along the equator, as evident in
Figure 1, but also meridionally
[Wyrtki, 1985a].
Thus the
"memory" for the ENSO cycle is to be found in the ocean rather
than in the atmosphere, where (excluding the mean seasonal cycle,
which is externally forced by variations in insolation) intrinsic
timescales are much shorter and are primarily associated with
3-5-day weather variability. Also, the slow evolution of upper
ocean heat content on seasonal-to-interannual timescales suggested
a logic for initializing ocean models used in climate prediction
with subsurface temperature data.
Sea level variability was likewise deemed to be a crucial variable
because it is a proxy for upper ocean heat content. The tropical
oceans behave in many ways as a two-layer fluid, with thermocline
variations reflected in sea level heights
[Rebert et al., 1985].
For example, during ENSO, sea level is elevated when the
thermocline deepens in the eastern Pacific, and it is depressed
when the thermocline shoals in the western Pacific. Sea level thus
provides a convenient measure of the vertically integrated oceanic
response to atmospheric forcing.
Measurement of ocean currents was deemed to be essential for meeting the goals of TOGA because of the strong control ocean dynamics plays in creating ENSO SST anomalies. In most parts of the world ocean, seasonal-to-interannual changes in SST are controlled simply by variations in heat flux across the air-sea interface. In the equatorial Pacific, on the other hand, changes in three-dimensional ocean circulation play a crucial role in generating ENSO SST anomalies through horizontal advection and through changes in intensity of upwelling in the cold tongue region. To a certain extent, the need for information on the horizontal flow field could be met via estimates from the thermal field via geostrophy. However, it was also considered essential to directly measure horizontal currents along the equator, where pure geostrophy breaks down, and in the surface mixed layer, where frictional Ekman flows were expected to be large and likewise inaccessible via the geostrophic approximation.
Surface winds, SST, upper ocean thermal structure, sea level, and ocean currents, though of central importance in motivating the development of an observing system for TOGA, were of course not the only variables considered to be of value for studies of ENSO and related phenomena. It was appreciated that a quantitative understanding of SST variability required improved estimates of surface heat fluxes, that salinity variability needed to be better documented in the tropical oceans for a variety of reasons (e.g., its contribution to static stability and dynamic height, and its potential role in the surface heat balance in regions of heavy rainfall), and that studies of atmospheric circulation would benefit from an improved definition of precipitation (an integral measure of latent heat release) over the ocean. TOGA-sponsored research activities thus addressed measurement issues aimed at variables other than winds, SST, upper ocean thermal structure, sea level, and currents. However, these five key variables were viewed as a sine qua non both for improved understanding of short-term climate variability (section 3) and for the development of climate forecast models with significant predictive skill (section 4).
It was also recognized at the start of TOGA that, although ENSO is
predominantly a large-scale, interannual perturbation of the
climate system, it could not be effectively observed without
taking into account smaller-scale, higher-frequency fluctuations.
There is a broad spectrum of variability in both the ocean and the
atmosphere that represents a potential source of geophysical noise
in estimates of climate signals. Noise contamination can arise
because of inadequate sampling in space and/or time, which will
alias energy from high-frequency, small-scale fluctuations into
the lower frequencies and larger scales of climatic interest. The
existence of this broad spectrum of variability imposes stringent
sampling requirements for climate observations. As an example,
Halpern [1988a] and
Mangum et al. [1992]
determined that about one sample per day would be required at a
given location in the equatorial Pacific to estimate monthly mean
winds with an accuracy of 0.5-1.0 m s-1. Much of the
equatorial Pacific was significantly undersampled relative to this
criterion by volunteer observing ships (VOS), the main source of
information on surface winds prior to and during the early stages
of TOGA. Furthermore, some high-frequency variations were likely
to be dynamically relevant in the evolution of El Niño.
Potential scale interactions result from nonlinearities in the
ocean-atmosphere system through processes such as atmospheric
convection, ocean mixing, heat and momentum advection, etc.
Considerable debate, for example, revolved around the role of
episodic 1-10-day westerly wind bursts and the 30-60-day
intraseasonal Madden and Julian Oscillation
[Madden and Julian, 1971,
1972]
in either triggering or sustaining El
Niño events or in accounting for the irregular periodicity of
El Niño [e.g.,
Keen, 1982;
Luther et al., 1983;
Harrison and Schopf, 1984;
Lau and Chan, 1986].
Resolution and accuracy requirements established by TOGA for the
measurements discussed in this study are presented in
, as excerpted from the fourth edition of the
"TOGA International Implementation Plan"
[International TOGA Project Office, 1992].
These requirements evolved during
the program as understanding of the climate system and technical
capabilities improved. Table 1 represents the final assessment of
the TOGA community, taking into account developments up to 1992.
No specific requirements were set for subsurface temperature. For
this variable it was felt that available observational techniques
would fall short of expectations, especially in terms of
resolution, except in certain well-sampled regions. Note that as a
practical matter, surface wind velocity rather than wind stress is
measured over the oceans, with stress estimated from wind velocity
using bulk turbulent transfer formulae. As specified in Table 1,
an accuracy of 0.01 Pa (1 Pa = 1 N m-2) for surface stress
translates roughly into an accuracy requirement of 0.5 m s-1
for surface winds in regions of trade wind forcing.
The requirements in Table 1 were generally cast in terms of mapping and/or documenting variability, rather than in terms of requirements for initialization of climate forecast models. These latter requirements are still a matter of ongoing research. Nonetheless, by the standards of Table 1, it could be claimed that by the end of TOGA the observing system met many of the data requirements in the equatorial Pacific Ocean between 8°N and 8°S. This is partly because that was where most in situ resources were concentrated and partly because TOGA data requirements in some instances (e.g., subsurface temperature and sea level) were based on what was considered technically feasible. Outside the latitude band 8°N-8°S in the tropical Pacific, and in the tropical Atlantic and Indian oceans, the observing system fell short of specific requirements in Table 1.
In the following subsection we provide a brief summary of the observing system, element by element. Additional technical details such as instrumental design and instrumental accuracies are elaborated on in Appendices B, C, and D.
In situ elements of the oceanographic observing system developed
and implemented in support of TOGA objectives are illustrated in
and summarized in . These elements include an island and coastal tide gauge
network to provide sea level measurements; drifting buoy arrays to
provide mixed layer velocity and SST measurements; the TOGA
Tropical Atmosphere-Ocean (TAO) array of moored buoys to provide
surface wind, SST, upper ocean temperature, and current
measurements; and a volunteer observing ship (VOS) expendable
bathythermograph (XBT) program for upper ocean temperature
profiles. The XBT program was embedded in the ongoing program of
VOS surface marine meteorological measurements, which provided
wind, SST, and other surface data. TOGA also inherited a
decade-long VOS sea surface salinity network in 1985. In addition,
repeat hydrographic sections from regularly scheduled research
cruises, most notably along 110°W
[McPhaden and Hayes, 1990b;
Hayes et al., 1991c],
165°E
[Delcroix et al., 1992],
and 137°E
[Shuto, 1996],
provided valuable information on upper ocean water mass structures
in the Pacific during TOGA.
A key feature of the array elements shown in Figures 2 and 3 was that by the end of TOGA most of the data were transmitted to shore via satellite relay in real time. In addition, each array element had unique measurement capabilities that were advantageous for TOGA (Table 2). However, none of these elements by themselves would have been adequate for TOGA purposes, because each has certain disadvantages in terms of cost and/or sampling characteristics that limit its applicability for short-term climate studies. These array components were therefore viewed as complementary to one another, providing a synergistic framework in which to document and analyze climate fluctuations in the tropical oceans.
Design of the observing system was guided by general circulation
model simulations of wind-forced oceanic variability and by
empirical studies of space-time correlation scales. Model design
studies indicated, for example, that basin-scale wind measurements
were required within at least ~ 7° of the equator to
simulate accurately the seasonal-to-interannual evolution of SST
variability in the cold tongue region of the equatorial Pacific,
and that the ocean responds most sensitively to zonal wind rather
than meridional wind forcing on these timescales
[Harrison, 1989].
Empirical studies indicated that zonal wind field
variations are minimally coherent over 2°-3°
latitude and 10°-15° longitude
[Harrison and Luther, 1990],
and that approximately one sample per day would
be required to meet TOGA accuracy requirements
[Halpern, 1988a;
Mangum et al., 1992].
The space scales and
timescales of upper ocean thermal structure are depth dependent
and nonstationary in time. However, the most stringent thermal
field sampling requirements (for thermocline temperature during
non-ENSO periods) are comparable to those for zonal winds [e.g.,
Meyers et al., 1991;
Hayes and McPhaden, 1992;
Kessler et al., 1996].
Scales of variability and sampling
requirements for velocity were described in work by
Hansen and Herman [1989],
World Climate Research Program [1990b],
and
McPhaden et al. [1991].
Design of the observing system was constrained by logistical
considerations, such as the availability of islands suitable for
tide gauge installation and the availability of commercial
shipping routes. It was also constrained by the practicalities of
cost, since financial resources were limited. Implementation was
based on existing technologies, although measurement capabilities
and cost efficiencies were greatly enhanced by two significant
technological breakthroughs. One was the development of a low-cost
Autonomous Temperature Line Acquisition System (ATLAS) wind and
thermistor chain mooring capable of telemetering its data in real
time
[Hayes et al., 1991a].
The second was the development
of a low-cost, long-lived drifting buoy with accurate
water-following characteristics
[Niiler et al., 1995].
The in situ observing system was much better developed in the
Pacific than in the Atlantic and Indian Oceans, as evident in
Figure 3 and Table 3. In the Atlantic and Indian Oceans, fewer VOS
XBT tracks and tide gauge stations were instrumented, and no
long-term moorings were deployed for TOGA purposes. Drifter
deployments were occasionally made in the tropical Atlantic and
Indian Oceans during TOGA [e.g.,
Integrated Global Ocean Services System (IGOSS), 1992],
but there was no program
of sustained drifter deployments undertaken in either basin
specifically by TOGA investigators until near the end of the
program.
The full TAO array of ~ 70 moorings is situated between
8°N and 8°S, 95°W and 137°E and spans
over one third the circumference of the globe at the equator
(Figure 2). The backbone of the array is the low-cost ATLAS wind
and thermistor chain mooring
[Hayes et al., 1991a].
Five
long-term current meter mooring sites are also maintained along
the equator
[World Climate Research Program, 1990a].
The
array was built up primarily during the second half of TOGA
(Figure 2 and Table 3) and was completed only at the very end of
TOGA in December 1994
[McPhaden, 1995].
A major advantage
of the TAO array was its finely resolved (daily or higher temporal
resolution) time series data of key variables, particularly winds,
which significantly reduced the amount of aliased high-frequency
energy in the climate signals of interest. Data were transmitted
in real time to shore via Service Argos then retransmitted on the
Global Telecommunications System (GTS). Financial support was
derived mainly from the United States, France, Japan, Taiwan, and
Korea.
A TOGA/World Ocean Circulation Experiment (WOCE) Surface Velocity
Program (SVP) was organized at the beginning of TOGA to seek broad
international support for drifter acquisitions and deployments. At
the time, there were several competing designs of unknown
water-following characteristics. Several years of engineering and
design work led to the Global Lagrangian Drifter with a mean
lifetime (defined in terms of drogue retention) of roughly
300-400 days. Position information, SST, and other drifter data
were telemetered to shore in real time via Service Argos then
retransmitted on the GTS. In TOGA, drifters were deployed from
research vessels, VOS, and airplanes. The objective was to
maintain drifter arrays with enough samples in 2°
latitude × 8° longitude areas to define the mean
15-m circulation, the seasonal cycle
[Reverdin et al., 1994],
and ENSO-related anomalies
[Frankignoul et al., 1996].
SST data from the drifters have also proven to be
critical for operational SST analyses (see Appendix C). By the end
of TOGA, over 700 drifters were operational in the global oceans,
over one third of which were deployed in the tropical Pacific. The
SVP emerged from TOGA as the Global Drifter Program, maintained
with resources from 16 countries.
TOGA inherited a substantial Pacific tide gauge network that was largely installed during NORPAX. Though design of the tide gauge network was constrained by the availability of islands where gauges could be placed (Figures 2 and 3), efforts in the Pacific during TOGA were focused on expanding and refining this network, under the direction of the University of Hawaii Sea Level Center. By the end of TOGA the number of stations in the Pacific had more than doubled (Table 3). Relative growth was equally impressive in the Atlantic and Indian Oceans, although the number of sites instrumented in those oceans was fewer than in the Pacific. Many sites were linked to the Hawaii Center via data channels on geostationary satellites. In addition, many of the TOGA tide gauges contributed to the Integrated Global Ocean Services System (IGOSS) Sea Level Project in the Pacific, for which data were made available via GTS with a delay of 1 month.
There are currently around 7000 VOS worldwide, operated by about
50 countries. They collect observations on sea surface pressure,
wind velocity, sea state, humidity, and SST as part of the World
Weather Watch (WWW). On a few routes, surface salinity is also
sampled. Each month, typically 100,000 or more surface
observations are collected and transmitted in real time to
national meteorological centers via satellite communication
systems or via coastal radio stations, then entered onto the GTS
for general use. Prior to the establishment of TAO and other
dedicated TOGA observing systems, data from VOS marine reports and
from island weather stations constituted the bulk of the available
information on seasonal and interannual variability in tropical
surface marine meteorological fields. Important data sets and
products such as the Florida State University (FSU) wind analysis
[Stricherz et al., 1992]
and Comprehensive
Ocean-Atmosphere Data Set (COADS)
[Woodruff et al., 1987]
derive largely from VOS surface marine observations.
A subset of VOS ships also collect XBT data, and ~ 150,000
temperature profiles to a depth of 400 m or more were added to the
climatological database during TOGA in the tropical Pacific.
Design of the VOS XBT array for TOGA was based on a strategy of
low-density sampling to provide broad-scale, widely dispersed
coverage in areas of routine merchant shipping on a
monthly-to-quarterly cycle for description of large-scale thermal
field signals. Recommended low-density XBT sampling was prescribed
as one XBT drop per 1.5° latitude by 7.5° longitude
per month. TOGA also recognized a need to observe seasonal and
interannual variations of major geostrophic currents in the
tropical oceans. A strategy of frequently repeated sampling with
higher along-track resolution was devised for a few
transequatorial VOS lines to meet this need
[Meyers et al., 1991].
On some routes, expendable conductivity-temperature-depth
(XCTD) data were also collected
[Roemmich et al., 1994].
By the end of TOGA most VOS XBT data were telemetered to shore in
real time via Service Argos or via geostationary satellites, then
retransmitted on the GTS.
Complementing in situ oceanographic observations were satellite missions to
measure SST, sea level, and winds (Table 4). Sea level measurements were provided
from altimeters flown on the Geosat mission, the ERS-1 mission, and the joint
National Aeronautics and Space Administration (NASA)/Centre National d'Études
Spatiales (CNES) TOPEX/POSEIDON mission. SST measurements were derived principally
from multichannel advanced very high resolution radiometers (AVHRR) carried
aboard the National Oceanic and Atmospheric Administration (NOAA) series of
polar orbiting weather satellites. Wind speeds were measured by the special
sensor microwave imager (SSM/I) deployed on the Defense Meteorological Satellite
Program (DMSP) sponsored by the U.S. Department of Defense. Remotely sensed
wind velocities were first available during TOGA beginning in 1991 from a scatterometer
aboard the ERS-1 satellite. Note that Table 4 does not list all the wind
speed and SST data available during TOGA from satellite platforms. For example,
SST information was available from the along-track scanning radiometer on ERS-1,
and wind speed was available from altimeter missions. The emphasis in Table 4
is on those satellite data sets which for technical reasons were most widely
applied in TOGA studies.
Satellite measurements have the advantage of being global, or nearly so, in coverage and quasi-synoptic in time, and they often have better spatial and/or temporal resolution than in situ data. The increased use of satellite data did not diminish the need for in situ oceanographic measurements, however. In situ techniques are required for measurements of variability below the surface of the ocean. Also, satellite systems rely on complicated algorithms to convert measurements of electromagnetic radiation into geophysically meaningful variables. To be useful, satellite data must be calibrated and validated against in situ observations in order to detect and remove potential biases induced by orbital errors, instrumental errors, and/or atmospheric effects (e.g., water vapor, clouds, and aerosols).
Considerable effort was devoted to calibration and validation
during TOGA for satellite-derived estimates of SST [e.g.,
Liu, 1988;
Allen et al., 1995],
SSM/I surface wind speed
[e.g.,
Bates, 1991;
Halpern et al., 1993;
Boutin and Etcheto, 1996],
surface wind velocity from the ERS-1
scatterometer
[Bentamy et al., 1996;
Rufenach, 1995],
sea level from Geosat and TOPEX/POSEIDON
[Cheney et al., 1989,
1994;
Busalacchi et al., 1994;
Delcroix et al., 1991,
1994;
Katz et al., 1995a;
Picaut et al., 1995],
and surface zonal geostrophic
currents derived from satellite altimetry
[Picaut et al., 1990;
Menkes et al., 1995].
The accuracies achieved
depended on the particular satellite sensor and the level of data
processing (Appendix C). Also, blended satellite/in situ products
were developed during TOGA to take advantage of the strengths of
both types of data. These products include the SSM/I-based wind
analysis merged with in situ data and European Center for
Medium-Range Weather Forecasts (ECMWF) model output
[Atlas et al., 1991,
1996]
and the National Centers for Environmental
Prediction (NCEP) blended satellite/in situ SST analysis, an
example of which is shown in for the last week
of TOGA
[Reynolds and Smith, 1994,
1995]
(see also
Appendix C, section C1).
Most long atmospheric time series available for climate research derive from
the operational activities of the WWW. At the start of TOGA, there were about
400 upper air reporting stations between 30°N and 30°S as part of
the WWW, of which TOGA identified 150 as a minimal network for documenting planetary-scale
variations in atmospheric circulation. Thus the basic elements of an upper air
observing system existed at the outset of TOGA. Even so, this WWW network of
stations was not adequate for TOGA purposes. As a consequence, initial planning
for TOGA by the various scientific bodies noted the strong desirability of expanding
the network of WWW rawinsonde sites in the tropics, especially in the Pacific
and Indian Ocean sectors. Sites eventually instrumented under TOGA auspices
included Tarawa, Kanton, Penrhyn, and San Cristóbal (in the Galápagos
Islands) in the Pacific (Figure 5) and the island of Gan in the Indian Ocean.
Unfortunately, the WWW network in the tropics in general underwent significant
declines in data collection and exchange through the GTS during the TOGA decade
for a variety of technological, political, and economic reasons [National Research Council,
1994a].
TOGA also supported the establishment of wind profilers at several
sites throughout the Pacific Basin (Figure 5), beginning with the
50-MHz very high frequency (VHF) wind profiler that commenced
operation at Christmas Island in April 1986
[Gage et al., 1990,
1991a].
This Transpacific Profiler Network
provides measurements of tropospheric winds between altitudes of
1.8 and 18 km height. Four times per day, hourly averaged VHF
profiler data are telemetered via geostationary satellite and
incorporated into the GTS for worldwide distribution. In addition,
915-MHz ultrahigh frequency (UHF) wind profilers were installed at
Biak, Indonesia; Tarawa, Kiribati; and San Cristóbal, in the
Galápagos Islands of Ecuador to provide more information on
boundary layer wind variability.
The long-term mean and mean seasonal cycle are crucial for
understanding interannual variations in the coupled system.
Background stratification, for example, affects the length scales,
timescales, and phase speeds of planetary equatorial waves thought
to be important in the ENSO cycle. Likewise, zonal asymmetries in
the background state of the equatorial ocean due to mean trade
wind forcing, e.g., the mean zonal slope of the equatorial
thermocline and zonal SST gradient associated with it (shown
schematically in Figure 1), establish conditions necessary for the
growth of ENSO-related SST anomalies [e.g.,
Battisti and Hirst, 1989].
El Niño anomalies also tend to be phase locked
to the seasonal cycle, with warmest El Niño SST anomalies
often occurring in boreal winter in the equatorial cold tongue,
when SST is seasonally at its coldest
[Rasmusson and Carpenter, 1982].
Empirical and modeling studies have indicated
that persistence and predictability of ENSO anomalies is
seasonally modulated, being highest in boreal summer and winter
and falling off through the boreal spring
[Latif and Graham, 1992;
Webster and Yang, 1992;
Latif et al., 1994;
Balmaseda et al., 1995].
Some theories also
suggest that the mean seasonal cycle determines the basic
periodicity and irregularity of the ENSO cycle via chaotic
nonlinear self-interaction [e.g.,
Jin et al., 1994;
Tziperman et al., 1994;
Chang et al., 1995].
However,
few, if any, coupled ocean general circulation models (GCMs) are
capable of simulating both the mean seasonal cycle and interannual
ENSO-like variability with equal degrees of veracity
[Mechoso et al., 1995].
Finally, seasonal variations for some
variables (e.g., SST in the eastern Pacific) are as large as, or
larger than, ENSO-related interannual anomalies. Therefore, at
minimum, one requires a clear definition of the climatological
mean seasonal cycle for model validation and in order to
accurately define interannual climate anomalies. Climatologies
existed prior to TOGA, but in some cases, especially for
subsurface oceanographic variables, they were of poor quality
because of the sparsity of data on which they were based.
Key features important in characterizing the coupled ocean-atmosphere system in the equatorial Pacific include the western Pacific warm pool with SSTs > 28°C and the equatorial cold tongue of the eastern and central equatorial Pacific (Figure 4). These structures, evident in all long-term mean SST climatologies, are modulated in intensity and areal coverage on seasonal, interannual, and decadal timescales. Understanding how these features relate to surface winds and subsurface ocean hydrodynamics is critical to understanding climate variability related to ENSO.
An example of the improved definition from the TOGA
observing system of mean upper ocean temperature, surface dynamic
height, and wind stress along the equator is shown in
. The mean temperature section, on the basis of
all available TAO data between 2°N and 2°S, is
similar to that presented by
Kessler et al. [1996].
It
shows the increase in SST from east to west, the warm pool of
28°C water in the upper 100 m of the western Pacific, the
downward sloping thermocline in the upper 300 m, and the existence
of a weakly stratified "thermostad" of 13°C water in the
eastern Pacific
[Stroup, 1969].
Situated in the middle of the highly stratified upper thermocline is the 20°C
isotherm; for this reason this isotherm is often used as an index
for the depth of the thermocline in the tropical Pacific. The mean
surface dynamic height associated with the temperature field rises
by 40 dynamic centimeters (dyn. cm) between 95°W and
170°E, after which it decreases slightly to the west. Zonal
variations in dynamic height and thermocline depth along the
equator are a response to steady easterly trade wind forcing in
the eastern and central Pacific
[McPhaden and Taft, 1988];
reversal of these gradients in the western Pacific is associated
with local westerly winds [see also
Wyrtki, 1984;
Mangum et al., 1990;
McPhaden et al., 1990a].
The zonal
section in Figure 6 has many features in common with sections
composited from different individual cruises prior to TOGA [e.g.,
Philander, 1973;
Halpern, 1980]
but is more
representative of long-term mean conditions.
The mean thermal structure of the Pacific along quasi-meridionally oriented
VOS XBT lines (Figure 7) also shows the downward slope of the thermocline toward
the west in response to mean trade wind forcing. In addition, the meridional
structure of ridges and troughs in the thermocline, which are related to major
zonal currents [e.g., Donguy and Meyers, 1996a],
is also clearly delineated. Evidence of trade-wind-driven equatorial upwelling
(local minima in temperatures near the equator in the surface layer) is apparent
in the central and eastern Pacific sections.
Methods to estimate the volume transport of the major equatorial currents
from monthly, synoptic VOS XBT sections, as in Figure 7, were developed
by Kessler and Taft [1987],
Taft and Kessler [1991],
Picaut and Tournier [1991],
and Donguy and Meyers [1996a].
A comparison of transports from VOS XBT data to research vessel data (Table 5)
shows that all of the geostrophic current transports can be reasonably well
monitored by the VOS program. Differences between means based on research vessel
and VOS data are of the order of only 7-20% (Tables 5a and 5b). The temporal
variation inferred from research cruise data is highly correlated to the VOS
estimates
[Picaut and Tournier, 1991].
Although somewhat different methods
were used to calculate XBT transports by
Kessler and Taft [1987]
and
Picaut and Tournier [1991],
the mean and standard deviation of transports
over a 7-year period are only slightly different (Table 5c).
Drifter data allow for a definition of the surface circulation (combined Ekman
and geostrophic components) across the entire basin, rather than just along
prevailing shipping routes. The average velocity at 15-m depth from the drifter
data for 1988-1994 (Figure 8) shows the persistent and well-documented surface
current systems of the tropical Pacific: the North Equatorial Current (NEC),
South Equatorial Current (SEC), North Equatorial Countercurrent (NECC), and
a vestigial South Equatorial Countercurrent (SECC) (in the region 6°-10°S,
160°-176°E). The standard error of the velocity shows that the general
circulation of the tropical Pacific is well defined everywhere, even to the
extent that divergence and relative vorticity fields can be computed from this
data with a high degree of confidence.
Significant departures from the patterns that have been reported
by ship drift charts, or from interpretation of the gradients of
dynamic height as an index of the surface current, emerge from the
drifter data. For example, dynamic height maps show that there
should be a geostrophic flow toward the equator nearly everywhere,
while drifter data indicate that there is a flow toward the pole
nearly everywhere. Thus the meridional Ekman flows are strong
enough not only to cancel the near-surface geostrophic currents
but also to transport surface layer water in the opposite
direction. Surface layer Ekman divergence near the equator in
particular is important in determining the equatorial upwelling
circulation
[Wyrtki, 1981].
Also, compared to ship drift
charts, the drifter data show a splitting and divergence of the
South Equatorial Current between 110° and 136°W,
with maxima in westward flow to the north and south of the
equator.
The seasonal cycle of SST in the equatorial Pacific has been well documented
from COADS and other VOS-based analyses [e.g.,
Reynolds and Smith, 1995].
Warmest SSTs in the cold tongue occur in boreal spring, and coolest SSTs occur
in boreal autumn. The amplitude of these annual period variations diminishes
from east to west as the thermocline deepens (Figure 9); similarly, the timing
of maximum temperatures occurs later in the boreal spring progressing from west
to east [e.g.,
Horel, 1981;
Enfield, 1986;
Chao and Philander, 1991].
The westward progression of the annual cycle of SST along the equator
in the Pacific is related to the westward progression in the zonal winds
[Chang, 1994;
Xie, 1994].
Annual variations in SST in turn set up atmospheric
boundary layer pressure gradients which drive annual period zonal wind variations
[Nigam and Chao, 1996].
Although solar forcing near the equator is predominantly at
semiannual periods, SST in the equatorial cold tongue of the
eastern and central Pacific is dominated by annual period
variations because of the importance of ocean dynamics and the
influence of land masses bordering the Pacific
[Li and Philander, 1996].
Recent diagnostic studies and model results
illustrate the complex mix of ocean processes in accounting for
the amplitude and phase of seasonal SST variations in this region
[Hayes et al., 1991b;
Köberle and Philander, 1994;
Chang, 1993,
1994; Chen et al., 1994a].
The
shallow mean thermocline depth in the eastern Pacific, which is
due to large-scale wind forcing (Figure 6), is important in
facilitating upwelling and vertical mixing to cool the surface.
Zonal advection associated with seasonally varying currents is
also important, particularly in the central Pacific
[Chen et al., 1994a;
Minobe and Takeuchi, 1995].
Variations in
surface heat fluxes (mainly solar irradiance and latent heat flux)
are significant at all locations. These fluxes assume a dominant
role as ocean dynamical processes diminish poleward away from the
equator and in the western equatorial Pacific where the
thermocline is deep. In this latter region the semiannual period
in solar irradiance forcing leads to the dominant semiannual
period in SST (Figure 9).
Studies using XBT and conductivity-tempera- ture-depth
(CTD) data have described the seasonal cycle of upper ocean
thermal structure based on the dynamics of Ekman pumping and
Rossby waves
[Delcroix and Henin, 1989;
Kessler, 1990;
Kessler and McCreary, 1993].
Seasonal variations in
transports of major currents have also been documented using XBT
and tide gauge data by
Taft and Kessler [1991],
Picaut and Tournier [1991], and
Donguy and Meyers [1996a].
Mitchum and Lukas [1990]
used a set of sea level
data lying along the North Equatorial Countercurrent trough to
show that annual variations propagate to the west as a Rossby wave
resonantly forced by westward propagating components in the wind
field. Recent model simulations of the seasonal cycle, validated
against TOGA observations [e.g.,
Minobe and Takeuchi, 1995],
confirm the results of these empirical studies on the
importance of wind stress forcing and equatorial wave processes.
Reverdin et al. [1994],
developed a climatology of the
surface currents in the tropical Pacific from TOGA drifter and
mooring data. A notable aspect of the mean seasonal cycle along
the equator is the "springtime reversal" of the normally
westward flowing South Equatorial Current
[Halpern, 1987b].
It is most evident in the eastern Pacific where, for
example, eastward flow of over 30 cm s-1 occurs in April-May
at 110°W (Figure 9). This reversal in flow propagates
westward along the equator
[McPhaden and Taft, 1988],
as
do zonal winds and SST
[Horel, 1981;
Lukas and Firing, 1985],
with variations at 140° and 170°W
lagging those farther to the east. The springtime reversal in the
SEC had been known for nearly a century
[Puls, 1895],
though its magnitude was underestimated because of contamination
of ship drift estimates by windage on ship's hulls
[McPhaden et al., 1991].
Model simulations suggest that the springtime
reversal results from the seasonal relaxation of the zonal
component of trade winds, causing flow to accelerate eastward down
the zonal pressure gradient
[Chao and Philander, 1991;
Yu et al., 1997].
The mean seasonal cycle of the Equatorial Undercurrent along the
equator has been described in several reports
[Halpern, 1987b;
McPhaden and McCarty, 1992;
McCarty and McPhaden, 1993;
Weisberg and Hayes, 1995].
Juxtaposing
seasonal analyses based on these studies (Figure 9) helps to
highlight some of the important characteristics of variability on
this timescale. The EUC, on average, is located in the upper
thermocline and is therefore found at greater depths in the west
than in the east. Zonal current variations are confined
principally to above the Undercurrent core, with a maximum
eastward flow in the thermocline occurring in boreal spring at all
longitudes.
Recent analyses suggest that the seasonal cycle is nonstationary
in the eastern equatorial Pacific
[Gu et al., 1997].
Specifically, at 110°W the annual period in thermocline
depth variations was much more pronounced in the 1990s than in the
1980s, presumably because of changes in the annual cycle of zonal
wind forcing farther to the west. Interestingly, amplification of
thermocline depth variations was not reflected in amplified annual
SST variations at 110°W. The mean depth of the thermocline
remained sufficiently shallow in the eastern Pacific that,
consistent with the theories of
Köberle and Philander [1994]
and
Xie [1994],
the efficiency of ocean-atmosphere
interactions and ocean dynamical processes to cool the surface
would not have been significantly impacted.
Some of the hallmark manifestations of the ENSO cycle are
illustrated in , which shows time series of the
Southern Oscillation Index (SOI) and of surface zonal wind stress
anomalies and sea surface temperature anomalies along the equator.
The period shown (1982-1995) encompasses the 1982-1983 El
Niño and interannual variability during the TOGA decade
(1985-1994). Each warm episode (1982-1983, 1986-1987,
1991-1992, 1993, and 1994-1995) is associated with negative SOI
values and weaker than normal trade winds over about 60° of
longitude in the central and western Pacific. In the case of the
intense 1982-1983 El Niño the trade winds weakened
progressively from west to east all the way across the basin.
Conversely, the 1988-1989 cold La Niña event was associated
with high SOI values and a strengthening of the trade winds over
roughly 60° of longitude. Also noteworthy in Plate 1 is the
persistence of warm SST anomalies near the date line and the
occurrence of three distinct warm episodes in the eastern Pacific
in concert with consistently low Southern Oscillation Index values
between 1991 and 1995. Although it is known that the frequency and
intensity of ENSO events are modulated on decadal and longer
timescales
[Gu and Philander, 1995],
the duration of warm
phase ENSO conditions over 5 calendar years is unparalleled in
this century
[Trenberth and Hoar, 1996].
The relationship between surface winds and SST for December 1994 (Figure 10)
illustrates another important aspect of ENSO variability. Deep atmospheric convection
typically occurs over the warmest SSTs in the tropical Pacific
[e.g., Graham and Barnett, 1987].
Warmest SSTs (> 30°C) in December 1994 were
situated just south of the equator near the date line in a region of strongly
convergent surface winds and active deep atmospheric convection
[Climate Analysis Center, 1994].
Converging winds act to sustain both deep convection
(via moisture convergence) and warm SSTs (via ocean dynamics)
[Philander et al., 1984].
These processes tend to locally reinforce one another, and
representing them properly in coupled ocean-atmosphere models has been one of
the challenges of ENSO modeling
[e.g., Zebiak and Cane, 1987;
Battisti, 1988;
Battisti and Hirst, 1989;
Schopf and Suarez, 1988].
An important oceanic feature of the ENSO cycle is the zonal
redistribution of warm surface layer water masses
[White et al., 1985;
Donguy, 1987;
Donguy et al., 1989;
McPhaden et al., 1990a;
McPhaden and Hayes, 1990b;
Kessler and McPhaden, 1995a].
In the western Pacific the
thermocline (as indicated by the depth of the 20°C
isotherm) shoals 20-50 m in the latitude band 15°S to
20°N during El Niño, whereas in the eastern Pacific the
thermocline deepens by a comparable amount but in a narrower band
of latitudes than in the west. These thermocline depth variations,
illustrated along the equator in for the
1991-1993 El Niño, are correlated with changes in the
strength of major currents. The westward SEC weakens significantly
during El Niño episodes, while in some events the NECC
intensifies
[Taft and Kessler, 1991;
Kessler and McPhaden, 1995a].
Thus there is an anomalous eastward mass
transport of warm water by the equatorial surface currents during
the onset of warm events.
Changes in the zonal distribution of upper ocean heat content are reflected
in sea level variations
[e.g., Rebert et al., 1985;
Delcroix and Gautier, 1987]
because of the vertically coherent structure of the upper ocean thermal
field on seasonal-to-interannual timescales. In other words, anomalously deep
thermocline tends to be associated with anomalously high sea level and vice
versa.
Wyrtki [1984]
described the sea surface height gradient along
the equator during the 1982-1983 El Niño assuming that the long-term mean
sea level at tide gauges along the equator was equal to the long-term surface
dynamic height relative to a deep reference level. He showed that the normal
upward slope of sea level from east to west (Figure 7) was sharply reduced
and at times reversed in the eastern and central Pacific during 1982-1983. Reduction
and reversal of the sea surface slope also occurred in the 1986-1987 and 1991-1992
El Niño events (Figure 12). Variations were weaker at these times than
in 1982-1983 though, as expected from the weaker and less zonally extensive
westerly wind anomalies along the equator (Plate 1). Conversely, during the
1988-1989 cold La Niña event the sea level slope along the equator intensified,
in association with stronger than normal trade winds (Figure 12).
Sea level slope along the equator is an index for the strength of
the zonal pressure gradient, which is the driving force for the
Equatorial Undercurrent
[Philander and Pacanowski, 1980;
McCreary, 1980;
McPhaden, 1981].
Reduction and
reversal of this sea level slope were associated with a
significant weakening and disappearance of the EUC in the
thermocline during the 1982-1983 El Niño
[Firing et al., 1983;
Halpern, 1987b]
and the 1986-1987 El
Niño
[McPhaden et al., 1990a].
The EUC, though it did
not disappear during the 1991-1993 El Niño, was greatly
reduced in strength in the central Pacific for several months
[Kessler and McPhaden, 1995a].
El Niño
related reductions in Undercurrent strength have significant
implications for the heat balance of the surface layer, since the
Undercurrent is normally a source of cold water to feed equatorial
upwelling
[Bryden and Brady, 1985].
Near the equator, adjustment of the upper ocean heat and mass is
strongly influenced by excitation and propagation of equatorial
Kelvin and long Rossby waves, which are the primary mechanisms by
which the winds communicate their influence to other parts of the
ocean basin. The Kelvin waves most prominent in equatorial time
series data are associated with forcing by westerly wind bursts
and the atmospheric Madden and Julian Oscillation
[Miller et al., 1988;
McPhaden et al., 1988a;
Kessler et al., 1995].
These waves are clearly evident in 20°C
isotherm depth variations (e.g., Figure 11), as well as in time
series of sea level, dynamic height, and zonal currents within
2° latitude of the equator. Using TAO data and
Geosat-derived sea level data,
Cheney et al. [1987],
Miller et al. [1988],
McPhaden et al. [1988a],
McPhaden and Hayes [1990b],
Delcroix et al. [1991,
1994],
Johnson and McPhaden [1993a],
and
Picaut and Delcroix [1995]
clearly documented equatorial Kelvin waves
propagating eastward with first baroclinic mode phase speeds of
2-3 m s-1 prior to and during the 1986-1987 El Niño.
Similarly, analysis of TAO data and TOPEX/POSEIDON sea level data
indicated prominent oceanic variability due to equatorial Kelvin
waves generated by wind forcing west of the date line during
1991-1995
[Busalacchi et al., 1994;
Kessler et al., 1995;
Boulanger and Menkes, 1995].
Weakening of the trade winds near the equator in the central and
western Pacific at the onset of warm ENSO events leads to a
pattern of upwelling favorable wind stress curl which elevates the
thermocline locally at extraequatorial latitudes [e.g.,
Kessler, 1990].
Weakening of the trade winds also excites
upwelling long Rossby waves
[White et al., 1985,
1987;
Kessler, 1990;
Boulanger and Menkes, 1995;
Kessler and McPhaden, 1995b],
the fastest of which propagates
westward at phase speeds of one third the Kelvin wave speed. The
slower propagation speed of these waves compared to equatorial
Kelvin waves implies that elevation of the thermocline in the west
lags depression of the thermocline in the east by several months
as evident in thermal field and sea level analyses (e.g., for
20°C along the equator between late 1991 to early 1992 in
Figure 11). The Geosat analysis of
Delcroix et al. [1991]
and subsequent modeling study of
du Penhoat et al. [1992]
for the 1986-1987 El Niño suggest that, in addition to wind
forcing, eastern boundary reflections of equatorial Kelvin waves
can generate equatorial Rossby waves that affect the evolution of
ENSO.
Empirical studies of the surface layer heat balance emphasize the
complex mix of processes controlling SST variability on ENSO
timescales. For example, the importance of remotely forced
equatorial waves in mediating SST variability in the eastern and
central Pacific can be inferred from Plate 1. Largest ENSO SST
anomalies during 1980-1995 were located significantly to the east
of the largest zonal wind anomalies; moreover, large SST anomalies
were found in the far eastern Pacific where zonal wind anomalies
were weak. Waves affect SST in the cold tongue region by inducing
changes in thermocline depth which affect upwelling and vertical
mixing rates [e.g.,
Hayes et al., 1991b;
Kessler and McPhaden, 1995a,
b].
Waves can also advect temperature fields
meridionally and, more importantly, zonally along the equator.
Wave- and current-induced zonal advection of the eastern edge of
the warm pool produces large interannual SST anomalies in the
central Pacific
[McPhaden and Picaut, 1990;
Picaut and Delcroix, 1995;
Picaut et al., 1996].
Local air-sea heat exchanges are also important in the surface
layer heat balance of the tropical Pacific on interannual time
scales
[Liu and Gautier, 1990;
Hayes et al., 1991b;
Kessler and McPhaden, 1995a].
The most strongly varying components of the surface energy balance are solar
irradiance, which is modulated by changes in cloudiness, and
latent heat flux which is modulated by changes in wind speed, SST,
and relative humidity
[Liu, 1988;
Waliser et al., 1994].
East of the date line, where ocean dynamics are crucial
for generating SST anomalies on interannual time scales, latent
heat flux tends to increase with increasing SST, and therefore
acts as a negative feedback on developing SST anomalies
[Kessler and McPhaden, 1995a;
Weisberg and Wang, 1997].
In the western Pacific warm pool, the thermocline is deep, mean
horizontal SST gradients are weak, and ocean dynamical processes
are less capable of generating large scale SST anomalies than
further east. In this region air-sea turbulent heat exchange is
an important generating mechanism for SST anomalies, through
enhanced evaporation during periods of strong westerly winds
[Meyers et al., 1986].
Variations in short wave radiation tend to damp developing SST anomalies throughout the tropical
Pacific since high cloudiness, which reduces insolation, tends to
occur over the warmest surface waters
[Waliser et al., 1994].
Data from the TOGA observing system have been used to test various
theories of El Niño and the ENSO cycle. An early theory
espoused by
Wyrtki [1975]
suggested that prior to El
Niño, the trade winds strengthened, and there was a increase
in sea level (a proxy for heat content) in the western Pacific
warm pool. When the trade winds weakened, the overcharged warm
water pool would collapse and surge eastward in the form of a
Kelvin wave to initiate a warm event. The importance of Kelvin
waves in the development of El Niño has been confirmed by many
studies. However, other aspects of Wyrtki's theory were undermined
when prior to the 1982-1983 El Niño, the strongest of the
century, there was no anomalous rise in sea level in the western
Pacific or intensification of the easterly trades
[Cane, 1984].
Similarly, prior to the equatorial warming in 1993, there
was no buildup of heat content in the western Pacific warm pool or
intensification of the easterlies
[Kessler and McPhaden, 1995b].
Wyrtki [1985a]
proposed another hypothesis, namely that
warm water accumulated in the tropical Pacific prior to an El
Niño on a zonally averaged basis between 15°N and
15°S. In this scenario, El Niño represents a mechanism
whereby excess heat is purged to higher latitudes.
Cane et al. [1986]
interpreted the interannual oscillations in their
coupled ocean-atmosphere model in terms of this mechanism.
Springer et al. [1990],
in a wind-forced ocean model simulation, found a buildup of heat content near the equator prior
to the 1982-1983 El Niño as hypothesized by Wyrtki, but only
between 5°N and 5°S. The difference in latitude
bands over which the buildup was assumed to occur resulted from
Wyrtki's use of tide gauge station data which had to be
interpolated over great distances zonally beyond
5°N-5°S
[Springer et al., 1990].
Miller and Cheney [1990],
however, did not find a buildup at all
prior to the 1986-1987 El Niño event using Geosat data. Thus
Wyrtki's [1985a]
mechanism, modified to a narrower band of
longitudes, may be operative during some but not all El Niño
events.
McCreary [1983]
proposed a theory for ENSO in which the
timescale between warm events was set by the slow westward
propagation of long extraequatorial Rossby waves and their
reflection off the western boundary as equatorial Kelvin waves.
The reflected Kelvin waves would alter thermocline depths (and by
proxy SST) in the eastern Pacific, thereby affecting the strength
of the trade winds. In order to get a realistic 3-4-year
periodicity for the ENSO cycle, Rossby waves with significant
amplitudes at roughly 20° latitude from the equator were
required. Using XBT data,
Graham and White [1988]
argued for the existence of extraequatorial Rossby waves along
12°N and 12°S and their reflection into equatorial
Kelvin waves at the western boundary. However,
Kessler [1990]
offered alternative explanations for the observed
variability along the equator in terms of direct wind forcing
rather than Rossby wave reflection, and
Kessler [1991]
showed that only Rossby waves equatorward of about 8°
latitude could reflect into equatorial Kelvin waves with
significant amplitudes.
The delayed oscillator theory of ENSO
[Battisti, 1988;
Battisti and Hirst, 1989;
Schopf and Suarez, 1988]
also involves the reflection of Rossby waves into equatorial
Kelvin waves at the western Pacific boundary. In contrast to
McCreary's [1983]
theory though, equatorial Rossby waves closely
trapped to the equator, rather than extraequatorial Rossby waves
at higher latitudes, are most relevant. Thermocline changes
associated with reflected Kelvin waves lead to SST anomalies in
the eastern Pacific cold tongue by altering upwelling rates. The
SST anomalies affect the atmospheric convection and circulation,
giving rise to local positive feedbacks that reinforce the SST and
wind anomalies (e.g., Figure 10). The anomalous surface winds in
turn excite equatorial oceanic waves of opposite sign to those
that generated the original SST anomalies. The timescale for the
ENSO cycle in this theory is set by the competition between the
local positive feedbacks and delayed negative feedbacks associated
with remotely forced equatorial waves and their western boundary
wave reflections.
Tests of the delayed oscillator have focused primarily on the
question of whether equatorial Rossby waves can reflect from the
irregular and gappy coastal geometry of the western Pacific.
Theories suggest coastal irregularities should not be a
fundamental limitation to this reflection process
[Clarke, 1991;
du Penhoat and Cane, 1991].
However, although in
principle western boundary reflections should work equally well to
both initiate and terminate El Niño events, it appears that
they are most effective in terminating events
[Li and Clarke, 1994;
Mantua and Battisti, 1994].
In this
situation, reflection of an upwelling Rossby wave at the western
boundary excites an upwelling equatorial Kelvin wave train which
erodes the warm SST anomaly in the cold tongue, eventually leading
to cool La Niña SST anomalies. Even so, not all warm events
appear to be terminated by western boundary reflections.
Boulanger and Menkes [1995],
for example, found that wind-forced
upwelling Kelvin waves, rather than boundary-reflected Kelvin
waves, led to cooling along the equator in the eastern Pacific in
late 1993. Also,
Picaut and Delcroix [1995]
argued that
the 1986-1987 El Niño was terminated by Rossby waves
emanating from the eastern boundary, rather than Kelvin waves
emanating from the western boundary.
Few, if any, El Niño events of the TOGA decade appear to have
been initiated by delayed oscillator physics. Through extended
empirical orthogonal function (EOF) analysis of Geosat data during
the 1986-1989 El Niño-La Niña cycle,
White and Tai [1992]
suggested that an equatorial Rossby wave reflected into an
equatorial Kelvin wave at the western boundary, consistent with
delayed oscillator theory. However, a detailed projection of
Geosat sea level and derived surface currents on individual
equatorial wave modes indicated very little evidence of first
meridional Rossby wave reflection into Kelvin waves during this
time
[Delcroix et al., 1994].
Similarly,
Kessler and McPhaden [1995b],
using TAO and XBT data during 1988-1993, and
Boulanger and Menkes [1995],
using TAO and TOPEX/POSEIDON
data during 1992-1993, found little evidence for the initiation
of warm events via Rossby wave reflections at the western
boundary.
Boulanger and Fu [1996],
using TOPEX/POSEIDON
altimeter data and ERS-1 wind data, detected wind-forced
downwelling equatorial Rossby waves that reflected into
downwelling Kelvin waves prior to warming along the equator in
middle to late 1994. They interpreted these reflections as
evidence for delayed oscillator physics as a trigger for the
1994-1995 El Niño. In contrast, however,
Goddard and Graham [1997]
argued that this same 1994-1995 warm event in the
NCEP reanalysis
[Ji and Smith, 1995;
see also section 4.4]
was not initiated Rossby wave reflection at the western boundary,
but rather direct wind forcing near the equator.
Another perspective of the ENSO cycle was proposed by
Picaut and Delcroix [1995] and
Picaut et al. [1996].
Using hypothetical drifters moved
by current fields derived from Geosat and TOPEX/POSEIDON data, TAO mooring data
and SVP drifter data, and three different classes of ocean models, these authors
found that ENSO-related SST anomalies in the central western Pacific were primarily
the result of zonal advection (Figure 13).
Picaut and Delcroix [1995]
and
Picaut et al. [1997]
argued that Rossby waves excited by eastern
boundary reflections, in addition to the direct effects of wind forcing, were
instrumental in generating these currents. Since the impacts of SST variations
on the atmosphere are most pronounced in the central and western equatorial
Pacific
[Geisler et al., 1985],
Picaut et al. [1997]
argue for a revision of the delayed oscillator theory to provide more weight to oceanic
processes affecting this region, including eastern boundary wave reflections.
It is evident from this wide variety of theoretical, modeling, and empirical
studies that, despite progress made during TOGA on understanding the ENSO cycle,
there are many as-of-yet unresolved issues related to the coupled ocean-atmosphere
interactions that require further investigation.
The Kelvin waves most prominent in equatorial Pacific time series
data have energy across a broad band of periods spanning roughly
40-120 days, with maximum energy concentrated near periods of
60-90 days. Sea level, thermocline depth, and zonal currents
associated with these waves propagate eastward with
2-3 m s-1 phase speeds
[Enfield, 1987;
McPhaden and Taft, 1988;
Johnson and McPhaden, 1993a,
b].
Vertical structures suggest significant energy in both the
first and second vertical modes
[Kessler and McPhaden, 1995b],
consistent with model simulations [e.g.,
Busalacchi and Cane, 1985;
Giese and Harrison, 1990;
Kindle and Phoebus, 1995].
There is also evidence that the wave
structures are modified by wave-mean flow interactions
[Johnson and McPhaden, 1993a,
b].
Upon reaching the eastern boundary, the waves can be traced along the coasts of North and
South America as coastal Kelvin waves
[Spillane et al., 1987].
These Kelvin waves are forced primarily by surface zonal wind
variations associated with westerly wind bursts and the Madden and
Julian Oscillation in the western Pacific (Figure 11). The
amplitude of the ocean wave response depends on the structure of
the wind forcing, namely its temporal evolution, zonal fetch, and
meridional structure
[Knox, 1987;
Harrison and Giese, 1991;
Giese and Harrison, 1991].
In terms of
frequency content, wave energy is concentrated at periods
decidedly longer than the dominant 30-60-day period of the wind
forcing itself
[McPhaden and Taft, 1988].
Kessler et al. [1995]
explain this "red shift" as the result of a scale
selection process related to wind fetch, which favors excitation
of the lower-frequency Kelvin waves in response to wind forcing in
the intraseasonal band. Their results are analogous to
Knox's [1987]
analysis in the time domain, which indicated that
an equatorial wind event of duration T and zonal fetch
L, would lead to a Kelvin pulse of longer duration T +
L/c, where c is the zonal phase speed of the Kelvin
wave.
Intraseasonal Kelvin waves affect SST in the equatorial Pacific in
a variety of ways. They can warm SST by zonal advection in the
equatorial cold tongue as documented for the 1986-1987 El
Niño
[Johnson and McPhaden, 1993a]
and the 1991-1993
El Niño
[Kessler and McPhaden, 1995a].
Downwelling
Kelvin waves also depress the thermocline
[McPhaden and Hayes, 1990b;
Kessler et al., 1995],
which can lead to
surface warming by reducing the efficiency of local wind-driven
upwelling to cool the surface.
Lien et al. [1995]
found
that the passage of a downwelling Kelvin wave during the
1991-1992 El Niño led to a reduction in upper ocean turbulent
mixing in the central equatorial Pacific, which would likewise
favor the development of warm SST anomalies.
There is a notable relationship between enhanced intraseasonal
variability and El Niño in both the ocean and atmosphere
[e.g.,
Keen, 1982;
Luther et al., 1983;
Lau and Chan, 1986;
Enfield, 1987;
McPhaden and Hayes, 1990b;
Kessler et al., 1995;
Kindle and Phoebus, 1995].
During El Niño westerly wind bursts tend to
be more prominent, deep convection associated with the Madden and
Julian Oscillation tends to be stronger and extend farther
eastward along the equator in the Pacific, and intraseasonal
equatorial Kelvin waves tend to be of larger amplitude. These
findings have led to suggestions that intraseasonal variability,
rather than chaotic interactions of the seasonal cycle with itself
(see section 3.1), may be responsible for the irregularity of the
ENSO cycle [e.g.,
Zebiak, 1989].
Nonlinear interactions between the ocean and the atmosphere are
necessary to couple intraseasonal variations to the ENSO cycle.
Harrison and Schopf [1984]
proposed a mechanism whereby
zonal advection by short-period Kelvin waves could initiate
low-frequency warming in the equatorial cold tongue of the eastern
and central Pacific, and some coupled models bear out the
potential for this mechanism to trigger an El Niño
[Latif et al., 1988].
Likewise,
Kessler et al. [1995]
described how intraseasonal Kelvin waves can contribute to the
slow eastward displacement of the western Pacific warm pool, which
would favor the development of warm El Niño SST anomalies.
The importance of the local response to strong westerly wind burst
forcing in the western Pacific warm pool was first highlighted by
Lukas and Lindstrom [1991].
That study and related work
ultimately contributed to the design and implementation of the
TOGA Coupled Ocean Atmosphere Response Experiment (COARE)
[Godfrey et al., this issue].
Westerly wind
bursts typically occur during the westerly phase of the Madden and
Julian Oscillation
[Sui and Lau, 1992],
during which
surface westerlies may attain speeds of 5-10 m s-1. These
wind events lead to dramatic zonal current reversals in time and
depth in the upper 100-150 m of the water column
[McPhaden et al., 1988a,
1992;
Delcroix et al., 1993;
Kuroda and McPhaden, 1993;
Kutsuwada and Inaba, 1995;
Ralph et al., 1997].
The surface flow accelerates eastward and
can reach speeds of over 100 cm s-1 in the course of a week.
The resultant jet may extend over 40° of longitude, with
anomalous eastward transports of 50 Sverdrups
(1 Sv = 106 m3 s-1) between 5°N and
5°S. Westerly wind bursts and the westerly phase of the
Madden and Julian Oscillation are usually associated with a drop
in SST due to increased latent heat flux and reduced insolation
[McPhaden and Hayes, 1991;
Weller and Anderson, 1996;
Cronin and McPhaden, 1997].
Strong wind forced
currents advecting fresher water from the west, in combination
with enhanced precipitation, generally lead to a freshening of the
surface layer near the equator in the warm pool region. These
processes can lead to barrier layer formation
[Sprintall and McPhaden, 1994;
Roemmich et al., 1994;
Anderson et al., 1996],
which
Lukas and Lindstrom [1991]
hypothesized as important for understanding the evolution of ENSO
warm events. Wind burst forcing also excites downwelling
equatorial Kelvin waves which propagate into the eastern Pacific
as discussed in the previous section.
Tropical instability waves, first observed in the Pacific in
satellite SST imagery
[Legeckis, 1977],
typically propagate westward with zonal wavelengths of 800-2000 km and
periods of 20-30 days. They have been observed in ocean currents,
temperatures, and salinity
[Philander et al., 1985;
Pullen et al., 1987;
Halpern et al., 1988;
McPhaden et al., 1990c;
Kessler and McPhaden, 1995a;
Qiao and Weisberg, 1995;
McPhaden, 1996;
Flament et al., 1996].
They are also detectable in Geosat and
TOPEX/POSEIDON altimetry data
[Perigaud, 1990;
Giese et al., 1994;
Busalacchi et al., 1994]
despite the relatively coarse temporal resolution of altimeters compared to
the basic frequency of the waves. Instability waves are seasonally
and interannually modulated, being weakest during boreal spring
and during the warm phase of ENSO. The waves derive their energy
from the large-scale, seasonally varying zonal equatorial currents
through shear instability
[Philander, 1978;
Cox, 1980;
Philander et al., 1986;
Luther and Johnson, 1990]
and possibly through SST frontal instabilities
[Yu et al., 1995].
As such, they are a significant source of drag on
the South Equatorial Current and Equatorial Undercurrent, and they
heat the cold tongue through large downgradient (i.e.,
equatorward) eddy heat transports
[Hansen and Paul, 1984;
Bryden and Brady, 1989].
The waves also affect the
stability of the atmospheric boundary layer
[Hayes et al., 1989b],
the distribution of cloudiness
[Deser et al., 1993],
latent heat fluxes
[Zhang and McPhaden, 1995],
and
the distribution of nutrients, pCO2, and other
chemical species in the eastern equatorial Pacific
[Feely et al., 1994].
Instability waves of similar character have been
documented in the equatorial Atlantic, where they are evident
during the boreal summer season [e.g.,
Weisberg and Weingartner, 1988;
Musman, 1992].
They are a potentially
significant source of aliased energy which, if unresolved (as in
infrequently sampled shipboard data), add noise contamination to
lower-frequency signals of climatic interest
[Hayes and McPhaden, 1992;
Kessler et al., 1996].
Wyrtki [1987]
first attempted to monitor the variations of
the throughflow by computing the large-scale pressure gradient
between the western Pacific and eastern Indian Oceans. Davao in
the Philippines was used for the western Pacific, and Darwin in
Australia was used for the eastern Indian Ocean. He found that
this difference was dominated by seasonal variations but that the
two records were coherent at interannual timescales, resulting in
a small difference on ENSO timescales. Later,
Clarke [1991]
modeled the reflection and transmission of large-scale,
low-frequency waves at a gappy western Pacific boundary and found
that the interannual sea level variations along northern Australia
were in fact of Pacific origin. These results implied that the
Davao-Darwin sea level difference was not an appropriate index for
the throughflow at interannual timescales.
Clarke and Liu [1993,
1994]
argued that a better index of the throughflow would
be based on differences between northern and southeastern Indian
Ocean sea levels. Their index suggested that the throughflow
increased during cold ENSO events and decreased during warm
events.
Thermal structure associated with the Indonesian throughflow in
the eastern Indian Ocean has marked interannual variations, which
have been documented on a frequently repeated XBT line between
Shark Bay (northwestern Australia) and Sunda Strait (Java)
[Meyers, 1996].
The largest variations of dynamic height and
depth of the thermocline are near the coast of Australia
(, left), and they are highly correlated to the
ENSO signal in the western equatorial Pacific (Figure 14, right).
The XBT observations are consistent with the study by Clarke
and
Liu [1994]
and with their model of the generation of the
variations by wind forcing with long timescales. The XBT
measurements also document how the signal extends into the ocean
interior and how it is related to variations on the coast of
Indonesia. The observations and model consistently indicate that
variations near the coast of western Australia are generated by
winds over the equatorial Pacific, while variations near the coast
of Indonesia are generated by winds over the equatorial Indian
Ocean. The differences in vertically integrated dynamic height
between the coasts of Australia and Indonesia are a measure of the
transport of Indonesian throughflow. The estimated mean transport,
based on XBT data, is 7 Sv
[Meyers et al., 1995].
Consistent with the tide gauge measurements, the throughflow is
weaker during El Niño, with a peak-to-trough amplitude on
interannual timescales of transport in the upper 400 m of about
5 × 106 m3 s-1. What impact ENSO timescale
variations in throughflow have on the climate of the Indian Ocean
region is, however, unclear.
Although the TOGA observing system focused primarily on the ENSO phenomenon in the tropical Pacific, satellite and some in situ measurement programs (e.g., VOS, tide gauges, and drifters) provided a global perspective on climate variations during the TOGA decade. In this section we briefly review studies of climate phenomena facilitated by measurements outside the tropical Pacific, with emphasis on variability related to ENSO.
Atmospheric teleconnections associated with the ENSO
cycle affect oceanic variability in wide-ranging parts of the
globe. Over the North Pacific Ocean, for example, the Aleutian Low
becomes anomalously strong during the late fall and winter of an
El Niño year. Associated with these changes in atmospheric
pressure, the axis of the subtropical jet stream splits, one
branch displaced southward, steering storms into the southwestern
United States, and another branch displaced northward into the
Pacific Northwest. Air-sea heat exchange is enhanced at
midlatitudes by these changes in atmospheric circulation
[Alexander, 1992],
leading to cold open ocean SST anomalies during El Niño years
[Wallace et al., this issue].
Along the west coast of the United States, on the other hand,
anomalous alongshore southerly winds during El Niño can lead
to reduced coastal upwelling, which contributes to warmer coastal
SSTs and higher coastal sea level
[Enfield and Allen, 1980;
Ramp et al., 1997,
and references therein].
In addition to this atmospheric teleconnection pathway between the
tropical and midlatitude Pacific Ocean, equatorial oceanic Kelvin
waves impinge on the eastern boundary, forcing poleward
propagating coastal Kelvin waves in both hemispheres
[Enfield and Allen, 1980;
Chelton and Davis, 1982;
Clarke, 1992;
Clarke and Van Gorder, 1994;
Ramp et al., 1997;
Shaffer et al., 1997].
Roach et al. [1989]
concluded that these signals dominate sea level
variability as far north as San Francisco. These waves are
particularly energetic at intraseasonal periods
[Spillane et al., 1987].
Recently,
Jacobs et al. [1994]
found that
Rossby wave signals forced at the eastern boundary by the passage
of El Niño-related coastal Kelvin waves associated with the
1982-1983 El Niño could be detected in the central and
western North Pacific a decade later.
Jacobs et al. [1994]
speculated that these Rossby waves contributed to the
development of SST anomalies in the midlatitude North Pacific by
rerouting the warm, normally eastward flowing Kuroshio Extension
off Japan to a more northeasterly course in the early 1990s.
White and Peterson [1996]
have recently detected a
4-5-year eastward propagating, zonal wave number two oscillation
encircling the globe in the Antarctic Circumpolar Current. The
wave is characterized by coherent oscillations in SST, sea level
pressure, meridional winds, and sea ice extent.
White and Peterson [1996]
hypothesized that this wave may be related to
forcing associated with El Niño through atmospheric
teleconnections between the tropical Pacific and the Southern
Ocean.
The tropical Atlantic is characterized by a prominent mean
seasonal cycle in surface winds, sea level upper ocean currents,
and temperatures [e.g.,
Carton and Katz, 1990;
Reverdin et al., 1991a,
b;
Molinari and Johns, 1994;
Katz et al., 1995b].
In addition, two important modes of
interannual-to-decadal variability are evident around this
seasonal cycle, one of which consists of warm events with
variability concentrated near the equator
[Philander, 1986;
Houghton, 1991;
Zebiak, 1993;
Carton and Huang, 1994]
and another of which consists of interhemispheric variations in tropical SST
[Moura and Shukla, 1981;
Servain, 1991;
Houghton, 1991;
Houghton and Tourre, 1992].
Dynamics intrinsic to the
ocean-atmosphere-land system in the Atlantic basin are important
in determining the variability associated with these low-frequency
climate signals. However, ENSO teleconnections through the
atmosphere influence their evolution as well, as discussed by
Servain [1991],
Delecluse et al. [1994], and
Enfield and Mayer [1997].
Variability in the Indian Ocean is dominated by a pronounced
seasonal cycle related to monsoon wind forcing
[Rao et al., 1989;
Molinari et al., 1990;
Perigaud and Delecluse, 1992;
Mizuno et al., 1995;
Donguy and Meyers, 1995,
1996a; Meyers et al., 1995].
However,
interannual anomalies on ENSO timescales are detectable as well
[e.g.,
Perigaud and Delecluse, 1993;
Tourre and White, 1995].
Tourre and White's [1995]
simultaneous
analysis of upper ocean thermal data in all three tropical ocean
basins indicated what appeared to be a coherent eastward
propagating interannual wave in upper ocean heat content near the
equator. On the strength of this result they suggested the
possibility of oceanic precursors to ENSO in the Indian Ocean
thermal field, in addition to atmospheric precursors believed to
be important in association with the monsoons
[Webster and Yang, 1992].
Latif and Barnett [1995],
on the other
hand, argued that the Pacific forces the tropical Indian and
Atlantic Oceans remotely through atmospheric teleconnections on
ENSO timescales and that this forcing accounts for a significant
percentage of the observed thermal variability described by
Tourre and White [1995].
For the three tropical oceans, long-term averaged sea surface
salinity (SSS) exhibits well-documented minima associated with the
Intertropical Convergence Zones as well as relatively high
salinities, mainly where evaporation significantly exceeds
precipitation. Maximum seasonal SSS variations are found primarily
in the Intertropical Convergence Zones and in the South Pacific
Convergence Zone, in close relation to seasonal variations in
rainfall
[Delcroix and Henin, 1991;
Dessier and Donguy, 1994;
Donguy and Meyers, 1996b].
There is also
notable ENSO-related SSS variability. During El Niño periods
the SSS field west of about 150°W is characterized by
fresher than average SSS within 8°N-8°S;
conversely, saltier than average SSS is found poleward of
8° latitude
[Delcroix and Henin, 1991;
Delcroix et al., 1996].
There is also significant freshening of
the surface layer in the eastern Pacific within 10° of the
equator during El Niño, particularly east of 110°W
[Ando and McPhaden, 1997].
SSS anomalies of reverse sign
are observed during La Niña periods. In the equatorial band
these interannual modifications in the salinity field result
mainly from the combined effects of rainfall and horizontal salt
advection, the latter process apparently dominating west of about
165°E
[Picaut et al., 1996;
Delcroix and Picaut, 1998;
Ando and McPhaden, 1997;
Henin et al., 1998].
Lukas and Lindstrom [1991]
proposed that salinity
variability of the upper ocean may be an important determinant in
the evolution of ENSO. They hypothesized that in regions of heavy
rainfall, thin surface mixed layers form which are isolated from
the upper thermocline by salt stratified "barrier layers." The
creation of these barrier layers potentially reduces the
efficiency of vertical turbulent mixing to entrain cold
thermocline water into the surface layer, except during periods of
strong winds. Thus, barrier layer formation would favor warm SSTs
in regions of heavy rainfall, thereby coupling the hydrologic
cycle to the upper ocean heat balance.
Barrier layers have been detected in all three tropical oceans.
They vary in thickness and location seasonally
[Sprintall and Tomczak, 1992]
and on ENSO time scales in the Pacific
[Delcroix et al., 1992;
Sprintall and McPhaden, 1994;
Ando and McPhaden, 1997].
Processes responsible for their
formation, and how the salt and heat balances of the upper ocean
are coupled in the western Pacific warm pool, were major research
themes of TOGA-COARE
[Godfrey et al., this issue].
The results of TOGA-COARE, combined with ENSO predictability studies
(e.g., Ji, M., R. W. Reynolds, and D. W. Behringer, Use of
TOPEX/POSEIDON sea level data of ocean analyses and ENSO
prediction: some early results. submitted to the Journal of
Climate, 1998), may indicate the need for an improved network of
long-term sustained ocean salinity observations for both ENSO
prediction and climate diagnostics.
During the decade of TOGA several studies have shown that the ENSO
signal extends through the tropical troposphere into the lower
stratosphere
[Gage and Reid, 1987;
Reid et al., 1989;
Gage et al., 1993].
In other words, the atmospheric
response to changing patterns of sea surface temperature extends
to high altitudes owing to the influence of tropical convection.
Diabatic heating associated with latent heat release and radiative
effects of clouds have a profound influence on even the
largest-scale circulation systems in the atmosphere
[Hartmann et al., 1984;
Houze, 1989;
Mapes and Houze, 1995].
The Christmas Island wind profiler (Figure 5) has been in place long enough to observe many annual cycles and a few ENSO cycles of the zonal winds. A time-height cross section of zonal winds observed at Christmas Island is shown in . While the mean zonal winds in the tropics are usually easterly, we observe substantial westerlies recurring periodically in the upper troposphere. These westerlies develop on an annual basis during the northern hemisphere winter months. Note that the strongest upper tropospheric westerlies are seen during the La Niña or cold event of 1988-1989. By way of contrast the upper tropospheric westerlies are relatively weak during the El Niño years of 1986-1987, 1991-1992, and 1994-1995. These observations are consistent with a strengthening of the Walker circulation during cold events and a weakening of the Walker circulation during warm events.
The mean annual variation of tropospheric zonal winds
observed at Christmas Island is reproduced in .
The upper tropospheric westerlies are seen to occur above about
7 km and are seen to be strongest during March-May and
November-December. Zonal winds over Christmas Island are
typically easterly at all heights during the northern summer. The
annual variation of the zonal winds observed at Christmas Island
is in phase with the annual cycle of tropical convection over the
western Pacific and is consistent with a strengthening and
weakening of the Walker circulation driven by convective heating
over the western Pacific warm pool region
[Gage et al., 1996b].
The depth of the upper tropospheric westerlies is likely
due to the deep tropical heating associated with mesoscale
convective systems
[Hartmann et al., 1984].
Vertical motions are rarely observed directly in the atmosphere
[Balsley et al., 1988].
This is partly due to the
difficulty in measuring very small motions, but the measurement
problem is complicated by the presence of internal gravity waves
that can mask the small long-term mean vertical motions or
otherwise bias observations
[Nastrom and VanZandt, 1994].
Wind profiler direct measurements of vertical velocities in the
tropics have confirmed some expectations at the same time they
have raised new questions. The principal finding is that in the
absence of convection the troposphere is generally subsiding at a
fraction of a cm s-1. The adiabatic warming consistent with
the observed magnitude of subsidence is what is required to
balance radiative cooling to space
[Gage et al., 1991b].
While they have not been in use as long as the VHF profilers, the
UHF profilers have already proven to be valuable tools for
atmospheric research
[Angevine et al., 1993,
1994;
Rogers et al., 1993;
Gage et al., 1994b,
1996a].
High-resolution time and height observations by UHF profilers have
improved our knowledge of vertical structure and temporal
variability of lower tropospheric winds in the tropics
[Gutzler et al., 1994;
Parsons, 1994].
For example,
Deser [1994] and
Gutzler and Hartten [1995]
have used
the profiler observations to obtain a more complete picture of the
daily variability of the lower tropospheric winds at a number of
locations in the Pacific.
Recently, it has become evident that UHF profilers can provide
valuable information about precipitating cloud systems
[Gossard, 1988;
Rogers et al., 1993;
Gage et al., 1994b,
1996a;
Ecklund et al., 1995;
Williams et al., 1995].
In the presence of precipitating loud systems the
height coverage of the profilers is greatly increased. With the
large amounts of data obtained from the tropics using UHF
profilers at a number of locations, it is now possible to begin to
construct the climatology of precipitating cloud systems in the
western Pacific. Used in conjunction with a VHF profiler, the UHF
profiler can provide precipitation fall speeds relative to
background vertical air motions
[Currier et al., 1992].
TAO data have also been of value in studies of atmospheric
dynamics. For example,
Hayes et al. [1989b]
found that in
addition to forcing of boundary layer winds by horizontal pressure
gradients, as hypothesized by
Lindzen and Nigam [1987],
stabilization of the boundary layer over the cold tongue tends to
reduce mixing of wind momentum downward from aloft, particularly
in the meridional direction as hypothesized by
Wallace et al. [1989].
Accounting for these variations in vertical
stability in diagnostic studies allows for a more dynamically
consistent interpretation of oceanic effects on boundary layer
winds in the equatorial Pacific
[Nigam and Chao, 1996].
Zhang [1996]
used TAO data to document surface
manifestations of the Madden and Julian Oscillation in the
atmospheric boundary layer of the western Pacific. He found
inconsistencies, as did
Jones and Gautier [1995]
and
Flatau et al. [1997],
between observations from the western
Pacific and theories for these oscillations. As a result,
Flatau et al. [1997]
proposed a new theory involving
interactive SST feedbacks on convection at intraseasonal time
scales. Their modified theory allowed for time varying SST
feedbacks to the atmosphere in response to intraseasonal heat flux
forcing of the ocean, which led to a better simulation of the
Madden and Julian Oscillation in a simple coupled ocean-atmosphere
model.
TAO data have been used to examine the role of mesoscale
enhancement of surface turbulent fluxes
[Zhang, 1995;
Esbensen and McPhaden, 1996]
and the related issue of convection-evaporation feedbacks
[Zhang et al., 1995].
The role of evaporation in limiting long-term mean SST in the
western Pacific warm pool was described by
Zhang and McPhaden [1995].
They found that above 29°C, latent heat
flux decreases with increasing SST, lending credence to the
"thermostat" hypothesis
[Ramanathan and Collins, 1991],
which suggests cloud-radiative feedbacks are the primary limiting
factor in determining maximum warm pool SSTs.
Process-oriented studies embedded in the TOGA observing system
included the Tropical Pacific Upper Ocean Heat and Mass
Budgets (TROPIC HEAT) Experiments (I in 1984-1985 and II in 1987)
to examine the processes controlling SST in the equatorial eastern
Pacific
[Eriksen, 1985;
Hebert et al., 1991],
the
Western Equatorial Pacific Ocean Circulation Study (WEPOCS) in
1985-1988 to examine complex current structures in a relatively
poorly explored part of the tropics
[Lindstrom et al., 1987],
the Tropical Instability Wave Experiment (TIWE) in
1990-1991 to study the life cycle and energy sources for tropical
instability waves in the eastern Pacific
[Qiao and Weisberg, 1995;
Flament et al., 1996],
TOGA COARE in
1992-1994 to study ocean-atmosphere interactions in the western
equatorial Pacific
[Godfrey et al., this issue],
the Joint
Global Ocean Flux Studies (JGOFS) Equatorial Pacific (EqPac)
experiment in 1992 to study biogeochemical cycling in the
equatorial Pacific
[Murray et al., 1994],
and the Central
Equatorial Pacific Experiment (CEPEX) in 1993 to study cloud
radiative feedbacks and their impacts on SST
[Ramanathan et al., 1995].
The TOGA observing system provided a broad geographical perspective and long time history to aid in the interpretation of the measurements from these shorter-duration, regional-scale field programs. For example, the intensive observing period of TOGA COARE took place in the western Pacific from November 1992 to February 1993, during a hiatus in El Niño conditions in the eastern equatorial Pacific (Plate 1 and Figure 11). The JGOFS experiment, on the other hand, started during the 1991-1992 warm event but concluded during near-normal conditions at the end of 1992.
In many cases the TOGA observing system was enhanced to facilitate
these process studies. During the enhanced monitoring phase of
TOGA COARE in 1992-1994 additional TAO moorings were deployed
west of the date line to provide finer than 10° zonal
resolution of surface winds, upper ocean temperatures, and
currents along the equator
[Webster and Lukas, 1992].
Several TAO moorings in the western Pacific were also equipped
with special sensors to measure salinity, rainfall, and incoming
shortwave radiation in an effort to better understand surface
fluxes in relation to upper ocean variability
[Cronin and McPhaden, 1997].
After TOGA COARE ended, some of these
measurements continued in the western Pacific warm pool [e.g.,
Koehn et al., 1996].
Drifting buoy deployments also
increased west of the date line during TOGA COARE
[Ralph et al., 1997],
and some of these drifters were equipped with
salinity sensors. Enhancements of the WWW included installation of
integrated sounding systems (ISS) at Manus Island, Nauru, and
Kapingamarangi in 1992 prior to TOGA COARE
[Gutzler and Hartten, 1995],
with the Manus Island and Nauru sites continuing
after COARE ended.
Specific enhancements to other process studies included specially
instrumented TAO current meter moorings at 0°, 140°W
during TROPIC HEAT, and TIWE provided support for the hypothesis
that internal waves mediate the diurnal cycle of vertical mixing
along the equator
[McPhaden and Peters, 1992;
Moum et al., 1992;
Lien et al., 1996].
During TIWE, moored
data were used to estimate diurnally varying vertical heat fluxes
associated with that mixing
[Bond and McPhaden, 1995],
and a large number of drifters were deployed to provide
additional information on the structure of instability waves
[Flament et al., 1996].
Moored and drifting buoys were
deployed with bio-optical sensors during JGOFS to document
physical controls on primary productivity in the equatorial
Pacific
[Foley et al., 1998].
At the outset of TOGA the modeling and observational activities
were relatively separate components of the program. However, as
the program matured, a number of factors contributed to the
development of a mutual dependency between TOGA models and
observations. At a very basic level, data were needed for the
development and validation of oceanic, atmospheric, and coupled
models. Moreover, as experimental forecasts of ENSO became more
routine and as initialization and assimilation techniques for
coupled models took on greater importance, the modeling and
observational components of TOGA developed a more intricate
relationship. Overviews of the interaction between tropical models
and data can be found in work by
Latif et al. [this issue] and
Stockdale et al. [this issue]
and in the
reviews by
Knox and Anderson [1985],
Philander [1990], and
McCreary and Anderson [1991].
We concentrate
here specifically on the evolution of this partnership toward
improved model-based analyses and better coupled model initial
conditions for predictions.
When considering the initialization of tropical ocean models and
coupled prediction models, there are several factors that are
critical. First, the tropical oceans are to a certain extent
deterministic, by which we mean that adequate knowledge of past
forcing in principle allows us to largely determine the state of
the ocean. Knowledge of the surface wind stress is paramount in
this determination. For example,
Busalacchi and O'Brien [1980,
1981]
demonstrated that, with a reduced gravity model and
surface stress, one could capture key aspects of sea level
variability associated with ENSO. Studies with ocean general
circulation models (OGCMs) [e.g.,
Philander and Seigel, 1985;
Harrison et al., 1990]
also emphasized the
paramount importance of wind forcing in model simulations. This
fact makes the analysis and initialization problem quite different
from that of numerical weather prediction, where there is no
counterpart to the external forcing (and its associated errors)
that are imposed through surface wind stress.
While in theory it is feasible that coupled tropical forecast
models could be initialized with wind stress alone, practical
considerations suggest that ocean thermal data will also be
important. This is because wind stress and upper ocean thermal
structure are partially redundant, so that observing and
initializing baroclinic equatorial wave modes with subsurface
temperature data could help correct some of the deficiencies in
the imposed wind forcing. SST observations, either through
assimilation or via surface boundary constraints, have also been
important for the development of both the atmospheric and oceanic
components of coupled prediction models. The ready availability,
spatial coverage, and accuracy of SST analyses makes this variable
particularly valuable for model validation and development [e.g.,
Stockdale et al., 1993].
From a historical perspective, sea level data has made one of the more significant contributions to ocean model development, particularly as equatorial theory was developing prior to TOGA. In situ sea level data continue to provide important model validation, particularly as sea level variations represent an integral, low baroclinic mode response to wind forcing and thermodynamic adjustments. With the advent of satellite altimetry, giving the spatial coverage not possible with in situ instrumentation, sea level may well assume far greater importance for model initialization.
Early studies in TOGA pointed to the advantages of thermal (mass)
information vis-a-vis velocity information for ocean model
initialization
[Moore et al., 1987;
Philander et al., 1987].
Hence, in a modeling context, velocity data have
been used mostly for validation purposes [e.g.,
Leetmaa and Ji, 1989;
Brady and Gent, 1994;
Chen et al., 1994b;
Fukumori, 1995;
Halpern et al., 1995;
World Climate Research Program, 1995a].
Various other data sets, such as those for salinity and surface heat fluxes, have
also played important though somewhat less critical roles in model
development. Consistent with these considerations and with the
discussion in section 2.2 the
National Research Council [1994a]
ranked measurements in the following order of importance
for the purpose of short-term climate prediction: (1) wind stress
and SST, (2) subsurface thermal data, (3) sea level and ocean
current data, and (4) salinity and atmospheric boundary layer
data.
One of the focuses through the early part of TOGA was the
assessment of the quality of various wind stress products. It was
known that VOS winds would be useful but likely inadequate, but it
was not immediately clear whether improved analysis techniques and
improved numerical weather prediction schemes would make up for
some of these inadequacies [e.g.,
Reynolds et al., 1989a].
Harrison et al. [1989]
used a tropical ocean general
circulation model to diagnose the impact of differences in various
wind stress products. They compared simulations of the 1982-1983
El Niño forced by the
Sadler and Kilonsky [1985]
wind
analysis (produced from VOS wind data and cloud drift winds), the
FSU wind analysis
[Goldenberg and O'Brien, 1981],
and
three analyses based on numerical weather prediction models
(ECMWF, National Meteorological Center (NMC), and Fleet Numerical
Oceanography Center (FNOC)). Overall, the research analyses
[Goldenberg and O'Brien, 1981;
Sadler and Kilonsky, 1985]
produced more realistic dynamic responses but less convincing SST
results for the equatorial waveguide. Simulations of the mean
seasonal cycle and the 1982-1983 El Niño using linear
dynamical ocean models
[McPhaden et al., 1988b;
Busalacchi et al., 1990]
yielded similar results with regard to
ocean dynamical responses, namely that the research products led
to more realistic results. Details aside, one of the most
important conclusions of these studies as far as TOGA was
concerned was that improved knowledge of the surface wind stress
was essential.
Operational atmospheric weather analysis and forecast models routinely merge observations of different parameters (e.g., temperature, winds, etc.) made at different levels in the atmosphere using different instruments. These analysis and forecast systems produce a dynamically consistent model atmosphere with high temporal and spatial resolution. For this reason the surface wind fields from such systems are often used to force ocean models like that run at NCEP for near-real-time tropical ocean analyses. Improving the quality of operational atmospheric model-based wind analyses is therefore an issue of some importance to climate modelers.
Operational centers now routinely use either wind speeds from the
DMSP SSM/I instrument and/or vector winds from the ERS-1 and
recently launched ERS-2 scatterometers. For example, the U.S. Navy
[Phoebus and Goerss, 1991] and NCEP
[Yu and Deaven, 1991]
use the SSM/I wind speeds, while ECMWF
[Gaffard and Roquet, 1995] and NCEP
[Peters et al., 1994]
use the ERS-1 and ERS-2 vector winds. The SSM/I winds are converted to
vector winds using directions assigned from either the model
forecast or a combination of the forecast and available data.
Phoebus et al. [1994]
reported that the greatest impact
of the SSM/I was in the tropics and at higher latitudes along the
meteorological storm tracks.
Gaffard and Roquet [1995]
found that the ERS-1 and ERS-2 vector winds improved the analyses
in the southern hemisphere and had some positive impact in the
short-range forecast.
TAO data are also used in operational weather forecast systems.
Impact studies done at ECMWF, as reported by
Anderson [1994],
showed that differences between ECMWF analyses with and
without TAO winds could exceed 3 m s-1, although typical
differences were less. In addition, the impact of TAO observations
tended to weaken significantly if the model was not reinforced
with new TAO observations every 6 hours.
Anderson [1994]
pointed out that, in general, single level surface data like those
from TAO buoys can be expected to have a relatively low impact on
the atmospheric weather analyses.
Reynolds et al. [1989a]
reached a similar conclusion in a comparison of surface winds from
the buoys with the winds from several different operational
analyses. They found that the analyses looked more like each other
than like the data. However, the models themselves have problems,
as pointed out in a study by
Williams et al. [1992].
They compared wind profile data at Christmas Island with the ECMWF
forecast model and found that the model and the data were
consistent above 1.5 km but not below this level. The model winds
at these lower elevations were too weak and did not properly turn
with height. This result suggests that there are problems in the
model tropical boundary layer and that model and analysis systems
need to be improved to optimize assimilation of tropical surface
winds.
Recently, TAO and other TOGA-related data sets have been
incorporated into atmosphere reanalyses at NCEP, ECMWF, and NASA
Goddard Space Flight Center. These decade-long, internally
consistent model analyses are produced using state-of-the-art
numerical models, assimilation systems, and the most complete data
sets available from historical archives [e.g.,
Schubert et al., 1993;
Kalnay et al., 1996].
These analyses are
valuable for providing initialization and validation fields for
coupled model predictability studies, for determining the
sensitivity of atmospheric models to slow variations in the
surface boundary conditions, and for diagnostic studies of
atmospheric variability. Evaluations of these reanalyses products
are currently underway [e.g.,
Saha et al., 1995;
Smull and McPhaden, 1996].
Availability of TAO data has led to efforts to develop improved
surface wind analyses for ocean modeling through
blending of buoy data with ship winds, satellite winds, and/or
model output. Two studies illustrate this approach and the impact
that TAO data make on such analyses.
Menkes and Busalacchi [1995]
performed a series of linear ocean model hindcasts for the
equatorial Pacific using two baseline forcing functions over the
period 1982-1993. The first, denoted CMP9, was based on winds
derived from the NCEP medium-range forecast model as forced by
observed SST but without incorporating any surface wind data or
other meteorological data via an assimilation/analysis cycle. The
other baseline wind product was the FSU winds. Beginning in
November 1992, the FSU analyses incorporated TAO observations in
increasing numbers (see Appendix B, section B1), but it is
difficult to quantify the weight they were given in the subjective
FSU analysis. Two combined data sets, CMP9 plus TAO and FSU plus
TAO, were constructed by optimally interpolating the monthly TAO
wind observations to each baseline forcing. Wind observations at
each TAO location were converted to wind stress using the
stability dependent parameterization of
Liu et al. [1979].
Four sea level simulations were then performed and
evaluated against tide gauge sea level measurements, gridded
fields of TOPEX/POSEIDON sea level, and TOGA-TAO dynamic height
anomalies across the equatorial Pacific Ocean.
The impact of TAO winds was characterized as a function of the increasing
number of TAO observations with time. It was shown that the incorporation of
a few TAO observations into the CMP9 wind product from 1987 onward compensated
for the erroneously weak winds in the central and eastern equatorial Pacific
and subsequently led to improved simulations (Figure 17). Similarly, the TAO
observations also had a positive impact on the FSU simulation, both in terms
of phase and amplitude, suggesting that the TAO observations be given greater
weight in the FSU analysis. The impact of TAO observations in the 1990s, when
the TAO array was reaching full deployment, was such that the improved simulations
forced by FSU plus TAO and CMP9 plus TAO winds were quite similar, in contrast
to earlier periods in the 1980s when the FSU and CMP9 simulations were very
different.
A similar study was done by
Reynolds et al. [1995]
for the period
April 1992 to April 1994. However, in this study they used the FSU product as
well as two different monthly products: the lowest sigma level winds (roughly
40 m in height) from the NCEP operational medium-range forecast model with
atmospheric data assimilation and ERS-1 wind stresses computed at a height of
10 m using the algorithm of
Freilich and Dunbar [1993].
An objective
analysis procedure [see
Lorenc, 1981]
was used to correct each of the
wind fields with TAO data. Comparison of the corrections showed that all analyses
tended to have zonal wind stresses that were too weak relative to TAO in the
eastern tropical Pacific (Figure 18). Of the three wind products, however, the
FSU analysis was in best agreement with TAO. NCEP stresses were too weak (i.e.,
consistently negative differences with TAO) during roughly the first half of
the comparison period, although there appeared to be some improvement in the
NCEP winds over the second half of the record. Conversely, the ERS-1 stresses
were consistently too weak relative to TAO for the entire period.
Reynolds et al. [1995]
also used an ocean model to
evaluate the impact of these different wind products. However, in
contrast to
Menkes and Busalacchi [1995],
they used the
general circulation model reported by
Ji et al. [1995]
both with and without the assimilation of thermal data. Results
showed that assimilation was able to compensate for wind stress
differences. Without assimilation, though, the ocean model was
more affected by the different wind stress forcing. In particular,
it was possible to clearly determine that ERS-1 zonal wind
stresses were too weak in the eastern equatorial Pacific. However,
the differences in the model fields compared to observations could
not clearly identify which of the remaining three products (NCEP,
FSU, and NCEP corrected by TAO) was superior. The
Menkes and Busalacchi [1995] and
Reynolds et al. [1995]
studies
differ because different wind stress fields and different models
were used. However, in combination these studies indicate that TAO
data have the strongest positive impact on the wind stress fields
that are most independent of the mooring data.
Implementation of the TOGA observing system provided unprecedented opportunity for studying large-scale, low-frequency climate variability through the application of data assimilation techniques in combination with simple and complex tropical ocean models. Keys to achieving this were the vastly improved data coverage from the TOGA observing system, more effective data management strategies allowing rapid access to observations, order-of-magnitude improvements in computing capacity and resources, and improvements in ocean models.
Prior to TOGA, most oceanic observations were obtained from VOS lines, a handful of moorings and circulation drifters, and occasional research cruises. With the exception of SST, which could also be retrieved from satellite, it was essentially impossible to produce basin-scale ocean analyses from observations alone. With increased data coverage during TOGA, including a greatly enhanced volunteer observing ship network and the TAO array in the equatorial Pacific, regular and routine subsurface ocean analyses became possible. Several centers, including the El Niño Monitoring Center of the Japan Meteorological Agency (JMA), NCEP, the Joint Environmental Data Analysis Center in the United States, and the Bureau of Meteorology Research Center (BMRC) in Australia, began routinely producing monthly subsurface maps, particularly for the tropical Pacific.
All the data analysis and assimilation systems depend on knowledge
of the amplitude and spatial and temporal scales of variability.
Scale analyses, such as those of
Meyers et al. [1991],
Festa and Molinari [1992], and
Kessler et al. [1996],
provided estimates of signal levels versus unresolvable
noise as well as estimates of the spatial and temporal covariance
of the resolvable signal (which allow realistic scales for
interpolation to be set). While the practical application of such
information is not always straightforward, particularly when the
first guess is provided by a dynamical model, it does nevertheless
represent the fundamental basis for most of the applications
described below.
One example is the subsurface ocean analysis system developed at
BMRC of Australia
[Smith et al., 1991;
Smith, 1995a].
This system uses optimal interpolation and a simple
statistical forecast model to produce global upper ocean
temperature analyses at periods from 10 days to 2 months,
utilizing data from XBTs and TOGA-TAO. All quality control is
objective
[Smith, 1991]
on the basis of information
derived from the statistical interpolation. The shorter-period
analyses were shown to retain all the important low-frequency,
large-scale information of the bimonthly analyses (the analysis
period upon which much of the TOGA observations were planned) as
well as much of the interesting high-frequency fluctuations
[Smith, 1995b].
Over monthly periods for the last half of TOGA,
the estimated root-mean-square (rms) error variance in the
20°C isotherm analysis was typically 4-6 m (equivalent to
around 0.3°C). Achieving such accuracy was a remarkable
accomplishment, considering the low expectations for the
measurement of subsurface thermal structure during TOGA as
reflected in Table 4.
Dynamic ocean models have been used to simulate basin-scale ocean
circulations long before TOGA. While such simulations did not
usually ingest ocean information, they did represent an
alternative route to ocean analyses, whereby information in the
applied surface boundary forcing (principally the wind stress) was
used to indirectly infer the state of the ocean. The main problems
with model simulations were the poor quality of surface forcing,
because of a lack of wind observations over the open ocean, and
errors in the ocean model physical parameterizations. Limited in
situ observations were primarily used for validation of model
results. Although the quality of surface winds has improved
steadily, especially since the TOGA observing system increased
surface wind observations in the tropical Pacific, errors in the
winds and in ocean models still significantly limit the accuracy
of the simulations
[Ji and Smith, 1995].
One way to
compensate for errors in wind stress forcing and ocean model
physics is to use data assimilation techniques to combine
observations and model fields to yield the best possible estimate
of the ocean state.
Data assimilation has been an active area of research from well
before TOGA, although most practical applications were in the
field of meteorology. Advances in ocean data collection,
communication, and modeling in the late 1970s and early 1980s made
ocean data assimilation a feasible option. Several studies have
examined the problem of ingesting ocean subsurface data into
simpler, linear, shallow water models of the tropical ocean
[e.g.,
Moore, 1989,
1990,
1992;
Moore et al., 1987;
Moore and Anderson, 1989;
Sheinbaum and Anderson, 1990a,
b;
Hao and Ghil, 1994;
see also
Busalacchi, 1996;
Stockdale et al., this issue].
All these studies showed that subsurface sampling as practiced during
TOGA could be used to correct model and wind-forcing errors and
that the time taken for correction was only a month or so, owing
to the rapid communication of information by equatorial waves.
An early attempt to produce routine ocean analyses utilizing an
ocean data assimilation technique was a system developed by
Leetmaa and Ji [1989]
for the tropical Pacific. This system used
wind-forced ocean model simulation as a first guess and combined
the observations collected during a period of 1 month with the
model field using the optimal interpolation. The data assimilation
procedure was done monthly.
The main advantage to the model-based analyses is that large areas
of data void are filled in by model dynamics. The main drawback to
the sequential initialization method is that the data assimilation
can introduce a strong shock when corrections are applied to the
model fields, as discussed by
Moore [1990].
Also, for models integrated forward in time until the next data assimilation
cycle without continuous constraint by observations, model fields
will drift toward the model's own equilibrium state. Hence a
"sawtooth" pattern in the time history of the analyses is
sometimes obvious [e.g.,
Hayes et al., 1989a].
A data assimilation system developed by
Derber and Rosati [1989]
was a significant improvement over earlier ocean analyses.
This system is based on a variational method in which assimilation
is done continuously during the model integration. Corrections to
the model are spread over a long period of time; thus change to
the model temperature field during each model time step is
incremental. This significantly reduces the impact to the
dynamical balances of the model fields and also keeps model fields
from drifting toward their own climate. Further, an observation is
retained in the model for a long period of time (2-4 weeks),
weighted by the difference between the model time and the
observation time during each assimilation time step. This
procedure significantly increases the influence of observations to
compensate for the lack of spatial and temporal data coverage in
many areas. The drawback in doing this is that it tends to limit
the analyses to resolving only large spatial scales and
low-frequency phenomena
[Halpern and Ji, 1993].
An operational model-based ocean analysis system based on the data
assimilation system of
Derber and Rosati [1989]
has been
implemented at the NCEP
[Ji et al., 1995].
Real-time observations from satellite, VOS ships, and drifting and moored
buoys are assimilated into an ocean general circulation model to
produce near-real-time (weekly mean) Pacific and Atlantic
analyses. The near-real-time NCEP ocean analysis system is forced
with weekly averaged surface winds produced by the NCEP
operational atmospheric analyses. Retrospective monthly Pacific
Ocean reanalyses have also been generated at NCEP by forcing the
ocean model with historical monthly wind-stress analyses produced
at Florida State University
[Stricherz et al., 1992]
and incorporating additional delayed mode data not available in real
time
[Ji and Smith, 1995].
Shown in is the time history of the depth of
20°C isotherm anomalies along the equator in the Pacific
for 1982-1995. The thermocline anomalies produced by the ocean
analysis system (Figure 19, middle) showed variability in the
central and western Pacific stronger than that produced by a model
forced with the FSU winds without data assimilation (Figure 19,
right). Comparisons with in situ observations of moorings and tide
gauges suggest that the model-based analyses are of higher
accuracy than the wind-forced simulation
[Ji and Smith, 1995].
These studies show that even when using a high-quality
wind stress forcing and a state-of-the-art ocean general
circulation model, ocean data assimilation can still further
improve the quality of analyses by compensating for errors in the
forcing and model.
Also shown in Figure 19 (left) are the 20°C isotherm depth
anomalies from the BMRC subsurface analysis system, which is based
on statistical analyses rather than dynamical model analyses
[Smith, 1995b].
It should be noted that the
NCEP and BMRC systems have quite different approaches to quality
control (subjective versus objective) and to assimilation/inter-
polation (continual insertion with variational
con-straints versus sequential single-period optimal
interpolation). The analyzed peaks and depressions of the
thermocline depth from the NCEP and BMRC systems are generally
similar (e.g., the peak anomalies of the 1982-1983 and 1991-1992
warm and 1984 cool events), as should be expected since they are
essentially based on the same data sets. There are, however, some
significant differences; the NCEP analysis of the 1984 cooling is
characterized by a coherent west-to-east evolution, whereas the
BMRC analysis shows essentially in-place cooling. Such differences
reflect the different modes of interpolation; the dynamic system
has theoretical advantages for transferring information within the
equatorial waveguide but at the same time may be hampered by
errors in the wind and/or the model.
A promising way of improving tropical ocean model-based analyses
is through the assimilation of altimetry data [see, e.g.,
Arnault and Perigaud, 1992].
This requires projection of sea
level variability onto baroclinic ocean thermal structure, which
can be readily done by developing empirical relationships between
the two variables [e.g.,
Rebert et al., 1985;
Carton et al., 1996].
Advanced techniques such as the Kalman filter and
the adjoint method have been used to assimilate Geosat and
TOPEX/POSEIDON altimetry data into simple reduced-gravity models
[e.g.,
Gourdeau et al., 1997;
Greiner and Perigaud, 1994,
1996;
Fu et al., 1993;
Fukumori, 1995].
Impact studies of altimetry assimilation on ocean general
circulation model-based analyses have also been performed
Carton et al. [1996], and
Fischer et al., 1997].
Assimilation of observations obtained from the TOGA observing
system not only provides means to produce much improved ocean
analyses, it also provides a great opportunity for improving the
definition of the initial ocean fields for prediction of ENSO
using coupled models. This is discussed in section 4.4. Analyses
such as those described above have also found a wide range of
other applications. For example,
Lukas et al. [1995]
studied the large-scale variations of the Pacific Ocean during
TOGA COARE using the NCEP subsurface analyses, providing a context
for the analysis of observations of air-sea interaction in the
intensive flux array. The use of model-based analyses for process
studies is now quite common in meteorology, and the advances in
ocean analysis and assimilation during TOGA will assist in making
such applications more common in climate studies.
Finally, analysis systems have been used to examine the design of
the TOGA subsurface observing system.
Miller [1990]
investigated the impact that ocean thermal data (processed to
estimates of dynamic height) might have in hindcasts of sea level
in the equatorial Pacific. His results suggested that the TAO
array would positively impact on hindcasts of monthly mean sea
level.
Smith and Meyers [1996]
have examined the relative
impact of XBT and TOGA-TAO data for monitoring tropical Pacific
Ocean thermal variability. They concluded that for the last half
of the TOGA period, over the region 20°S-20°N, the
net information content of the systems were comparable in
magnitude, each contributing the equivalent of around 300
independent subsurface samples per month.
ENSO prediction depends strongly on the accuracy of the ocean
initial conditions. Three different methods are presently used for
initialization of the ocean for ENSO predictions using coupled
ocean-atmosphere models. The first method, used by
Cane et al. [1986],
is to spin up the ocean using the observed surface
wind history prior to the initiation of a forecast. A second
method uses assimilation of subsurface temperature data together
with surface wind forcing to achieve better defined subsurface
ocean states. This is done at the NCEP
[Ji et al., 1994]
and at the Geophysical Fluid Dynamics Laboratory (GFDL)
[Rosati et al., 1997].
A third method developed at BMRC utilizes
both wind and subsurface data jointly to initialize a coupled
model through an adjoint data assimilation method
[Kleeman et al., 1995].
Assimilation experiments described in the previous section
illustrated the need to assimilate data in such a way that
initialization "shock" is minimized. On the other hand, these
studies demonstrated the potential impact of data assimilation on
the forecast of eastern equatorial Pacific SSTs several seasons
into the future.
Ji and Leetmaa [1997],
for example, compared results from forecast experiments initiated from ocean
initial conditions produced with data assimilation and produced
with wind forcing alone, using the NCEP coupled ocean-atmosphere
forecast model
[Ji et al., 1994].
Shown in are temporal anomaly correlation coefficients
(ACC) and root-mean-square (rms) errors as a function of forecast
lead times for area-averaged SST anomalies between forecasts and
observations for an eastern equatorial Pacific region
(120°-170°W, 5°S-5°N). The forecasts
were initiated monthly for the period of 1983-1993. This
comparison demonstrates convincingly that data assimilation has a
significant positive impact on improving ENSO forecast skill.
Ji and Leetmaa [1997]
also showed forecast skills using
ocean initial conditions produced with assimilation of XBT data
alone and with assimilation of both XBT and TAO buoy data. The
results indicate significant positive impact of the TAO buoy data,
largely due to the vastly improved spatial and temporal data
coverage by the TAO array in the tropical Pacific.
Kleeman et al. [1995]
also demonstrated how enhanced
forecast skill could be achieved in an intermediate coupled model
by improving the initial conditions for upper ocean heat content.
In this study the adjoint for the ocean component of the coupled
model was used to improve the ocean initial conditions by finding
a condition that was consistent with both the wind forcing and the
subsurface ocean thermal data. Two sets of experiments were
performed for the period January 1982 through October 1991. In the
first experiment the ocean initial conditions were obtained by
forcing the ocean model with the FSU winds. This initialization
procedure was consistent with that of
Cane et al. [1986],
and similar forecast skill scores were obtained. In the second
experiment improved initial conditions were obtained by using
analyzed subsurface temperature anomalies averaged over the upper
400 m of the water column
[Smith, 1995b]
for the 12 months prior to initiating a coupled forecast. The use of the ocean data
assimilation in this case led to notable increases in forecast
skill.
Altimetry data, in addition to upper ocean thermal data, likewise
have the potential for improving the skill of short-term climate
predictions.
[Fischer et al., 1997;
M. Ji, R. W. Reynolds,
and D. W. Behringer, Use of TOPEX/POSEIDON sea level data of ocean
analyses and ENSO prediction: Some early results, submitted to the
Journal of Climate, 1998]. In one set of experiments, for
example, sea level data from TOPEX/POSEIDON were added to the XBT
and TAO ocean model assimilation system of
Ji et al. [1995].
The sea level data improved the agreement of the model
sea level with independent tide gauge data and led to a more
realistic forecast of tropical Pacific SSTs. On the other hand,
predictability experiments using the
Zebiak and Cane [1987]
coupled model indicated that forecast errors were not
reduced by using altimetry data for ocean model initialization
[Cassou et al., 1996].
Thus, the utility of altimetry for
initialization is model dependent, so that more research will be
required to fully exploit altimetry for ENSO prediction.
In the previous initialization studies the oceanic component was
first forced by observed wind stress and adjusted by assimilating
subsurface thermal observations. Subsequently, the model-simulated
SST was used to force the atmospheric component. However, a
potential problem with this common approach is that since there
are no interactions allowed between the oceanic and atmospheric
components during initialization, the coupled system is not well
balanced initially and may experience a shock when the forecast
starts. Further, the imbalances between the mean states of the
oceanic initial conditions and the coupled model contribute to
systematic error of the forecast fields
[Leetmaa and Ji, 1995].
In the study by
Chen et al. [1995],
initial
conditions for the
Cane and Zebiak [1985]
model are
generated in a self-consistent manner using a coupled data
assimilation procedure. Initial conditions for each forecast are
obtained by running the coupled model for the period from January
1964 up to the forecast starting time. At each time step prior to
the forecast a simple data assimilation procedure is used whereby
the coupled model wind stress anomalies are nudged toward the FSU
wind stress observations. In this manner the coupled model itself
is used to dynamically filter the initial conditions.
Initialization shocks are reduced by providing a better balanced
set of ocean-atmosphere initial conditions for the coupled
forecast. Previously, the ocean initial conditions contained
considerable high-frequency energy when forced by the FSU wind
stress anomalies. The influence of the coupled model in the new
initialization preferentially selects the low-frequency,
interannual variability. This approach also results in a shallower
thermocline in the western equatorial Pacific during most ENSO
warm events with important implications for improved forecasts of
warm event termination. Moreover, the coupled approach to
initialization eliminates the springtime barrier to prediction
that characterizes most coupled forecast schemes.
Recently, decadal-scale variability in the forecast skill has been
noted in coupled models.
Chen et al. [1995],
for example,
found that for the period 1982-1992, forecast skill was generally
high for lead times of 12-24 months. Conversely, for the period
1972-1981, forecast skill was generally low for lead times longer
than a few months.
Balmaseda et al. [1995]
also found
generally higher predictability in the 1980s compared to the
1970s, and
Goddard and Graham [1997]
described reduced
predictability associated with the 1993 and 1994-1995 El
Niños relative to El Niños during 1982-1992. ENSO
variations in the 1980s were generally stronger than those during
the 1970s or during 1993-1995, suggesting that stronger ENSO
events may be easier to predict than weaker events. It is also
likely that the present generation of prediction models does not
adequately represent the full range of physical processes
responsible for the ENSO cycle or the interaction of ENSO with
decadal time scale variations. These limitations could contribute
to decadal fluctuations in predictability as well.
Although most data assimilation efforts in support of coupled
models have focused on improving initial conditions, data
assimilation techniques such as the Kalman filter have also been
used as a means of parameter estimation in simple coupled models.
In idealized versions of intermediate coupled models, there exist
key parameters that govern the coupling strength between SST and
the surface winds and the relation between the depth of the
thermocline and the temperature of the water entrained into the
ocean mixed layer. The particular values of these coefficients
tend to determine the behavior of the coupled mode characteristic
of the system. Similar to the way in which assimilation techniques
have been used to estimate parameters such as the phase speed in
shallow water models, the work of
Hao and Ghil [1994]
demonstrated how subsurface thermal data from the TAO array could
be assimilated into coupled models to guide the proper estimation
of key model parameters.
The preceding sections have described the evolution of the TOGA observing system and how it has contributed to scientific progress in studies of short-term climate variability during the TOGA decade. Development of this observing system was a major technological achievement, which revolutionized climate monitoring programs by stimulating increased demand for real-time ocean data delivery. The data from this observing system were essential to fostering advances in many aspects of TOGA research, including the following: (1) documentation of the ENSO cycle and related phenomena, such as the mean seasonal cycle and intraseasonal variability, with unparalleled resolution and accuracy; (2) testing of ENSO theories, such as the delayed oscillator; (3) development of new theoretical concepts relating to ocean-atmosphere interactions on seasonal-to-interannual timescales; (4) development of oceanic, atmospheric, and coupled ocean-atmosphere models; and (5) development of ocean data assimilation systems for improved climate analyses and for initializing climate prediction models. In short, measured against the goals of TOGA stated in section 1, the TOGA observing system was a tremendous success.
It is fortuitous that TOGA spanned a decade in which there was
both a large swing from El Niño to La Niña conditions
(1986-1989) and a period of prolonged anomalous warming
(1991-1995). The dramatic change from El Niño to La Niña
during the first half of TOGA heightened awareness about the
importance of the cold phase of the ENSO cycle [e.g.,
Trenberth and Branstator, 1992;
Halpert and Ropelewski, 1992]
and afforded the opportunity to examine sharp contrasts
between extreme climatic conditions in the Pacific and their
impacts worldwide [e.g.,
Palmer et al., 1992].
On the
other hand, the period 1991-1995 was unprecedented when viewed in
the context of modern instrumental records dating back to the last
century. The warm conditions evident during 1991-1995 have been
interpreted as a single warm phase ENSO event, in which case it
would be the longest in the past 100 years
[Trenberth and Hoar, 1996].
An alternative interpretation is that 1991-1995
was characterized by three distinct warm events
[Goddard and Graham, 1997],
implying a recurrence rate significantly higher
than the average 3-4 years expected from historical records.
Either interpretation identifies 1991-1995 as unique in the
modern record.
It is interesting to compare the evolution of warm events in Plate
1 with the
Rasmusson and Carpenter [1982]
composite, which
was based on El Niño events from the 1950s to the 1970s.
Rasmusson and Carpenter [1982]
suggested that anomalous surface warming occurs first off the South American coast, peaking in
March-May, then progresses westward along the equator into the
interior basin, reaching a "mature phase" in December-February.
Subsequently, warm SST anomalies and associated westerly wind
anomalies weaken and eventually disappear by the following May.
There were features common among the El Niño events observed
during TOGA, such as anomalous warming in the equatorial cold
tongue and large-scale weakening of the trade winds in the central
and western Pacific. However, like the 1982-1983 El Niño
prior to TOGA, none of these warm events evolved strictly
according to the canonical
Rasmusson and Carpenter [1982]
composite.
Significant differences in duration, phasing, and spatial warming
patterns observed during events of the 1980s and early 1990s defy
easy categorization. Most pronounced warmings in the eastern and
central Pacific in the 1990s, for example, occurred in boreal
winter 1991-1992, boreal spring 1993, and boreal fall 1994. This
disparate timing of maximum warm anomalies raises questions about
the dynamical links between the seasonal cycle and the evolution
of El Niño. Moreover, South American coastal warming did not
generally precede maximum SST anomalies in the equatorial cold
tongue, as in the
Rasmusson and Carpenter [1982]
composite.
Deser and Wallace [1987]
had earlier found that
coastal warmings appear to be only loosely coupled to the broader
basin-scale manifestations of El Niño, a result that appears
also to apply to warm events observed during the TOGA decade.
Also, considering the 1993 and 1994-1995 warmings as separate
events, their duration was significantly shorter than the norm of
12-18 months for El Niños of the past.
Consistent with the complexity of the observed interannual variability, tests of ENSO theories using data prior to and during the TOGA decade suggest that more than one set of mechanisms can give rise to ENSO timescale warm and cold events in the tropical Pacific. The delayed oscillator theory, for example, can often, but not always, be invoked to explain the termination of ENSO warm events. On the other hand, delayed oscillator physics cannot generally account for the onset of warm ENSO events. New physical hypotheses are being formulated regarding the ENSO cycle, based on the failure of existing theories to explain the full range of observed variability.
The unusual warm conditions prevailing near the date line in the
equatorial Pacific during 1991-1995 raise questions about the
relationship between the ENSO cycle and decadal timescale
variability. The persistent warm anomalies are the reflection of a
decadal timescale variation that has higher latitude
manifestations in North and South Pacific SSTs [e.g.,
Latif et al., 1997;
Wallace et al., this issue;
Zhang et al., 1997].
This decadal mode may result from decadal
modulations in the intensity and/or frequency of ENSO events, or
it may be a mode of coupled ocean-atmosphere variability with
dynamics distinctly different from those of ENSO. In either case
the decadal timescale of this variation and its manifestations at
higher latitudes suggest a link to decadal timescale processes
that maintain the equatorial thermocline
[Fine et al., 1987;
McPhaden and Fine, 1988].
These processes involve
the ocean thermohaline circulation which couples the tropical
ocean to the subtropical and higher-latitude North and South
Pacific Ocean [e.g.,
McCreary and Lu, 1994;
Lu and McCreary, 1995].
Decadal timescale variations in the overlying
atmospheric circulation at midlatitudes
[Trenberth and Hurrell, 1994;
Latif and Barnett, 1995;
Zhang et al., 1997]
alter patterns of air-sea heat exchange, providing a
mechanism by which the formation of thermocline water masses can
be affected in density surface outcrop regions
[Miller et al., 1994].
A theory for self-sustaining decadal time scale
oscillations involving ocean-atmosphere interactions and heat
transports between the tropical and extra-tropical oceans has been
proposed recently by
Gu and Philander [1997].
Observed variability during TOGA also suggests a possible
connection between El Niño and global warming. Average SSTs in
the tropical Pacific were unusually high during the 1980s and
1990s, at the same time that there was a trend for warmer global
surface air temperature. The tropical Pacific SSTs were warmer
because of a greater intensity, frequency, and/or duration of warm
ENSO events. Two recent studies
[Kumar et al., 1994;
Graham, 1995]
based on atmospheric model simulations forced with
observed SSTs for the 1980s and 1990s suggested that the warming
of global surface air temperature for this period may have been
induced by the warming of SST in the tropical Pacific. Tropical
Pacific SSTs in these simulations were prescribed from
observations, however. It is possible that the character of ENSO
changed and that SSTs were warmer because of anthropogenic
greenhouse gas warming
[Trenberth and Hoar, 1996].
There
is no consensus on this issue, and recently,
Cane et al. [1997]
argued that global warming should lead to a cooling of the
tropical Pacific. Clearly, resolution of the questions concerning
ENSO, decadal variability, and anthropogenic greenhouse gas
warming will require considerably more research.
TOGA demonstrated the synergy that can emerge from the combined
use of data and dynamical models. As a measure of progress, prior
to TOGA, there was no system of routine data assimilation for
tropical ocean climate analyses and no routine short-term climate
prediction efforts. However, during TOGA, models were used to help
design the observing system, and data from the observing system
were then used to foster model development and to initialize
models for short-term climate prediction. Now many ENSO prediction
modeling groups have been established
[National Weather Service, 1997],
and prediction models, initialized with TOGA
data sets, show significant skill for lead times of up to 1 year.
The skill of these predictions is likely to improve as we learn
more about the underlying dynamical processes involved in ENSO and
as models and assimilation systems improve.
TOGA also demonstrated the synergy that can emerge from the combined analysis of satellite and in situ measurements. In situ measurement systems provide high-accuracy information on both surface and subsurface ocean variability, the latter of which is not directly accessible to satellites. In situ measurement systems also provide necessary data for ongoing calibration and validation of satellite retrievals. The strength of the satellite data, on the other hand, is their near-global coverage and uniform time-space sampling characteristics. Unfortunately, the full potential for satellite missions for climate research during TOGA was not realized in part because most of the satellite missions were sponsored for reasons other than climate research and some (like TOPEX/POSEIDON) were originally intended as one-time experimental missions. Similarly, the launch of NSCAT was so often delayed that eventually it fell outside the TOGA time frame. Coordination between agencies and countries sponsoring satellite missions did not always succeed because of uncertainties in funding, payload development, and launch dates. This lack of coordination led to a 2-year gap in altimeter measurements between the U.S. Navy Geosat mission and the ERS-1 mission. Nonetheless, the tremendous value of those satellite data that were acquired during TOGA bodes well for the future application of satellite measurements to ocean climate studies.
As a result of TOGA, we are now entering a new era of climate
research and forecasting. The World Climate Research Program
(WCRP) has embarked on a 15-year (1995-2010) study of Climate
Variability and Predictability (CLIVAR), one element of which, the
Global Ocean-Atmosphere-Land Studies (GOALS) program focuses on
seasonal-to-interannual variability
[National Research Council, 1994b;
World Climate Research Program, 1995b].
Also, a newly instituted International Research Institute for
Climate Prediction (IRICP) will begin to issue routine short-term
ENSO forecasts, conduct research on ways to improve those
forecasts, and help to coordinate the use of the forecast products
for various socioeconomic applications
[International Research Institute for Climate Prediction Task Group, 1992].
Likewise, some national meteorological centers are already
routinely issuing climate forecasts [e.g.,
National Centers for Environmental Prediction, 1996],
and others intend to do so
in the near future.
The success of these research and forecasting activities requires
that essential elements of the TOGA observing system be continued
for the foreseeable future. Explicit guidance on the development
of post-TOGA climate observing systems is contained in the reports
of various planning committees that have considered the
observational needs of future climate programs [e.g.,
National Research Council, 1994b;
Ocean Observing System Development Panel, 1995].
These reports are unanimous in their
recommendations to continue the observing system developed under
TOGA in support of short-term climate prediction. For some
components of the observing system this may require transfer of
the responsibility for long-term, systematic measurements from the
research community to the operational oceanographic and/or
meteorological communities. Effecting this transition will be
challenging because there is no precedent for institutionalizing
an observing system built entirely within the framework of a
climate research program.
The need for long-term support of critical climate measurements has motivated planning for the Global Climate Observing System (GCOS) as well as the climate module of the Global Ocean Observing System (GOOS). These emerging international programs, modeled loosely on the World Weather Watch for weather forecasting, are intended to foster and coordinate measurements for a wide range of climate applications. As national commitments were essential in developing the TOGA observing system, so will they be essential in maintaining the observing system after TOGA. GOOS and GCOS are at different stages of evolution in different countries involved in supporting climate observations, complicating coordination at the international level. However, CLIVAR and GCOS/GOOS have recognized the merits of collaboration to ensure that an effective post-TOGA observing system is maintained. Therefore, in the near term, it is almost inevitable that the post-TOGA observing system will be maintained under a mix of research and operational support.
In the meantime it is of paramount importance that the existing data stream not be interrupted. Tremendous effort was expended in developing an adequate infrastructure to support the collection of critical data sets during TOGA. This infrastructure, involving cooperative relationships between research institutions and government agencies in several countries, was established through painstaking evaluation and oversight by the international scientific community over the course of 10 years. This infrastructure is fragile; premature curtailment or disruption of observational efforts could have disastrous and long-lived effects on the development of future climate observing systems. Thus a conservative approach must be adopted in recommending changes to either observational strategies or to the organizational framework in which the observations are supported. Conservatism does not imply that the observing systems for post-TOGA climate studies should be static in their design, though. On the contrary, the observing system should be flexible enough to take advantage of new advances in technology. Likewise, it is essential that there be ongoing assessments of the observing system design and that these assessments be guided by scientific priorities.
Much of this paper has dealt with the TOGA observing system in the
tropical Pacific, where TOGA focused its effort as a first
priority. Clearly, adequately observing the tropical Pacific was a
sine qua non for making progress on understanding and predicting
ENSO. In contrast, scientific questions relating to the climatic
impacts of ocean-atmosphere interactions were not as thoroughly
explored in the other two ocean basins, and resources were too
limited to allow for uniform development of observing system
components throughout the global tropics during the TOGA decade.
Nonetheless, as a consequence of TOGA, our understanding of
ocean-atmosphere interactions in the Indian and Atlantic Oceans
has significantly improved. New hypotheses have emerged, such as
the role of the Indian and east Asian monsoons in ENSO [e.g.,
Webster and Yang, 1992]
and the role of both Pacific and
Atlantic SST variations in affecting climate in the Atlantic basin
[e.g.,
Servain, 1991;
Zebiak, 1993;
Delecluse et al., 1994].
Also, while there is ongoing debate
about the origin of ENSO-related SST anomalies in the North
Pacific and their effects on climate variability over North
America [e.g.,
Lau and Nath, 1994],
even stronger decadal
timescale variations in North Pacific SSTs have recently been
documented [e.g.,
Zhang et al., 1997].
The relationship of
these decadal variations to ENSO and to global climate
variability, in general, needs to be better understood. Thus
geographic expansion of in situ observational efforts should be
carefully considered as part of the post-TOGA climate research
agenda.
The need for an improved climate observing system was underscored
during the planning stages of TOGA in the early 1980s, when the
scientific community was caught completely off guard by the
1982-1983 El Niño, the strongest in over a hundred years.
This El Niño was neither predicted nor even detected until
several months after it had started. At the time, most in situ
oceanographic data were available for analysis only months, or in
some cases years, after they had been collected. So only a handful
of scattered reports from islands and volunteer observing ships
were available to track conditions in the equatorial Pacific in
real time (delay of less than a day) or near-real time (delay of
less than a month). Some SST reports were extraordinarily high and
suggestive that an El Niño event might be underway. However,
they were discounted as erroneous for several reasons. One reason
was that there had been no "buildup" of sea level in the western
Pacific by stronger than normal trade winds prior to 1982,
presumed to be a necessary precursor of El Niño
[Wyrtki, 1975].
Also, there had been no warming off the west
coast of South America in early 1982, considered to be part of the
normal sequence of events characterizing the evolution of El
Niño
[Rasmusson and Carpenter, 1982].
To complicate matters, in situ data were rejected from blended
satellite/in situ SST analyses produced operationally by the U.S.
National Centers for Environmental Prediction (NCEP), then known
as the National Meteorological Center (NMC). These analyses
indicated that the equatorial Pacific SSTs were near normal, or
even slightly colder than normal, during much of 1982. However,
the effect of the March-April 1982 eruptions of the Mexican
volcano El Chichon on satellite SST retrievals was not fully
appreciated at the time. These eruptions injected a cloud of
aerosols into the lower stratosphere, where prevailing winds
spread it around the globe at low latitudes within 3 weeks. The
aerosols, whose effects were not included in algorithms to convert
observed satellite radiances to SSTs, led to cold biases of
several degrees centigrade in the satellite SST retrievals. Cloud
detection algorithms interpreted these retrievals as cloud
contaminated and replaced them with climatological mean SSTs. In
situ data were then rejected because they differed so greatly from
the satellite analyses, which were strongly biased toward
climatology. It was only after reports from the R/V Conrad
in September-October 1982 that the thermocline in the eastern
equatorial Pacific was 50-100 m deeper than normal
[Toole and Borges, 1984]
that the scientific community realized to what
extent existing data sources had misinformed and misled them and
likewise how misguided was the notion of a "canonical" El
Niño with a fixed pattern of stages from event to event.
The history of moored measurements for climate studies in the
equatorial Pacific dates back to the 1970s, when surface current
meter moorings were first deployed along the equator as part of
the EPOCS program
[Halpern, 1987b]
and the
NORPAX Hawaii-Tahiti Shuttle
[Wyrtki et al., 1981;
Knox and Halpern, 1982].
Based in part on these early successes,
original plans in TOGA called for a small number of moorings to be
deployed near the equator and in gaps between widely spaced XBT
lines
[U.S. TOGA Office, 1988].
However, the 1982-1983 El Niño highlighted the inadequacy of
existing ocean observational networks for climate studies, in part
because of the lack of high-quality real-time data by which to
monitor evolving conditions in the tropical Pacific Ocean. This
realization spurred attempts to develop telemetry systems for deep
ocean moorings at NOAA's Pacific Marine Environmental Laboratory.
The most notable development in this regard was the Autonomous
Temperature Line Acquisition System (ATLAS) mooring
[Milburn and McLain, 1986;
Hayes et al., 1991a],
which incorporated
many proven design concepts from taut-line current meter moorings
used in earlier equatorial ocean studies
[Halpern, 1996].
However, significant cost savings were achieved by eliminating
current meters from the suite of instrumentation and by targeting
temperature rather than velocity as the primary oceanographic
variable. Elimination of current meters, whose moving parts
(rotors, vanes, or propellers) were sensitive to mechanical wear
and biofouling in the energetic and biologically productive upper
layers of the equatorial Pacific, also extended the expected
lifetime of the mooring from 6 months to 12 months. Equally
significant, the ATLAS mooring was designed to telemeter air
temperature, SST, and subsurface temperature data to shore in real
time via Service Argos. In 1986, real-time winds were added to the
ATLAS system, adapting earlier design concepts developed for
real-time wind measurements from current meter moorings
[Halpern et al., 1984].
Relative humidity sensors were added to ATLAS moorings in 1989.
ATLAS sampling and data transmission schemes have evolved with
time. The current generation ATLAS telemeters all data as daily
averages and, in addition, as hourly values for SST and surface
meteorology coincident with three to four satellite overpasses per
day. Data are also internally recorded and available upon recovery
of the mooring system. A recent assessment of instrumental
accuracies indicates errors of about 0.03°C for SST,
0.2°C for air temperature, < 0.1°C for subsurface
temperature, 0.2 m s-1 for wind speed, and 4% for relative
humidity
[Mangum et al., 1994;
Freitag et al., 1995].
The estimate of wind speed error (unlike the other
estimates) does not take into account possible calibration drift
for instruments deployed at sea for up to one year. An assessment
of this drift is presently underway, and preliminary results
suggest that including it may lead to an overall accuracy of about
0.5 m s-1 for wind speed.
The early technical successes of the ATLAS mooring program and the
recognized value of the data for short-term climate studies led to
multinational plans for a basin-scale expansion of the array
during the second half of TOGA
[National Research Council, 1990].
This expansion was feasible because the relatively low
cost of the ATLAS mooring allowed for its deployment in large
numbers and because the 1-year ATLAS design lifetime made for
manageable long-term maintenance costs and ship time requirements.
The array, dubbed TOGA-TAO
[Hayes et al., 1991a],
far
exceeded in scope what had been originally anticipated as a moored
buoy component of the TOGA observing system
[U.S. TOGA Office, 1988].
Coordinated with the early ATLAS mooring program, but separate
from it, was a parallel effort to develop a long-term array of
current meter moorings for TOGA studies in the Pacific
[World Climate Research Program, 1990a].
These moorings were
concentrated on the equator where direct measurements would be
most valuable in view of the limited applicability of the
geostrophic approximation. Siting was based in part on historical
precedent (i.e., where long records already existed) and the need
to sample different hydrodynamic regimes (e.g., cold tongue, warm
pool). It became apparent, however, as the ATLAS program expanded,
that the current meter mooring and ATLAS mooring programs should
be integrated more fully for a variety of technical, logistic, and
scientific reasons. Thus, during the second half of TOGA, TAO was
configured to include both ATLAS and current meter moorings in a
single unified mooring program
[McPhaden, 1993a].
Details
of current meter mooring design, sampling characteristics, and
instrumental accuracies can be found in work by
Halpern [1987a,
c],
McPhaden et al. [1990b],
McCarty and McPhaden [1993],
Lien et al. [1994],
Freitag et al. [1995],
Plimpton et al. [1995], and
Weisberg and Hayes [1995].
Design criteria for the TAO array were based on general
circulation model simulations of wind-forced oceanic variability
and on empirical studies of space-time correlation scales as
described in section 2. The array was built up over time and
maintained through a series of research cruises at roughly 6-month
intervals. These cruises were necessary to deploy new mooring
systems and recover old mooring systems that were close to or past
their design lifetimes. The array was completed at the very end of
TOGA in December 1994, with deployment of an ATLAS mooring at
8°N, 156°E
[McPhaden, 1995].
A subset of the real-time TAO data stream, formatted by Service
Argos into World Meteorological Organization (WMO) code, is
retransmitted on the GTS. The data are then available to
operational meteorological and oceanographic centers around the
world. The availability of TAO data on the GTS increased
significantly in November 1992 after long-standing problems with
the Argos-GTS link were finally resolved; data throughput
increased at that time from 10-30% to 80-90%
[McPhaden, 1993b].
The rapid growth of the TAO array during the second half of TOGA has led to
improvements in the quality of several important operational climate analysis
and prediction products. For example, at present approximately half the wind
observations used in FSU monthly Pacific wind analyses in the band 10°N-10°S
are from TAO buoys (Figure B1). TAO data are also included in the weekly NCEP
SST analysis (see section C1). The Comprehensive Ocean Atmosphere Data
Set (COADS)
[Woodruff et al., 1987],
a global compilation of marine observations
since 1854, also incorporates TAO data. As of this writing, only those TAO data
available from the GTS have been included in COADS. A COADS reanalysis of data
collected after 1980, including a more comprehensive set of delayed-mode TAO
data, is planned for the near future (S. Worley, personal communication, 1996).
Development of the TAO array required an extraordinary effort from
individuals and institutions in several countries, at the core of
which was sustained support provided by the United States, Japan,
France, Taiwan, and Korea. As one measure of effort, accumulated
over the 10 years between 1985 and 1994, more than 400 TAO
moorings were deployed on 83 research cruises involving 17 ships
from six different countries, requiring a total of 5.7 years of
shiptime. At present, nearly 1 year of dedicated shiptime per
calendar year is required to maintain the fully implemented array
of nearly 70 moorings. Overall, data return has been > 80%, with
many sites providing over 90% data return. Regions of data return
< 80% are found in the far eastern and western Pacific, where
vandalism by fishing fleets has been an ongoing problem [e.g.,
Koehn et al., 1995,
1996].
Scientific use of TAO data has
been encouraged by the development of sophisticated data
management, display, and dissemination capabilities. These include
the TAO workstation and access to the data via anonymous file
transfer protocols and the World Wide Web
[Soreide et al., 1996].
In the early 1970s the Argos Doppler ranging system became
operational on National Oceanic and Atmospheric Administration
(NOAA) polar orbiting weather satellites, and a cost-effective
technique of listening to and locating radio transmitters on the
global ocean surface was made available to oceanographers. This
spawned the design and construction of a large number of ocean
surface drifters, both for measuring ocean circulation as well as
for use as platforms for deploying a variety of meteorological
sensors. Throughout the 1970s, typical drifter configurations
consisted of a 100-200-kg aluminum surface float and a World
War II surplus parachute or 2- × 6-m rectangular
window-shade drogue attached with rope and chain to a depth of
10-30 m. Over 150 of these drifters were released into the Gulf
Stream system
[Richardson, 1983],
and the largest array
deployment was in the Antarctic Circumpolar Current, where about
180 drifters were operational during the intensive observation
phase of the Global Atmospheric Research Program (GARP) First
Global GARP Experiment (FGGE) in 1979-1980
[Hofmann, 1985].
Small arrays of FGGE drifters with drogues were also
deployed in the tropical Pacific as part of the EPOCS program
between 1979 and 1987, with the main purpose of understanding
eastern tropical circulation.
During the planning phase of TOGA it became clear that accurate
global fields of SST, atmospheric pressure and ocean basin-wide
patterns of surface circulation were required
[World Climate Research Program, 1985]
(see also Table 1). A potentially
valuable tool was the Argos-tracked drifter, but several serious
questions arose regarding the feasibility of designing an
affordable instrument that could be deployed in global arrays. The
drifters used during FGGE were too heavy to be routinely deployed
from merchant ships or by air; they were very costly to build and
did not retain their drogues longer than several months. No
mechanical design improvements had been made to them since 1975.
There were no engineering standards or field-verified hydrodynamic
models by which to design a Lagrangian drifter in order that its
water-following capability could be determined to the accuracy
required by TOGA. Finally, the tariffs charged by Service Argos,
the firm which had the exclusive right to decode Argos location
data, would severely limit the extent of a global, long-term
deployment. To meet TOGA objectives, a two-pronged program of
drifter deployments was developed, as described below.
In 1982 a group of oceanographers and engineers met at the National Center for Atmospheric Research to consider the challenges presented by the WCRP requirements for global ocean and atmosphere monitoring and to determine how a variety of newly designed ocean Lagrangian tools could be used to meet these needs. It was decided that a low-cost, lightweight surface drifter should be developed. Funding for the new drifter development came first from the Office of Naval Research and then from NOAA and the National Science Foundation.
By 1985, competing drifter designs had emerged from the Draper
Laboratory, NOAA/Atlantic Oceanographic and Meteorological
Laboratory (AOML), and Scripps Institution of Oceanography. The
field measurements of the water-following capability of the
drifters, with vector-measuring current meters attached to the top
and bottom of the drogue, were done over the period of 1985-1989
[Niiler et al., 1987,
1995].
Several modeling studies of
drifter behavior in steady upper layer shear and linear gravity
wave fields were also done
[Chabbra et al., 1987;
Chereskin et al., 1989].
These studies provided a rational basis
for the interpretation of the drogue slip measurements in the
field. A TOGA/WOCE Surface Velocity Program (SVP) was organized to
seek broad international support for drifter acquisitions and
deployments.
By 1986 several SVP drifter designs had emerged and were being
used in research programs in the Atlantic and Pacific. In 1988 a
Pacific basin-wide TOGA process study, the Pan-Pacific Surface
Current Study
[World Climate Research Program, 1988],
became operational. Its technical objectives were to use VOS ships
to maintain an array of 120 drifters for a 3-year period and to
select from the competing SVP drifter designs the most robust
elements. Its scientific objectives were to obtain a tropical
Pacific basin-wide field of surface currents and SST for the
purpose of studying a variety of processes that determine SST
evolution. Barometers were added to the SVP drifters in 1991, and
in 1992, salinity sensors became an operational system on drifters
in TOGA COARE. SVP drifters were deployed for WOCE in significant
numbers in the Pacific by 1992, in the Atlantic as part of the
Atlantic Climate Change Program in 1992, and in the Southern and
Indian Oceans in 1994. By the end of TOGA, over 700 drifters were
operational, and SVP emerged as the Global Drifter Program,
maintained by resources from 16 countries.
The evolution of the SVP drifter to the Global Lagrangian Drifter
took nearly 5 years of design and evaluation. It now consists of a
spherical surface float that carries the electronics, SST,
barometer, and drogue-on sensors. This float is tethered with
plastic-coated wire to a holey sock drogue centered at 15-m depth
[Sybrandy and Niiler, 1991;
Sybrandy et al., 1995].
In the subtropical oceans the mean lifetime of a buoy (defined in
terms of drogue retention) is 440 days; in the Southern Ocean the
mean lifetime is 280 days. The accuracy of the water-following
capability is dependent upon the winds and the "drag area
ratio," the ratio of the frontal drag areas of the drogue
relative to the surface float and tether
[Niiler et al., 1995].
These drifters were designed to slip < 1 cm s-1 in
10-m s-1 winds and have a drag area ratio about 5 times
larger than was used in FGGE drifters
[Niiler and Paduan, 1995].
At the time of deployment the calibrated accuracy of the
SST sensor is 0.1°C, and the accuracy of the barometer is
1 mbar. Location data provided by Service Argos have a minimum
error of 300 m. To reduce Service Argos fees, these drifters
transmit one third of the time in a 24- or 72-hour period.
Service Argos processes these data for location, SST, and sea level pressure and places it on GTS within 2 hours of reception. The GTS data are quality controlled and used on an operational basis by the meteorological agencies for weather and climate prediction and in a variety of data products that assess the nature of the variability of the oceans and lower atmosphere. For example, NCEP uses the raw drifter barometer data in real time off the west coast of the United States to aid in marine weather broadcasts and forecasts. Scientific quality data are processed at the Global Drifter Center at NOAA/AOML, and on a 6-month interval, they are deposited at Marine Environmental Data Service (MEDS), Canada, for release to the scientific and operational communities.
In TOGA the SVP drifters were deployed from research vessels, VOS, and airplanes.
The average failure rate upon ship deployment was 5% and from airplanes 15%.
In the tropical Pacific most of the drifters were released near the equator.
The objective was to maintain drifter arrays with enough samples in 2°
latitude × 8° longitude areas to define the 15-m
circulation. The sample size (Figure B2) depends more on the nature of the deformation
field of the circulation than upon where drifters were released. For example,
there were many more deployments in the eastern Pacific equatorial waveguide
than in the North Equatorial Countercurrent, although the data density was much
larger in the latter because of the nature of the surface flow and its variability.
While the SVP drifter was being developed, the second part of the two-pronged program for drifter deployment was getting underway. The U.S. TOGA Scientific Steering Group in 1983 authorized a program to begin deployment of FGGE-type drifters in the Southern Oceans, managed by NOAA's National Ocean Service and National Data Buoy Center. These drifters carried barometers and SST sensors inside the metal hulls, and the data were reported routinely via Argos through the GTS as an operational system. Some drifters had a long rope or cable attached to the base, while others drifted freely in the wind and waves. In 1984, about 40 FGGE-type drifters were deployed, but escalating costs, inflation, a noncompetitive environment for industrial construction, and fixed budgets reduced the array to 20 drifters by 1994. Several operational meteorological agencies contributed drifters to this Southern Ocean FGGE drifter program through the Drifting Buoy Cooperation Panel (which later became the Data Buoy Cooperation Panel). The data reported on GTS is stored in MEDS, Canada.
TOGA inherited a substantial Pacific tide gauge network that was
largely installed during NORPAX. Recognition of the importance of
the El Niño phenomenon and many of the early diagnostic
studies of it may not have been possible without the sea level
data. For example, the sea level changes associated with the El
Niño events of 1972, 1976, and 1982-1983 were described prior
to the beginning of TOGA in a series of papers by
Wyrtki [1975,
1977,
1979,
1984,
1985b].
Efforts in the Pacific during TOGA were focused on expanding and refining this network. As the network was expanded, new gauges were generally placed at least 500 km from existing ones. In the Indian and Atlantic Oceans, however, few gauges existed or were reporting data regularly at the start of TOGA. Hence significant effort was undertaken to remedy this situation. At present the Indian Ocean network is nearly complete, in the sense that most of the available sites have been instrumented. The network in the Atlantic Ocean, on the other hand, remains limited by the scarcity of islands suitable for gauges. Early in TOGA, it was determined that the problem in the Atlantic was basically one of collecting available data, rather than attempting to place new instruments. This data collection effort was also largely successful, with 21 sites reporting data by the end of 1994 (Table 3).
The University of Hawaii Sea Level Center was responsible for
coordinating, maintaining, and expanding the tide gauge network in
the tropical regions for TOGA purposes. Instrumentation used in
the network consists of a heterogenous blend of instruments
ranging from bubbler-type pressure gauges to state-of-the-art
acoustic gauges, as described by
Carter et al. [1987].
The majority of the sites, however, have traditional float gauges
in stilling wells. Some general information on the instrumentation
available for sea level measurements is given by
Pugh [1987],
and more specific information about the equipment used by
the University of Hawaii Sea Level Center can be found in work by
Kilonsky and Caldwell [1991] and
Mitchum et al. [1994].
The heterogeneity of the instrumentation is due in part to the logistics involved in maintaining gauges over a wide geographical area. Simple bubbler gauges are favored at very remote locations, whereas sophisticated acoustic gauges have been installed at several readily accessible sites. At most sites, however, the float-type gauge is favored because of its relatively low cost, which allows the placement of redundant systems at each site. This philosophy has been proven successful, in that the University of Hawaii Sea Level Center network typically has a data return exceeding 97%, even with maintenance trips spaced at 2-3-year intervals.
The redundant nature of the University of Hawaii Sea Level Center installations allows an estimate of the instrumental accuracy of the float-type gauges. There are typically two independent stilling wells with completely separate instrumentation at each site, and these wells are within 1-2 m of one another. Differences between the time series are taken to be an estimate of the instrumental accuracy. These intercomparisons show that for timescales longer than 2 days the redundant float-type gauges agree to ~ 0.5 cm. Bubbler gauges are typically noisier, with differences of the order of 2 cm. Frequency spectra of the differences show that the noise is approximately white and will thus be negligible on monthly mean timescales.
A more significant concern is possible contamination of the tide
gauge time series by local island effects distorting the
large-scale open ocean pressure field. This type of error is more
difficult to estimate, but recent intercomparisons with sea
surface heights from satellite altimeters suggest that it is not a
very significant error source at low frequencies.
Mitchum [1994] and
Cheney et al. [1994]
have shown that the sea
levels from the tide gauges agree with the heights from the TOPEX
altimeter to ~ 4 cm for timescales longer than 20 days and to
2 cm for timescales longer than 2 months. These estimates are
comparable to what is expected from the error budget for the
altimeter alone, which implies that the tide gauges cannot be
contributing a large amount of variance to the differences.
For the stations in that portion of the TOGA tide gauge network maintained directly by the University of Hawaii Sea Level Center, data are returned for many stations via the data channels on the geostationary satellites, and this real-time delivery is backed up by delayed transmission of tapes from the stations to the Sea Level Center on a monthly basis. For stations using only the delayed mode data delivery, data are processed and available to the community within several months of collection. Many of the TOGA tide gauges contribute to the operational data flow handled by the IGOSS Sea Level Project in the Pacific and to the near-real-time data set provided by the WOCE "Fast Delivery" Sea Level Center, both of which are also operated by the University of Hawaii Sea Level Center.
The international system of voluntary observation ships, initiated
in the last century
[Maury, 1859],
is still a critical
element of modern meteorological and oceanographic observation
networks. This section treats different components of the VOS
program separately. Surface marine meteorological data are
reviewed first (section B4.1), followed by a discussion of the VOS
XBT program, which was one of the major observational initiatives
of TOGA (section B4.2). For completeness we also provide a brief
discussion of the VOS sea surface salinity effort in the Pacific
(section B4.3).
There are currently around 7000 VOS worldwide,
operated by about 50 countries. They collect observations on sea
surface pressure, wind velocity, sea state, humidity, and SST, as
part of the World Weather Watch (WWW). Each month, typically,
100,000 or more surface observations are collected and transmitted
in real time to national meteorological centers via satellite
communication systems or via coastal radio stations. The
meteorological centers are responsible for entering the data on
the GTS for general use. VOS coverage is excellent in the vicinity
of the well-traveled shipping routes (e.g., the North Pacific and
North Atlantic) but has serious gaps in the southern oceans and in
parts of the tropical oceans
[Weller and Taylor, 1993].
Prior to the establishment of TAO and other dedicated TOGA
observing systems, data from VOS marine reports and from island
weather stations constituted the bulk of the available information
on seasonal and interannual variability in tropical surface marine
meteorological fields. The TOGA data requirements for surface
fields and fluxes (Table 1) were based almost entirely on
knowledge derived from analyses of VOS data [e.g.,
Taylor, 1984].
The
International TOGA Project Office [1992]
made
several suggestions for improving the quality and density of VOS
observations, but by and large, these were not implemented.
Nonetheless, analyses of VOS data were extremely valuable for
TOGA.
The creation of COADS
[Woodruff et al., 1987]
was a
development based largely on VOS surface data that had a
significant impact on climate research during TOGA. Prior to 1985,
scientists who wished to work with the conventional surface marine
data set often had to go through a laborious process of data
extraction from the archives, followed by extensive quality
control and analysis. COADS substantially reduced this impediment
by creating a single data set of all available archived marine
observations. The data were quality controlled and made widely
available. This compilation was the basis for the
Oberhuber [1988] and
da Silva et al. [1994]
climatologies and has
been the basis for many recent studies of longer-term variability
[e.g.,
Shriver and O'Brien, 1995].
Perhaps the most significant development in terms of the TOGA
scientific history was the application of surface marine wind
observations to produce time-varying winds.
Wyrtki and Meyers [1975,
1976]
produced the first such maps of wind and
wind stress over the tropical Pacific Ocean, though on a coarse
2° latitude × 10° longitude grid.
Esbensen and Kushnir [1981],
Han and Lee [1983],
and
Hellerman and Rosenstein [1983]
also exploited the marine data set to produce global analyses of wind stress and marine
fields, but only for the seasonal and annual means. The Mesoscale
Air-Sea Interaction Group at Florida State University (FSU),
motivated by the need to produce a wind field data set suitable
for forcing tropical ocean models, reanalyzed the Wyrtki and
Meyers wind data
[Goldenberg and O'Brien, 1981].
These analyses were for pseudostress (the product of the wind velocity
times wind speed) and were originally restricted to the tropical
Pacific Ocean (30°S-30°N) on a
2° × 2° grid. Focusing on pseudostress
allowed
Goldenberg and O'Brien [1981]
to avoid
complications due to uncertainties in specification of drag
coefficients while at the same time including at least some of the
nonlinearity of the wind stress formulation, which is quadratic in
wind speed.
The FSU wind analysis evolved considerably through the period of
TOGA
[Legler and O'Brien, 1984;
Legler, 1991;
Stricherz et al., 1992].
Monthly analyses are now performed routinely in near-real time for the Pacific Ocean using data
available from the GTS. The fact that these analyses have been
made available in near-real time allowed the development of timely
and useful prediction systems like that of
Cane et al. [1986].
Recently, full development of the TAO array during the
second half of TOGA has approximately doubled the number of wind
estimates used in the FSU analyses between 10°N and
10°S in the equatorial Pacific (Figure B1). Yearly
reanalyses are performed augmenting GTS data with delayed mode
data from National Climate Data Center (NCDC) archives and COADS.
Legler et al. [1989]
extended the FSU analysis system to
the Indian Ocean using techniques that allow information from
various platforms, including satellites, to be merged. This
technique has been extended to include surface fluxes over the
Indian Ocean for the period 1960-1989
[Jones et al., 1995].
Rao et al. [1991]
also analyzed the COADS data
for the tropical Indian Ocean region to produce a consistent set
of heat flux fields. These fields have been used in various
numerical models of the Indian Ocean [e.g.,
McCreary et al., 1993].
In the tropical Atlantic Ocean one of the first time-varying
analyses of surface marine data was produced by the Institut
Français de Recherche Scientifique pour le Développement
en Coopération (ORSTOM) group at Brest, France, following the
methodology developed by the FSU
[Servain et al., 1984,
1985].
Also, Reverdin et al. [1991a]
analyzed the wind stress between 20°S and 30°N in the tropical
Atlantic, using merchant ship wind observations. These analyses
have been used in several numerical modeling studies, including
Blanke and Delecluse [1993] and
Braconnot and Frankignoul [1994].
The accuracy of surface analyses based on merchant ship marine
data is dependent on the quality and sampling density of the input
data. For example,
Weare [1989]
cataloged a number of
different systematic errors in surface marine observations,
including conversion of Beaufort wind force observations to wind
speeds and spurious warming in SSTs from engine intake
temperatures. Systematic errors like these are significant and
cannot be removed by increased sampling density, as can random
errors. As an example of the magnitude of these effects,
Weare [1989]
also concluded that uncertainties in latent heat
flux computed from VOS data exceeded 30 W m-2 everywhere.
Cardone et al. [1990]
also cautioned that differing
interpretations of Beaufort wind observations in the historical
data set can lead to artificial trends in surface analyses, such
as that of
Legler and O'Brien [1984].
Major events in the evolution of XBT sampling since the instrument
was invented were discussed by
Meyers et al. [1991].
The
XBT is a temperature profiler commonly dropped from VOS recruited
from the merchant shipping, fishing, and military fleets [e.g.,
Baker, 1981;
Sy, 1991].
The most commonly used models
(T4 and T7) measure to a depth of 460 and 760 m. The instrument
was developed during the 1960s and over the years has perhaps been
more extensively used than any other single oceanographic
instrument. Among its advantages are that the measurements can be
carried out quickly, while the ship is underway, without in most
cases having to reduce speed; operation of the instrument is
easily learned by a new observer.
According to the manufacturer's specifications the temperature
accuracy of the XBT is ±0.15°C. Some studies have shown
that probe-to-probe thermistor temperature variability can be
< ±0.06°C at the 95% confidence level
[Sy, 1991].
The measurement of relative, vertical temperature
differences is also more accurate than the specifications
[Roemmich and Cornuelle, 1987]
so that small inversions and
finestructure are detectable in the profile. The depth is
estimated from a drop-rate equation using the time elapsed after
the probe enters the water. It has been demonstrated, however,
that temperature profiles made using the T4, T6, and T7 probes
exhibit a systematic error with depth that is associated with an
inadequate drop-rate equation supplied by the manufacturer
[Hanawa et al., 1995].
After correction for the systematic error
the depth accuracy is within the manufacturer's specifications
(±2% of depth or ±5 m) in ~ 82% of XBT drops.
Quality control of XBT data is a major task because the instrument
malfunctions before reaching 250 m in about 15% of the probe
launches. The modes of instrument failure have been carefully
documented
[Bailey et al., 1994]
and distinguished from
real temperature inversions and other structure so that a data
quality expert can recognize and flag most faulty data in
postcruise processing.
Design of the VOS XBT array for TOGA recognized the need to map
large-scale variations in thermal structure to a known accuracy on
a grid that would barely detect the smallest scales of interest. A
strategy of low-density sampling was devised to provide
broad-scale, widely dispersed coverage in areas that have routine
merchant shipping on a monthly-to-quarterly cycle. Sampling error
due to unresolved small-scale variability such as eddies, tropical
instability waves, and internal waves is a source of geophysical
noise. Many studies since the late 1970s have shown that the noise
variance is about equal to the variance of the large-scale signals
[Meyers et al., 1991;
White, 1995;
Kessler et al., 1996].
Maps of large-scale signals are produced using
optimal interpolation (OI) as a filter to remove (or reduce) the
smaller-scale variability. The mapping error variance after OI is
typically 0.3 to 0.5 times the signal variance, in the areas that
are best sampled. In dimensional units this translates to mapping
errors of about 4-6 m in the depth of isotherms
[Smith and Meyers, 1996].
Using the method of OI to design a sampling strategy required a
prior knowledge of the statistical structure of the subsurface
temperature field. Of particular importance are the so-called
"decorrelation scales of variability," which represent the
typical spatial and temporal extent in latitude, longitude, and
time of the most energetic features. The scales for the tropical
oceans were estimated
[Meyers et al., 1991;
Meyers and Phillips, 1992]
by fitting a Gaussian curve to the covariance
function of temperature variability estimated from observations.
Recognizing that the scales show considerable regional differences
as well as differences in depth and time, a uniform set of
e-folding scales was recommended for application throughout the
tropical oceans, 2° latitude × 15° longitude
× 2 months. Maps of the temperature field were found to be
rather insensitive to the exact value of the decorrelation scales
in regions with good data coverage; however, mapping errors
changed considerably with changes in the assumed scales.
On the basis of the above considerations the recommended low-density sampling strategy was prescribed as one XBT drop per 1.5° latitude × 7.5° longitude per month. Experience has shown that the recommended low-density sampling can be achieved in regions with good VOS coverage by dropping an XBT every 6 hours along the regular shipping tracks. A shortcoming of the VOS XBT network is that merchant shipping does not cover all areas of the global ocean, so that XBT sampling must be combined with other observations from in situ instruments or altimetric data to achieve global coverage.
In addition to the description of large-scale signals and
initialization of ocean models the design of VOS XBT sampling for
TOGA also recognized a need to observe seasonal-to-interannual
variations of major geostrophic currents in the tropical oceans.
A strategy of frequently repeated sampling was devised for a few
transequatorial VOS lines in each ocean, with a recommended sample
rate of three observations per decorrelation scale in latitude and
time
[Meyers et al., 1991].
The frequently repeated
sampling rate can usually be achieved with 4-hour sampling on 18
voyages per year. Some noise due to spatial aliasing may be
introduced into analyses of repeat transect data, if the ship
tracks are spread out in a swath, but are treated as having been
exactly repeated
[McPhaden et al., 1988c].
In most cases
this error is much smaller than the signals of interest along
frequently traversed lines in the tropical Pacific. On some
routes, XCTD data are also collected
[Roemmich et al., 1994].
Since the 1980s most shipboard XBT systems have recorded data on a
personal (desktop or laptop) computer. Real-time delivery is
achieved for most installations by sending data to the GTS via
Argos or geostationary satellites. Some data still are sent to the
GTS by coastal radio stations. Upper Ocean Thermal Data Assembly
Centers provide expert quality control of delayed mode data which
are archived at the WOCE/TOGA Subsurface Data Center in Brest,
France. Based in part on VOS XBT data collected during TOGA and
WOCE, the annual and seasonal mean upper ocean thermal structure
of the global ocean has been documented with the most
comprehensive data set available in the World Ocean Atlas
1994
[Levitus and Boyer, 1994].
Salinity data collected as part of VOS programs have provided valuable insights into near-surface water mass variability and its relation to atmospheric forcing in the tropics. Though not among the highest-priority measurements during TOGA, surface salinity nonetheless exhibits strong seasonal-to-interannual timescale variations that are important to understand in the context of coupled ocean-atmosphere interactions associated with ENSO. For this reason and to present a complete picture of the overall VOS effort in TOGA we briefly discuss SSS measurements in this section.
The history of SSS measurements based on VOS networks dates at
least back to the early 1950s in the Gulf of Guinea
[Berrit, 1961].
On the basis of this early effort, VOS SSS
networks were initiated by ORSTOM in the Pacific in 1969 and in
the Atlantic and Indian Oceans in 1977 [see
Donguy, 1994,
and references therein]. SSS measurements are obtained from water
samples bottled by ship officers about every 60 nautical miles and
later analyzed on shore by laboratory salinometers. As compared
with CTD measurements, the accuracy of bucket measurements is
estimated to be of the order of 0.1-0.2 psu.
TOGA inherited a decade-long VOS SSS network in 1985, but because
of various obstacles the bucket sampling rate decreased
dramatically in 1994 to about 25% of the 1985 rate. From the
second half of TOGA and during the COARE Enhanced Monitoring
Period, efforts were focused on complementary arrays of
thermosalinographs installed on board merchant ships
[Henin and Grelet, 1996],
on TAO moorings
[McPhaden et al., 1990c;
Koehn et al., 1996],
and on drifting buoys
[Swenson et al., 1991].
When deployed, the accuracy of
temperature and conductivity sensors on these platforms results in
an accuracy of about 0.02 psu in salinity. Owing to the
disproportionate availability of surface to subsurface salinity
measurements, most TOGA-related salinity studies concern SSS only.
Errors in the 1982 sea surface temperature (SST) analyses discussed in Appendix
A led to improved analyses at the NCEP, formerly NMC (Figure C1). These analyses
used both in situ and satellite data. The satellite observations are infrared
measurements from the AVHRR on the NOAA polar orbiting satellites. These data
were processes operationally by NOAA's Environmental Satellite, Data, and Information
Service (NESDIS) until 1993, when the responbility for operational processing
was transferred to the Naval Oceanographic Office of the U.S. Navy
[May et al., 1998].
The satellite SST retrieval algorithms are "tuned" by regression
against quality-controlled drifting buoy data using the multichannel SST technique
of
McClain et al. [1985] and
Walton [1988].
This procedure
converts the satellite measurement of the "skin" SST (roughly a millimeter in
depth) to a buoy "bulk" SST (roughly at 0.5 m depth). The tuning is done
when a new satellite becomes operational or when verification with the buoy
data shows increasing errors. The algorithms are computed globally and are not
a function of position or time. Although the AVHRR cannot retrieve SSTs in cloud-covered
regions, the spatial coverage of satellite data is much more uniform than the
coverage for in situ data. As an example, the distribution of AVHRR retrievals
for the last week of TOGA is shown in Figure C1, where the number of daytime
and nighttime observations has been averaged onto a 1° spatial grid. Day
and night have been separated because the cloud detection algorithms are different
for day and night.
In situ SST data used in the NCEP analyses are obtained from two
different sources. The data source from 1990 to present consists
of all ship and buoy observations available to NCEP on the GTS
within 10 hours of observation time. Prior to 1990, the data were
obtained from the COADS
[Woodruff et al., 1987].
COADS
adds additional delayed data to the GTS data. After a wait of
several years the procedure can roughly double the number of in
situ observations. The distribution of real-time in situ data for
the last week of TOGA is shown in Figure C1. Figure C1 (top) shows
the distribution of observations from ships. These observations
are surface marine observations, which are roughly 20 times more
frequent than XBT observations. This distribution depends on ship
traffic and is most dense in the midlatitude northern hemisphere.
Figure C1 (bottom) shows the in situ observations from drifting
and moored buoys. The deployment of the buoys has partially been
designed to fill in some areas with little ship data. This process
has been most successful in the tropical Pacific and southern
hemisphere. However, it should be noted that there are areas, such
as the tropical Atlantic, that have almost no buoy SST
observations.
In situ and satellite observations are sparse near the ice edge. To supplement these data, sea ice information is used on a 2° grid. If a grid box is ice covered (concentration of 50% or greater), an SST value is generated with a value of -1.8°C, which is the freezing point of seawater with a salinity of 33-34 psu. This range of salinity is typical near the ice edge in the open ocean.
The superior coverage and greater density of satellite SST data
would tend to overwhelm the in situ data in most conventional
analyses. This would only be a problem if the satellite data have
biases on large timescales and space scales. These biases have
occurred in the operational satellite data set. The most severe
cases occurred following the March-April 1982 eruptions of El
Chichon
[Reynolds et al., 1989b]
and the June 1991
eruptions of Mount Pinatubo
[Reynolds, 1993].
The
stratospheric aerosols from these eruptions resulted in strong
negative biases in the satellite algorithms.
To illustrate the effect of one of these events, the average weekly anomaly
from in situ, daytime, and nighttime satellite observations was computed between
20°S and 20°N during the period with strong stratospheric aerosols
from Mount Pinatubo [see
Reynolds, 1993].
The results (Figure C2) show
that the SST anomalies were all tightly grouped during May and June 1991. After
this period the in situ anomaly remained relatively constant while the day and
night satellite anomalies became more negative. The nighttime anomalies reached
a minimum during September; the daytime retrievals reached a minimum during
August. The difference between the in situ and satellite anomalies shows that
the satellite observations had average negative biases with magnitudes >
1°C in the tropics in August and September 1991. An attempt was made on
October 3, 1991, to correct the nighttime algorithm. However, as shown in Figure
C2, this correction was only partially effective. As discussed by
Reynolds [1993],
this correction led to other satellite biases in the southern hemisphere
midlatitudes. The aerosols and the associated tropical biases gradually became
weaker until the biases became negligible in April 1992.
The NCEP analysis of
Reynolds [1988] and
Reynolds and Marsico [1993]
used Poisson's equation to remove any
satellite biases relative to the in situ data before combining the
two types of data. This analysis, henceforth called the blend, was
produced monthly from January 1982 to December 1994 on a 2°
grid with an effective spatial resolution of 6°. In this
procedure the analysis resolution was degraded to a resolution
that could be supported by the in situ data.
To improve this resolution, an optimum interpolation (OI) analysis
was developed
[Reynolds and Smith, 1994].
The OI is done
weekly on a 1° grid and uses the same data that were used
by the blend. To correct for satellite biases, a preliminary step
using the blended method provides a smooth correction with
12° resolution for each week. The satellite data are
adjusted by this correction and used in the OI along with the in
situ data. In the next step, OI error statistics are assigned to
each type of data (ship, buoy, etc.). The random in situ and
satellite data errors are comparable. Hence, because the satellite
distribution is so much better than the in situ distribution, the
satellite data overwhelm the in situ data in the OI. The OI also
weights the nighttime temperatures more since the diurnal cycle is
not fully resolved and the daytime temperatures tend to be
noisier.
The OI has now been computed from November 1981 to the present. As an example, the analysis corresponding to the data coverages shown in Figure C1 was presented earlier in Figure 4. November 1981 was selected as the starting point of the OI analysis because that is the date the AVHRR data first became operational. For comparison the OI has also been computed without the preliminary satellite bias correction. This analysis will be referred to as OI-UC, where UC stands for uncorrected.
To verify the accuracy of the differences among the blend and the
two versions of the OI, monthly SST anomalies from the analyses
are compared with independent data. These data are the monthly
averaged SST anomalies from TOGA-TAO equatorial current moorings
[McPhaden, 1993a].
Three locations have been selected with
the longest records: 110°W, 140°W, and 165°E.
The monthly root-mean-square (rms) difference between buoys and
each of the three analyses (blend, OI, and OI-UC) are computed for
the period January 1982 to January 1993 and for each month. The
results are summarized in for a high aerosol
year, 1991, and for the entire period. In all cases the OI is
superior to both the OI-UC and the blend. The OI is superior to
the blend because of its better resolution. The spatial gradients
are greater in the eastern than in the western Pacific, so
analysis differences between the blend and the OI are greater at
110°W and 140°W than at 165°E. In years
without strong satellite biases the OI and OI-UC analyses behave
similarly. However, the large biases during periods such as 1991
cause the degradation of OI-UC analysis relative to both the OI
and the blend.
The OI analysis with the satellite bias correction yields high-quality global SST fields. These SST fields are widely used for climate monitoring, prediction, and research as well as specifying the surface boundary condition for numerical weather prediction. They appear in many publications, e.g., the NCEP Climate Prediction Center's Climate Diagnostic Bulletin, and are freely available to any user. The SST fields have also been used in atmospheric reanalyses at NCEP, ECMWF, and the U.S. Navy.
In addition, the OI fields have also been used to improve SST
analyses from 1950 to 1981 when satellite data were not available.
In this method, spatial patterns from empirical orthogonal
functions (EOFs) are obtained from the OI fields. The dominant EOF
modes (which correspond to the largest variance) are used as basis
functions and are fit in a least squares sense to the in situ data
to determine the time dependence of each mode. A complete field of
SST is then reconstructed from these spatial and temporal modes as
described by
Smith et al. [1996].
At the beginning of the TOGA project in 1985 it seemed unlikely that satellite altimetry would play much of a role in the ocean observing system. No altimeters had flown since Seasat 7 years earlier. The proposed Seasat-like Navy Remote Ocean Sensing System (NROSS) collapsed under the weight of its enormous budget. NASA had struggled for years, without success, to obtain approval for its dedicated ocean topography altimeter TOPEX, and the French were having similar problems with their counterpart, known as POSEIDON. The U.S. Navy was preparing for the launch of Geosat in March 1985, but this was to be a classified geodetic mission, and it was doubtful that any of the data would be available to the scientific community. On a positive note the European Space Agency (ESA) had just begun building ERS-1 with its altimeter, but the mission was several years behind its original 1987 launch schedule. Given this background, it is easy to understand why TOGA planned to rely so heavily on in situ observations rather than remote sensing.
Despite these inauspicious beginnings, satellite altimetry ultimately provided global observations during 8 of the 10 TOGA years, the gap occurring during 1989-1991 between Geosat and ERS-1. Some of the Geosat data were initially classified, but today they are available in their entirety, spanning the first 4 years of the TOGA project. The Geosat era turned out to be one of the more interesting times in the tropical Pacific cycle because it included a normal period (1985 through mid-1986) followed by distinct ENSO warm and cold events in 1986-1987 and 1988-1989, respectively. ERS-1 became operational in 1991 just as another warm event was beginning, and the TOPEX/POSEIDON observations began in 1992. With the successful launch of ERS-2 in 1995, three altimeters were collecting data simultaneously by middecade, with excellent prospects for a continuous series of altimeters to be in place for the foreseeable future. As shown in , it has been possible to connect the various altimeter missions to generate a consistent, long-term record of sea level variations throughout the tropics.
The spatial and temporal sampling patterns have varied among these
missions as summarized by
Koblinsky et al. [1992],
but of
more fundamental importance is their relative accuracies. It is
useful to begin with TOPEX/POSEIDON, as this highly accurate
altimeter system has set the standard by which all others are
being measured. Primarily because of advances in orbit
determination, TOPEX/POSEIDON is able to measure sea level with an
absolute accuracy of 4 cm for 1-s averages
[Fu et al., 1994;
Tapley et al., 1996].
For monthly means in 2°
squares the figure is closer to 2 cm
[Cheney et al., 1994],
and global sea level is being monitored at the level of a
few millimeters
[Nerem et al., 1997].
Geosat and ERS-1,
even after recent orbit improvements
[Scharoo et al., 1994;
Williamson and Nerem, 1994]
are only accurate to 10-15 cm
in an absolute sense for the 1-s data. But simple adjustments
[Lillibridge et al., 1994]
and other sophisticated
processing techniques
[Tai and Kuhn, 1995]
have increased
the net accuracy to 5 cm or less for determination of monthly mean
sea level variations. Furthermore, much of the ERS-1 error can be
removed by adjusting the profiles relative to concurrent
TOPEX/POSEIDON data
[Le Traon et al., 1995].
For most
tropical ocean applications the result is a nearly continuous
altimetric record of sea level variability, which can be
assimilated in ocean models to improve initial conditions for
climate forecasting
[Fu and Cheney, 1995].
Special altimeter validation efforts were undertaken during TOGA
in recognition of the fact that accuracy requirements might be
higher for sea level near the equator than elsewhere in the world
ocean. The primary goal of satellite altimetry missions is the
study of large-scale ocean circulation, through estimation of the
surface geostrophic currents. Geostrophic estimates of surface
flow will be very sensitive to small sea level errors near the
equator, however, because of the vanishing of the horizontal
component of the Coriolis force [e.g.,
Picaut et al., 1989].
A rigorous open-ocean validation experiment was therefore
conducted in the western equatorial Pacific Ocean during the
verification phase of the TOPEX/POSEIDON mission to examine the
accuracy of the altimetry measurements in the TOGA domain. Two TAO
moorings were outfitted with additional temperature, salinity, and
pressure sensors to measure within 1 cm the dynamic height from
the surface to the bottom at 5-min intervals directly beneath two
TOPEX/POSEIDON crossovers; bottom pressure sensors and inverted
echo sounders were deployed as well
[Katz et al., 1995a;
Picaut et al., 1995].
Instantaneous comparisons with the
1-s TOPEX/POSEIDON altimeter retrievals and the 5-min dynamic
height resulted in a root-mean-square difference as low as 3.3 cm
at 2°S-164°E and 3.7 cm at
2°S-156°E. After the use of a 30-day low-pass
filter, in situ and satellite data were found to be highly
correlated, with rms differences of < 2 cm.
The applicability of satellite altimeter data for estimating zonal
surface current variability at the equator was also assessed using
the meridionally differenced form of the geostrophic momentum
balance
[Picaut et al., 1990;
Delcroix et al., 1991,
1992;
Menkes et al., 1995].
These studies indicated that
altimetry-derived geostrophic zonal current estimates agreed well
with near-surface zonal currents observed from TAO moorings along
the equator. Given the sensitivity of the geostrophic
approximation to small sea level variations near the equator,
these results represent the most stringent test of using altimetry
observations to estimate sea level and surface currents anywhere
in the world ocean.
For several years before the beginning of TOGA, there was optimism
that the 1978 success of Seasat, which, for the first time,
recorded surface wind velocity over the global ocean
[Chelton et al., 1989],
would be followed by another satellite
wind velocity measuring system. In 1986, cancellation of the NROSS
mission, which was to have carried a NSCAT to measure surface wind
velocity, created a requirement to implement an in situ surface
wind velocity measurement system throughout the equatorial
Pacific. This requirement was in part met by development of the
TOGA-TAO array
[Hayes et al., 1991a;
McPhaden, 1993a]
using moored wind measurement technology developed in
earlier Pacific climate studies
[Halpern, 1988b].
The inability during TOGA to launch NSCAT, which was intended to
provide global coverage of 25-km-resolution surface
wind velocity every 3 days, was partially mitigated with the July
1991 launch of ERS-1. Monthly mean ERS-1 wind speed and direction
are accurate to about 1 m s-1 and 35°. However, at
wind speeds below 2-3 m s-1, accuracy is poor because the
intensity of Bragg scattering has little variation with wind
speed. However, ERS-1 data yielded the first opportunity to learn
about the detailed space-time structures of intraseasonal surface
westerly wind bursts along the Pacific equator
[Liu et al., 1996].
In the interim from the beginning of TOGA to the launch of ERS-1,
special sensor microwave imager (SSM/I) surface wind
speed measurements, which have been recorded since July 1987, have
been combined with wind directions
[Atlas et al., 1991].
The
Atlas et al. [1991]
SSM/I surface wind velocity data
product, which
Busalacchi et al. [1993]
demonstrated to
be an alternate source of wind vector information, yielded sea
surface temperatures, simulated from an ocean general circulation
model, that were more representative than those created with a
numerical weather prediction surface wind data product
[Liu et al., 1996].
The ERS-1 scatterometer and the SSM/I represent active and passive microwave wind-measuring tech- niques, respectively. Another active microwave method is produced with the radar altimeter, which is of secondary importance for studies of large-scale ocean circulation because of the very small coverage in the cross-track direction. SSM/I and ERS-1 wind data are determined over distances > 500 km perpendicular to the ground track, with an areal coverage nearly 100 times greater than that of an altimeter.
One of the objectives of TOGA was to resolve the three-dimensional structure of planetary-scale disturbances along the equator so that daily wind profiles taken at a sufficiently dense horizontal scale were required. The distribution of existing WWW sites was of particular concern in the equatorial Pacific, having gaps which needed attention. Owing to the lack of suitable island sites and considering the logistic difficulty and expense of some of the candidate islands, only some of these gaps could be filled.
During the first few years of TOGA the International TOGA Project
Office, with the assistance of many countries, concentrated on
setting up observing capability at a number of sites: Kanton
Island (Republic of Kiribati) and San Cristobal in the Galapagos,
Gan in the Maldive Islands, and Penrhyn Islands. In addition, wind
profilers were planned for a number of Pacific Islands (see
section D2). These plans were set out in the first edition of the
"TOGA International Implementation Plan" and were revised in
later editions as circumstances changed. The final list of
upper-air sites labeled as Key Stations for TOGA is given in the
fourth and final edition of the "Implementation Plan"
[International TOGA Project Office, 1992].
Two data sets were produced as a result of the data management of TOGA observations. Upper air reports transmitted on the GTS of the WWW were incorporated in the synoptic-time analyses and forecasts made by the operational forecast centers. The official TOGA archive of these data and the resulting analyses are those produced by the ECMWF. Another data set now exists at NCDC in Asheville, North Carolina, as a result of the Comprehensive Aerological Reference Data Set (CARDS) Program. This data set consists of all soundings made by the WWW and supplemental sites as forwarded by GTS and delayed mode to NCDC. Unfortunately, the CARDS rawinsonde data are spotty and concentrated in the last years of the TOGA experiment. The CARDS archive is available for use in research programs and, in particular, for current and future reanalysis efforts.
In 1985 the NOAA Aeronomy Laboratory in Boulder, Colorado, began
to apply newly developed wind profiler technology to the TOGA
program to support studies of the tropical atmosphere and climate
system
[Gage et al., 1990,
1991a].
The first step was
taken at Christmas Island in the central Pacific Ocean island
republic of Kiribati. A 50-MHz VHF wind profiler was constructed
on Christmas Island in 1985 and has been operated nearly
continuously since April 1986
[Gage et al., 1994a].
The
VHF wind profiler observes horizontal and vertical velocities in
the altitude range 1.8-18 km.
Christmas Island is located just north of the equator in the Line Islands south of Hawaii, as shown in Figure 5. The weather on Christmas Island is influenced by its location in the equatorial dry zone associated with the cold tongue of equatorial waters extending from the eastern Pacific across the central Pacific. Substantial rain occurs at Christmas Island only during ENSO warm events when the trade wind circulation relaxes and the cold tongue disappears. Some rain occurs in most years during March-May, when the Intertropical Convergence Zone (ITCZ) makes its closest approach to the equator. The wind profiler was placed at Christmas Island to determine the climatology of tropical wind fields and to observe the natural variability of winds over the central Pacific on the ENSO timescale.
Wind-profiling radars observe weak backscatter from turbulent
irregularities in the atmospheric radio refractive index [see,
e.g.,
Gage et al., 1990].
Wind velocity is inferred from
the Doppler shift of the backscattered power in the direction of
the radar beam. Most wind profilers operate with several fixed
beams. Vertically directed beams are utilized for the measurement
of vertical motions. Oblique beams (typically directed 15°
off-zenith in orthogonal vertical planes) are utilized for the
measurement of horizontal motions, since vertical motions are
typically very small. In routine operation, orthogonal wind
components are sampled every few minutes and processed to yield a
consensus mean hourly wind. Typical precision expected for
individual wind profiler measurements of horizontal velocities is
close to 1 m s-1
[Strauch et al., 1987].
Four times
per day, hourly averaged Christmas Island wind data are
telemetered via geostationary satellite and incorporated onto the
GTS for worldwide distribution.
The Christmas Island wind profiler has served as a prototype for a complementary array of VHF wind profilers that was designed to span the Pacific basin from Indonesia to Peru. This Trans-Pacific Profiler Network was constructed with support from the National Science Foundation. It is comprised of VHF wind profilers at Pohnpei, Federated States of Micronesia; Biak, Indonesia; and Piura, Peru.
Island-based profilers are subject to local influences that may
affect their ability to measure representative samples of the
large-scale wind field. The magnitude of the local effects
generally can be expected to decrease with height and depend on
the location of the profiler and the size and topography of the
island. For example,
Balsley and Carter [1989]
found lee
waves in the vertical velocities that were pronounced at Pohnpei,
an island with substantial topography, but absent at Christmas
Island, which is very flat. Additional research is needed to
quantify island influences on island-based profiler observations.
In order to observe the winds in the tropical lower troposphere
the Aeronomy Laboratory developed an UHF boundary layer wind
profiler to complement the VHF wind profiler
[Ecklund et al., 1988,
1990].
The new UHF profiler operates at 915 MHz and
observes winds in the lower troposphere up to 5-6 km with good
vertical resolution. The 915-MHz profiler was installed at
Christmas Island in 1990. Together the two profilers observe the
entire tropical troposphere. UHF wind profilers are much more
sensitive to hydrometeors than are VHF wind profilers; it is
necessary to account for the fall speed of hydrometeors with UHF
profilers to obtain accurate wind velocities when hydrometeors
dominate the radar returns. Since the UHF profilers are very
sensitive to hydrometeors
[Gage et al., 1994b,
1996a;
Ecklund et al., 1995],
they are increasingly being used for
precipitation studies in the tropics
[Williams et al., 1995].
Technical aspects of the development of the 915-MHz UHF profiler
are reviewed by
Carter et al. [1995].
The profiler was
adapted to shipboard operation
[Carter et al., 1992]
and
integrated with a balloon sounding system and a suite of surface
instruments to create an integrated sounding system (ISS), which
formed a major part of the upper air sounding system used for TOGA
COARE
[Webster and Lukas, 1992;
Parsons, 1994].
ISSs
were operated for COARE on Kavieng and Manus Islands in Papua New
Guinea, on Kapingamarangi in the Federated States of Micronesia,
and on the Island Republic of Nauru in the central Pacific.
Intercomparisons of UHF profiler wind and temperature measurements
with balloon soundings at ISS sites show very good agreement
during COARE Riddle et al., 1996].
The authors would like to thank three anonymous reviewers for their helpful comments on an earlier version of this manuscript. Also, Todd Mitchell of the Joint Institute for the Study of the Atmosphere and Ocean, University of Washington, provided many valuable suggestions on improving the readability of the paper. Scientific oversight for development of the TOGA Observing System was provided by the International TOGA Scientific Steering Group, and implementation was coordinated by International TOGA Project Office (ITPO). We would like to acknowledge John Marsh, director of the ITPO, for his dedicated and enthusiastic service in support of the TOGA program and in particular for his unflagging efforts on behalf of the many individuals and institutions involved in implementing the TOGA Observing System. Financial and other national contributions to TOGA were coordinated through the International TOGA Board. Sponsors for the TOGA Observing System included, in the United States, the National Oceanic and Atmospheric Administration (Office of Global Programs and Office of Oceanic and Atmospheric Research), the National Aeronautics and Space Administration, and the National Science Foundation; in France, L'Institut Français de Recherche pour le Développement en Coopération (ORSTOM), the Programme National de Dynamique du Climat, the Ministère de la Recherche et de l'Enseignement Supérieur, and the Institut Français de Recherche pour l'Exploitation des Océans; in Japan, the Science and Technology Agency and the Japan Marine Science and Technology Center; in Korea, the Ministry of Science and Technology; in Taiwan, the National Science Council; in Australia, the Commonwealth Scientific and Industrial Research Organization, the Royal Australian Navy, and the Bureau of Meteorology; and organizations too numerous to list in many other countries that participated in the 10-year TOGA program. This is PMEL contribution 1720.
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1 Introduction
[1.] to gain a description of the tropical oceans and the global atmosphere as a time dependent system, in order to determine the extent to which this system is predictable on time scales of months to years, and to understand the mechanisms and processes underlying that predictability;
[2.] to study the feasibility of modeling the coupled ocean-atmosphere system for the purpose of predicting its variability on timescales of months to years; and
[3.] to provide the scientific background for designing an observing and data transmission system for operational prediction if this capability is demonstrated by the coupled ocean-atmosphere system.
[1.] The subsurface signature of El Niño events and the time-dependent fluxes of momentum and energy at the air-sea interface are known only qualitatively, and existing observations are inadequate to define them with the accuracy needed for initializing and verifying models.
[2.] Major uncertainties still exist concerning the tropical and southern hemisphere atmospheric circulations and their interannual variability.
[3.] The processes that determine the sea surface temperature distribution and the surface wind field over the tropics are not yet well understood.
[4.] The fundamental behavior and predictability of the coupled climate system are just beginning to be understood.
2 An Overview of the TOGA Observing System
2.1 El Niño: A Primary Focus of TOGA
2.2 Key Variables and Sampling Requirements
2.3 TOGA Observing System Components
2.3.1 In situ oceanographic measurements
2.3.2 Satellite measurements
2.3.3 In situ meteorological measurements
3 Scientific Progress: Improved Description and Understanding
3.1 Long-Term Mean and Mean Seasonal Cycle
3.1.1 Long-term mean
3.1.2 Mean seasonal cycle
3.2 ENSO Variability
3.3 Intraseasonal Kelvin Waves
3.4 Local Response to Westerly Wind Burst Forcing
3.5 Instability Waves
3.6 ENSO and the Indo-Pacific Throughflow
3.7 ENSO and Global Oceanic Variability
3.8 Salinity Variations
3.9 Atmospheric Variability
3.10 Relation to Process-Oriented Studies
4 Role of the TOGA Observing System in the Development of Improved Model-Based Analyses and Prediction Products
4.1 Introduction
4.2 Improved Wind Analyses for Use in Modeling Studies
4.2.1 Numerical Weather Prediction Products
4.2.2 Blended products using buoy, ship, satellite winds, and/or model output
4.3 Assimilation of Temperature Data Into Ocean Models
4.4 Initialization of Coupled Ocean- Atmosphere Models for Climate Forecasting
5 Discussion and Conclusion
A Appendix A: A Rude Awakening
B Appendix B: In Situ Oceanographic Components of the Observing System-Technical and Historical Background
B1. Tropical Atmosphere Ocean (TAO) Array
B2. Drifters
B2.1. Surface Velocity Program (SVP).
B2.2. Southern Ocean drifters.
B3. TOGA Tide Gauge Network
B4. Volunteer Observing Ship (VOS) Network
B4.1. VOS surface marine observations.
B4.2. VOS/XBT measurements.
B4.3. VOS sea surface salinity (SSS) measurements.
C Appendix C: Satellite Components of the Observing System-Technical and Historical Background
C1. AVHRR and Blended Sea Surface Temperature Analyses
C2. Satellite Altimetry
C3. Satellite Surface Winds
D Appendix D: In Situ Meteorological Components of the Observing System-Technical and Historical Background
D1. TOGA Upper Air Network
D2. Island Wind Profilers
Figure 1: Schematic of normal and El Niño conditions in the equatorial Pacific. See section 2 for discussion.
Figure 2: The in situ Tropical Pacific Ocean Observing System developed under the auspices of the TOGA program. (top) The observing system in January 1985 at the start of TOGA; (middle) the observing system in July 1990 at the time of the TOGA midlife conference in Honolulu [World Climate Research Program, 1990b]; (bottom) the observing system in December 1994 at the end of TOGA. The four major elements of this observing system are (1) a volunteer observing ship expendable bathythermograph program (shown by schematic ship tracks); (2) an island and coastal tide gauge network (circles); (3) a drifting buoy program (shown schematically by curved arrows); and (4) a moored buoy program consisting of wind and thermistor chain moorings (shown by diamonds) and current meter moorings (shown by squares). Thick ship tracks indicate expendable bathythermograph sampling with 11 or more transects per year; thin ship tracks indicate sampling with 6-10 transects per year. Although emphasis is on 30°N-30°S, termini of VOS XBT lines originating outside these limits are nonetheless shown. One drifting buoy schematic represents 10 actual drifters. Only those tide gauge stations are shown that reported their data to the TOGA Sea Level Center in Honolulu within 2 years of collection. Some tide gauge stations are so close as to be overplotted on one another. By December 1994 most measurements made as part of this four-element observing system were being reported in real time, with data relay via either geostationary or polar orbiting satellites.
Figure 3: The in situ TOGA Ocean Observing System in its final configuration in December 1994. (top) Pacific Ocean, (bottom) Indian and Atlantic Oceans. Symbols are as in Figure 2.
Figure 4: (top) SST weekly mean and (bottom) anomaly for December 25-31, 1994. The contour interval is 1°C, except there are two extra contours at ±0.5°C in Figure 4 (bottom). Negative contours are dashed. Heavy contour lines are used every 5°C in Figure 4 (top) and every 2°C in Figure 4 (bottom). In Figure 4 (top) the heavy shading at values < -1.75°C approximates the sea ice coverage. The anomalies are computed as departures from the monthly climatology of Reynolds and Smith [1995], which was interpolated to the weekly time period.
Figure 5: Map of the tropical Pacific Ocean basin showing the locations of wind profilers and conventional upper air sounding systems used for enhanced atmospheric observations during TOGA. Shown are VHF and UHF profiler sites at Biak (Indonesia) and Christmas Island (Kiribati); stand-alone VHF sites at Pohnpei (Federated States of Micronesia) and Piura (Peru); stand-alone UHF profiler sites at Tarawa (Kiribati) and San Cristobal (Galapagos Islands); and integrated sounding systems (ISS) at Manus Island (Papua New Guinea), Kapingamarangi (Kiribati), and the island Republic of Nauru. The ISS system consists of a UHF profiler integrated with a balloon sounding system and surface meteorological instruments; the ISS sites at Manus Island, Nauru, and Kapingamarangi were established as part of TOGA COARE. World Weather Watch sites using conventional sounding systems were maintained at Tarawa, Kanton (Kiribati), San Cristobal, and Penrhyn. Not shown is the World Weather Watch (WWW) upper air sounding station site established by TOGA at Gan (0.5°16.1¢S, 73°16.1¢E) in the Maldive Islands.
Figure 6: Zonal section of mean temperature averaged between 2°N and 2°S on the basis of available TAO time series data in 1980-1996. Also shown is the corresponding mean zonal wind stress (computed using a constant drag coefficient of 1.2 × 10-3) and dynamic height 0-500 dbar (computed using mean temperature/salinity relationships based on work by Levitus and Boyer [1994] and Levitus et al. [1994a]). Crosses indicate depths and longitudes where temperature data were available. An average at a particular location was computed only if a minimum of 2 years of data was available.
Figure 7: Mean temperature for the period 1985-1994 on four well-sampled XBT lines. Typically, 120 or more realizations of the quasi-synoptic temperature field were obtained during the decade for each section. The standard deviation of seasonal-to-interannual temperature variability during 1985-1994 from the Australian ocean thermal analysis system [Smith, 1995b] is indicated by shading. Westernmost section is at the top, easternmost at the bottom.
Figure 8: Mean surface layer (15 m) circulation in the tropical Pacific based on Surface Velocity Program drifter data for the period 1988-1994. The ellipse at the end of each vector is the 95% confidence interval.
Figure 9: Mean seasonal cycles of temperature and zonal velocity at four sites along the equator based on multiyear analyses (1980-1994 at 110°W, 1983-1994 at 140°W, 1988-1994 at 170°W, and 1986-1993 at 165°E). The 110°W, 140°W, and 165°E analyses are updated versions of those found in work by McPhaden and McCarty [1992] and McCarty and McPhaden [1993]. The 170°W analysis is based on data presented by Weisberg and Hayes [1995], extended through 1994.
Figure 10: Wind vectors and SSTs from the TAO array for December 1994. (top) Monthly means; (bottom) monthly anomalies from the COADS wind climatology and NCEP SST climatology (1950-1979). SSTs warmer than 29°C and colder than 27°C are shaded; SST anomalies > 1°C and < -1°C are shaded.
Figure 11: Time-longitude sections of anomalies in surface zonal winds (in m s-1), sea surface temperature (in °C), and 20°C isotherm depth (in meters) for January 1991 to December 1993. Analysis is based on 5-day averages between 2°N and 2°S of moored time series data from the TAO Array. Anomalies are relative to monthly climatologies cubic spline fitted to 5-day intervals (COADS winds, Reynolds and Smith [1995] SST, CTD/XBT 20°C depths). Shading indicates anomaly magnitudes > 2 m s-1, 1°C, and 20 m for winds, temperatures, and 20°C depths, respectively. Positive winds are westerly. Squares on the top abscissa indicate longitudes where data were available at the start of the time series, and squares on the bottom abscissa indicate where data were available at the end of the time series.
Figure 12: Zonal slope of sea surface height along the equator. Sea level anomalies from the 1975-1987 mean seasonal cycle were taken from seven locations near the equator: Rabaul (4°S, 152°E), Kapingamarangi (1°N, 155°E), Nauru (0.5°S, 167°E), Tarawa (1°N, 173°E), Kanton (3°S, 172°W), Christmas Island (2°N, 157°W), and the Galapagos Islands (0.5°S, 90°W). These anomalies were added to the mean dynamic topography difference (0-1000 dbar) computed from the Levitus and Boyer [1994] and Levitus et al. [1994a] temperature and salinity climatologies in order to calculate absolute heights. (top) Mean conditions during three warm events are shown as solid circles (June 1982 to May 1983), crosses (January to December 1987), and open circles (June 1991 to May 1992). The heavy solid line is the long-term mean conditions taken from the Levitus climatology. (bottom) Warm and cold conditions are contrasted by showing the difference (the vertical bars) of the mean sea level anomaly in 1988 (cold) minus the mean sea level anomaly in 1987 (warm).
Figure 13: (left) Longitude-time distribution of 4°N-4°S averaged SST. Contour interval is 1°C, except for the 28.5°C isotherm. Superimposed as thick lines are the trajectories of two hypothetical drifters moved by 4°N-4°S averaged surface current anomalies derived from Geosat data (thick solid lines correspond to the total currents; thick dashed lines correspond to the Kelvin and Rossby wave contributions). (right) Longitude-time distribution of 4°N-4°S averaged surface current anomaly derived from Geosat. Contour interval is 10 cm s-1. Solid (dashed) lines denote eastward (westward) current anomalies. Thick solid and thick dashed lines are as in Figure 13 (left). From Picaut and Delcroix [1995].
Figure 14: Joint empirical orthogonal functions (EOFs) of anomalies of SST, dynamic height (0-400 dbar) and depth of the 20° isotherm on a frequently repeated XBT line between Shark Bay (westernmost point of Australia) and Sunda Strait (western end of Java). (left) The first EOF (34% of the variance) shows the ENSO signal entering the Indian Ocean along the coast of Australia. (right) The temporal coefficients of the first EOF are highly correlated with the Southern Oscillation Index (SOI). From Meyers [1996].
Figure 15: Time-height cross section of Christmas Island zonal winds, April 1986 to April 1995. After Gage et al. [1996].
Figure 16: Low-pass-filtered composite annual cycle of zonal winds observed at Christmas Island. After Gage et al. [1996].
Figure 17: Modeled sea level anomaly (SLA) versus observation at Santa Cruz, Galapagos Islands. (top left) CMP9 (dotted line) simulation versus observations (solid line). (top right) Same as Figure 17 (top left), but for CMP9 plus TAO (dashed line). (middle left) Same as Figure 17 (top left), with FSU (thin line). (middle right) Same as Figure 17 (top left), with FSU plus TAO (dot-dash line). (bottom) The correlation coefficient between the modeled and observed sea level anomalies as the time over which the correlation is computed progressively reduced by 1 year from its starting date (labeled on abscissa) to 1993. For example, the point labeled 1987 represents the cross correlation from 1987 through 1993.
Figure 18: Zonal wind stress differences relative to TOGA-TAO for three products: NCEP, FSU, and ERS-1. The differences are averaged over 10°N to 10°S and 180° to 100°W. After Ji and Leetmaa [1997].
Figure 19: Anomalous depth of the 20° isotherm along the equator for the Pacific produced (left) by BMRC, (middle) by the NCEP ocean analysis system, and (right) by an ocean model simulation forced with monthly surface wind analyses from FSU. The contour interval is 10 m. Anomalies greater (less) than 20 m (-20 m) are indicated by dark (light) shading. From Ji and Leetmaa [1997].
Figure 20: (left) Anomaly correlation coefficients and (right) rms errors between forecasts and observations for area-averaged SST anomalies in the eastern equatorial Pacific region between 170°-120°W and 5°S-5°N. Solid (dash-dot) lines are for forecasts initiated from ocean initial conditions produced with (without) subsurface data assimilation.
Figure B1: GTS ship (small solid dot) and buoy (open circles) wind reports used in the Florida State University Pacific surface wind analysis for the month of December 1994. In the latitude band 10°N-10°S a total of 6970 observations were reported; 3809 of these reports (55%) were from TAO buoys (data courtesy of D. Legler, 1997).
Figure B2: Number of 5-day observations of velocity observed in 2° latitude × 8° longitude areas from surface drifters between January 1, 1979, and December 31, 1995, in the tropical Pacific. The total number of 5-day observations is 81,589. The maximum number of 5-day observations possible in any given box is 1098.
Figure C1: Number of SST observations for the week of December 25-31. (top) Regions on a 1° grid where the number of daytime or nighttime AVHRR retrievals is three or more. (bottom) The distribution of ship, buoy, and simulated ice SSTs. In Figure C1 (bottom right) the moored buoys are indicated by a circle, the drifting buoys by a dot, and the ice by a plus.
Figure C2: SST anomalies obtained from weekly in situ, daytime, and nighttime satellite observations. The anomalies are averaged between 20°S and 20°N from May 1981 to May 1992 [from Reynolds, 1993].
Figure C3: Sea level time series computed from Geosat, ERS-1, and TOPEX/POSEIDON altimeter data (solid line) near the Honiara tide gauge (dashed line) in the western tropical Pacific (taken from Lillibridge et al. [1994]).
Plate 1: Time-longitude plots of zonal pseudostress (in m2 s-2) and SST (in °C) between 2°N and 2°S along the equator from 1982-1995. Pseudostress time series are from the Florida State University (FSU) analyses [Stricherz et al., 1992], and the SST is from Reynolds and Smith [1994]. Also shown is the Southern Oscillation Index (SOI) for the same time period. The SOI, defined as the normalized difference in surface pressure between Tahiti, French Polynesia and Darwin, Australia is a measure of the strength of the trade winds, which have a component of flow from regions of high to low pressure in the tropical marine boundary layer. High SOI (large pressure difference) is associated with stronger than normal trade winds and La Niña conditions, and low SOI (smaller pressure difference) is associated with weaker than normal trade winds and El Niño conditions. All time series have been smoothed with a 5-month triangle filter (roughly equivalent to a seasonal average). The FSU pseudostress and Reynolds SST have also been smoothed zonally over 10° longitude.
lccc Upper air winds
llll TOGA-TAO
lrrr Drifters
lll Sea surface temperature
lllll XBT, 3°N-3°S, geostrophy
lll XBT, 3°N-3°S, geostrophy
lllll XBT, geostrophy
lccc 110°W