Journal of Oceanography, Vol. 58, pp. 213 to 225, 2002 Japanese Ocean Flux Data Sets with Use of Remote Sensing Observations (J-OFURO) MASAHISA KUBOTA1*, N AOTO IWASAKA2 , SHOICHI KIZU 3, M ASANORI KONDA 4 and KUNIO K UTSUWADA 1 1 School of Marine Science and Technology, Tokai University, Orido, Shimizu, Shizuoka 424-8610, Japan 2 Tokyo University of Mercantile Marine, Etchujima, Koto-ku, Tokyo 135-8533, Japan 3 Department of Geophysics, Graduate School of Science, Tohoku University, Sendai 980-8578, Japan 4 Department of Geophysics, Graduate School of Science, Kyoto University, Kitashirakawa-Oiwake, Sakyo-ku, Kyoto 606-8502, Japan (Received 1 May 2001; in revised form 29 October 2001; accepted 29 October 2001) We have constructed ocean surface data sets using mainly satellite data and called them Japanese Ocean Flux data sets with Use of Remote sensing Observations (JOFURO). The data sets include shortwave radiation, longwave radiation, latent heat flux, sensible heat flux, and momentum flux etc. This article introduces J-OFURO and compares it with other global flux data sets such as European Centre for Medium Range Weather Forecasting (ECMWF) and National Center for Environmental Prediction (NCEP) reanalysis data and da Silva et al. (1994). The usual ECMWF data are used for comparison of zonal wind. The comparison is carried out for a meridional profile along the dateline for January and July 1993. Although the overall spatial variation is common for all the products, there is a large difference between them in places. J-OFURO shortwave radiation in July shows larger meridional contrast than other data sets. On the other hand, J-OFURO underestimates longwave radiation flux at low- and mid-latitudes in the Southern Hemisphere. J-OFURO latent heat flux in January overestimates at 10 °N–20 °N and underestimates at 25 °N–40 °N. Finally, J-OFURO shows a larger oceanic net heat loss at 10 °N–20 °N and a smaller loss north of 20 °N in January. The data of da Silva et al. in July show small net heat loss around 20 °S and large gain around 20 °N, while the NCEP reanalysis (NRA) data show the opposite. The da Silva et al. zonal wind speed overestimates at low-latitudes in January, while ECMWF wind data seem to underestimate the easterlies. 1. Introduction The ocean actively exchanges heat, water and momentum with the atmosphere through the ocean surface. The exchanged heat, water and momentum are transported by the general circulation in the ocean and atmosphere to redress the heat imbalance. Since the exchange and transporting processes are essential components of the global climate, it is quite important to estimate these fluxes between the atmosphere and the ocean and of transports by ocean and atmospheric circulation to understand the mechanism of the global climate. However, it is difficult Keywords: ⋅ Remote sensing, ⋅ sea surface flux, ⋅ radiation, ⋅ turbulent flux. to estimate those fluxes and transports globally using insitu observation data from ships and buoys, since such data are extremely sparse in time and space. By contrast, we can obtain extremely homogeneous data with high resolution using analysis and satellite data. The heat flux between the ocean and the atmosphere consists of four components, viz., shortwave radiation, longwave radiation, latent heat and sensible heat fluxes. Generally only shortwave radiation transfers heat from the atmosphere to the ocean, while the remaining three components transfer heat from the ocean to the atmosphere. There are broadly three methods to estimate the surface fluxes at large scales. The first is a traditional method using empirical formulae to estimate the flux from surface meteorological observations such as air temperature, humidity and cloudiness. Iwasaka and Hanawa * Corresponding author. E-mail: kubota@mercury.oi.utokai.ac.jp Copyright © The Oceanographic Society of Japan. 213 (1990), Esbensen and Kushnir (1981) and Oberhuber (1988) are examples of the estimation of heat fluxes using the empirical formulae and ocean observation data from ships and buoys. The heavily biased distribution of the observation data is a serious problem when constructing a global heat flux data set, even if each observed variable is accurate. Moreover, the empirical method is too simple to precisely evaluate the flux. Kizu (1998) pointed out that the empirical estimation of shortwave radiation suffers from systematic error in the empirical formula used. In-situ data will thus be used to validate satellite data but not to construct a global data set without combining them with satellite data, although they are still useful to construct a heat flux field for a long period of about 50 years in the Northern Hemisphere and more than 100 years in certain area of the main shipping routes. The second method for estimating global surface fluxes is to use satellite data. Estimating shortwave radiation by satellite data has become popular in radiation budget research. For example, the global radiation budget was estimated in the International Satellite Cloud Climatology Project (ISCCP) and the Earth Radiation Budget Experiment (ERBE). The ERBE data have been collected since 1984 from three satellites, the Earth Radiation Budget Satellite (ERBS), NOAA-9, and NOAA-10, carrying scanned and non-scanned ERBE instruments. The goal was to measure global albedo, fluxes, and solar incidence. NOAA-9 and NOAA-10 provide global coverage, and ERBS provides coverage between 67.5 degrees north and south latitude. On the other hand, ISCCP was established in 1982 as part of the World Climate Research Program (WCRP) to collect radiance data measured by weather satellites and to analyze them to infer global distribution, properties, and diurnal, seasonal and interannual variations of clouds. The resulting data sets and analysis products are being used to study the role of clouds in climate, radiative energy exchanges, and the global water cycle. Moreover, the utility of satellite observation for tempo-spatial monitoring of insolation in the western Pacific has been shown using data from the Japanese satellite, the Geostationary Meteorological Satellite (GMS) (Nunez, 1988; Weymouth and Marshall, 1994; Chou et al., 2001). The longwave radiation flux at the sea surface has received less attention than the other components. One reason may be the difficulty in observing the longwave radiation flux due to the complicated formulae used in the estimation; furthermore, there are few reliable observation stations for the longwave radiation flux in the ocean. One way of estimating the longwave radiation flux at the sea surface is using satellite remote sensing data and applying a radiation-transfer model to estimate the flux. In most of the studies of this kind, empirical formulae that relate satellite observations to the outputs of so- 214 M. Kubota et al. phisticated radiation-transfer models are used to obtain longwave radiation flux from satellite data; for example, Liu et al. (1997) used Special Sensor Microwave/Imager (SSM/I) data, and Gupta (1989) used TIROS Operational Vertical Sounder (TOVS) data. Other investigators, such as Dr. W. B. Rossow and his group (e.g., Rossow and Zhang, 1995) utilized the ISCCP data. When using data from either ship or satellite, another problem that there is almost no reliable sea truth except for some islands and tentative ship measurements. This makes it difficult to evaluate the accuracy of the estimated flux by each method. Latent and sensible heat fluxes are globally estimated using a bulk formula for satellite data, which includes several kinds of physical variable, and the estimation of turbulent heat fluxes is complex. For this estimate, wind speed, specific humidity, and saturated specific humidity are necessary for latent heat, and wind speed, air temperature, and sea surface temperature (SST) are needed for sensible heat. In these necessary variables, specific humidity and air temperature are not easily obtained from satellite data compared with other data. Liu (1986), Schulz et al. (1993), and Schlüssel et al. (1995) proposed an algorithm for estimating specific humidity from satellite data. Some studies proposed a method for estimating the surface level air temperature by satellite sensors (Kubota and Shikauchi, 1995; Konda et al., 1996; Prihodko and Groward, 1997; Gautier et al., 1998; Jones et al., 1999). However, satellite-derived specific humidity and air temperature are not yet so accurate as to be satisfactory for the estimation of latent and sensible heat fluxes. In particular, air temperature is one of the most important elements of the climate parameters. Monitoring the global distribution of surface-level air temperature is important not only for evaluating the strength of thermal coupling between ocean and atmosphere but also for monitoring the long-term global warming and impact of the change of SST on it. The effort to improve the accuracy of satellite-derived air temperature should be encouraged. The momentum flux through the ocean surface, i.e. wind stress, is one of the essential external forces driving the ocean’s motions. Wind measurements by ships and buoys have been used to calculate surface wind stress for the last two decades, but their reliability is questionable due to such measurement errors as uncertain anemometer height (e.g., Pierson, 1990). As an alternative, a satellite microwave scatterometer supplies wind speed and direction data with much better time and space resolution over the world ocean. The first on-board satellite scatterometer, SEASAT, was launched in 1978. SEASAT supplied the wind data only for about three months. After about a decade the European Space Agency (ESA) launched the first European Remote-sensing Satellite (ERS-1) in 1991 and subsequently ERS-2 in 1996. The Table 1. Summary of data sets in J-OFURO. Active Microwave Instrument (AMI) on ERS-1, 2 has provided global wind data about nine years since August 1991, allowing us to examine variability on multiple time scales. Another attempt with the satellite called the Advanced Earth Observation Satellite (ADEOS) was undertaken cooperatively by the National Aeronautics and Space Administration (NASA) in USA and the National Space Development Agency (NASDA) in Japan. Earth observation by ADEOS unfortunately stopped 11 months after launch due to an accident with the solar panel. As compensation for this accident, NASA launched the Quikscat (QSCAT) in June 1999 on board the new scatterometer sensor SeaWinds. NASA scatterometer (NSCAT) on ADEOS and QSCAT/SeaWinds have better time and space resolution than the ERS-1, 2. Yet ERS-1, 2 provided us with global wind data for a long time, and the global data set from ERS-1, 2 are used in our data set introduced below. The third method is to use Numerical Weather Prediction (NWP) data, which are outputs from an atmospheric general circulation model (AGCM). However, NWP products are not pure outputs from AGCM because in-situ data are assimilated into the AGCM. NWP products are therefore often called analysis data. NWP products provide us global heat flux data as well as satellite data. Products of the European Centre for Medium Range Weather Forecasting (ECMWF) and the National Center for Environmental Prediction (NCEP) are typical examples of NWP products. It is an advantage that NWP products provide us homogeneous grid data, but the characteristics of the products are not continuous, because the model configuration is frequently renewed. Moreover, NWP products suffer from a heavily biased distribution of in-situ observation, since a lot of in-situ data are assimilated into NWP models. This has led to the reanalysis of the NWP products in many recent studies. The NWP products are not independent of satellite data in some cases because some satellite data have already been assimilated into the NWP models. For example, ECMWF has been assimilating surface winds observed by ERS scatterometer since January 1996 and SSM/I since Octo- ber 1999. Recently we constructed ocean surface flux data sets using mainly satellite data. The data set, called Japanese Ocean Flux data sets with Use of Remote sensing Observations (J-OFURO), includes radiation flux, turbulent heat flux, momentum flux, sea surface dynamic topography, geostrophic currents, and air temperature. This is the world’s first global data set of heat fluxes (total and each component) and momentum flux. The data can be obtained from our website (http://dtsv.scc.u-tokai.ac.jp). Basic information for each data set is shown in Table 1. In the present study we introduce each data set of J-OFURO, except for sea surface dynamic topography and geostrophic currents, which are not directly related to surface flux. Data and methods are described in Section 2. Section 3 shows average fields for each heat flux and total heat flux. The results of comparison between JOFURO and the ECMWF and NCEP/NCAR reanalysis data are also given in order to clarify the characteristics of J-OFURO data. A summary and discussion are provided in Section 4. 2. Data and Methods 2.1 Radiation data Kizu (1999) produced a monthly data set of surfacelevel downward shortwave radiation fluxes (insolation) from October 1992 to September 1993 with 1° × 1° latitude-longitude resolution. This product was extended to more than twelve years from March 1987 to September 1999 by Kizu (2001b), and was included in J-OFURO. A monthly data set of longwave radiation fluxes from October 1992 to September 1993 was produced and will be extended in the near future. The data sets of the shortwave and longwave radiation cover the region between 60°N and 60°S, 80°E and 160°W in the eastern Indian Ocean and the western and central Pacific Ocean, because we use only the GMS data for this estimation. Although the basic spatial and temporal resolutions of the radiation data are 0.25° by 0.25° and 1 day, respectively, J-OFURO currently provides monthly radiation data with 1° × 1°. Introduction of J-OFURO 215 2.1.1 Shortwave radiation A spectrally-integrated model by Iqbal (1983; his Model A) was used to formulate fundamental radiative transfer processes in the atmosphere. Scattering by air molecules and aerosol, absorption by ozone and water vapor were modeled using simple formulas and parameterization published in the literature. Primary data used in the estimation are 3-hourly visible and infrared histogram data from the Visible and Infrared Spin Scan Radiometer (VISSR) on the GMS with 0.25° spatial resolution, monthly precipitable water from SSM/I (Wentz, 1994), monthly total ozone amount from the Total Ozone Mapping Spectrometer (TOMS) on the Nimbus 7 satellite, and seasonal climatology of tropospheric aerosol from Advanced Very High Resolution Radiometer (AVHRR) on the NOAA satellite (Husar et al., 1997). Long-term degradation of the VISSR visible channel was corrected by Kizu (2001a). Based on comparison with routine ground measurements of insolation mostly in Japan and Australia, the statistical error of daily and monthly mean insolation values was estimated to be less than 20 % and 10 %, respectively. Mainly because of the simplification of the highly complex relation between cloud and radiation, the estimation error partly depends on the illuminating and viewing geometry and cloud type. The estimation error over the ocean has not been thoroughly investigated due to a severe lack of sea truth. However, similar precision is expected over the ocean as well, since the primary radiative transfer processes in the atmosphere are common over land and ocean. The methodology and its validation results are presented in detail by Kizu (2001b). 2.1.2 Longwave radiation In order to estimate the longwave radiation flux at ocean surface from GMS Infrared (IR) data, we first detected cloud area in the GMS image as follows: a pseudoSST was computed from the infrared data in each pixel and compared with the MCSST. A pixel having a pseudoSST lower than Multi-Channel Sea Surface Temperature (MCSST) by more than 3.0K was assumed to be a cloud pixel. Unrealistic values of the MCSSTs were corrected, and grid points with no data were filled by interpolating Iwasaka and Tanimoto’s climatology (Iwasaka and Hanawa, 1990; Tanimoto, 1993). For the cloud pixel, the temperature in the pixel was assumed to be that at the top of the cloud. The cloud top height was computed from the cloud top temperature and the temperature profile in the pixel inferred from the NCEP reanalysis data. The cloud bottom height was determined by assuming cloud thickness. Here, we do not deal with multi-layer cloud because there are currently no practical ways to detect multi-layer clouds from satellite observation so far. Cloud thickness in the model was assumed to be 500 m and does not vary in space and time. Downward longwave radiation was then calculated 216 M. Kubota et al. by applying the black body radiation theory assuming the emissivity of the cloud bottom to be 0.9. Atmospheric absorption and emission of the longwave radiation flux between the cloud bottom and the ocean surface were assessed by a narrow band model of radiation and based on NCEP data. The atmospheric layer was divided into seven sub-layers between the ocean surface and 300 hPa. The narrow band model proposed by Goody (1964) was used to compute the emission and absorption of the atmosphere. The H2 O rotation band, the H2O continuum, the CO 2 15 µ m band and the H2O 6.3 µm band were included in the radiation model. The parameters in the model were obtained from Rogers and Walshaw (1966), Goldman and Kyle (1968) and Roberts et al. (1976). The spectral range is 0–2200 cm –1, and was divided into 23 spectral bands for the radiation computation. Atmospheric radiation below 300 hPa in a cloud-free area was computed using the narrow band model and NCEP data. Upward longwave radiation was computed following the black body theory with emissivity at the ocean surface of 0.984 given by Konda et al. (1994). Radiation measurement data at Kwajalein Island located at 9.25°N, 167.5°E was used as a reference to evaluate the error in the estimation of longwave radiation computed in this study. The data are recorded every three minutes at an altitude of 10 m without high surrounding terrain. This observation station is operated by the Climate Monitoring and Diagnostics Laboratory (CMDL) of the National Oceanic and Atmospheric Administration (NOAA). The data were obtained through the Baseline Surface Radiation Network (BSRN, http:// bsrn.ethz.ch/). The downward longwave radiation tends to be overestimated under cloudy conditions and to be underestimated under clear sky. Bias of the estimated downward radiation is about 10–20 Wm–2 for monthly mean values and its random errors are comparable to the magnitude of the bias. The annual mean value of downward radiation is very close to the observation value at Kwajalein. However, no quantitative assessment of the estimation error of the flux has been done for the entire region, because there is almost no reliable in-situ observation in the objective area except for Kwajalein Island. 2.2 Turbulent heat flux The data set of turbulent heat flux covers the global ocean. The turbulent heat flux was computed for the period from 1991 through 1995. Original spatial and temporal resolutions are 1° × 1° and three days, respectively. It takes three days for the SSM/I to cover the whole globe. At present, only monthly mean data (monthly averages of the three-day mean) are provided on our web site. A bulk formula provided by Kondo (1975) was used in the present study to estimate latent heat flux, although the stability condition was not considered in the calcula- tion. Physical variables included in the formula are wind speed, specific humidity, saturated specific humidity, atmospheric pressure, and air density. Since atmospheric pressure and air density are less effective than the other three variables, climatological monthly means in the Comprehensive Ocean-Atmosphere Data Set (COADS) were used for these two variables in this calculation. Saturated specific humidity was simply derived from SST. Data coverage of SST observed by an infrared radiometer such as NOAA/AVHRR is generally incomplete due to clouds. We therefore used gridded SST values provided by NCEP, which are made by blending satellite-based and in-situ SST data on a 1° × 1° grid at weekly intervals (Reynolds and Smith, 1994, 1995). Wind speed can be observed by three kinds of satellite sensor: microwave scatterometer, microwave radiometer, and microwave altimeter. We constructed grid data using wind speed values included in SSM/I geophysical data (Wentz, 1994), because specific humidity was also estimated from SSM/I data. On the other hand, there are several methods to derive specific humidity from satellite data (Liu, 1986; Schulz et al., 1993; Schlüssel et al., 1995). Kano and Kubota (2000) compared the results derived from these three algorithms with in-situ data and concluded that Schlüssel et al.’s method provides the best accuracy. The algorithm proposed by Schlüssel et al. (1995) was therefore used to compute specific humidity data using brightness temperature data observed by SSM/I. Kano and Kubota (2000) compared J-OFURO latent heat flux data with in-situ data observed by the Japan Meteorological Agency (JMA) and with the Tropical Ocean Atmosphere (TAO) array in the Tropical Ocean and Global Atmosphere (TOGA). They showed that the root-mean-square (RMS) error is about 40 Wm–2 for threeday means and 20 Wm–2 for monthly means. We also used a bulk formula by Kondo (1975) to estimate sensible heat flux, which requires data of wind speed, SST and air temperature. Several authors have proposed some methods for calculating air temperature using satellite data (e.g., Kubota and Shikauchi, 1995; Konda et al., 1996). However, the accuracy of air temperature derived from satellite data is inadequate for calculating sensible heat flux, as mentioned above. Kubota and Mitsumori (1997) proposed a method to calculate sensible heat flux by multiplying latent heat flux by the Bowen ratio. They compared results by abovementioned methods with in-situ data in the western North Pacific and proved the effectiveness using the Bowen ratio. We therefore adopted this method in this study. Using satellite data, we can estimate the latent heat flux but not the Bowen ratio, and therefore we used climatological means of the Bowen ratio derived from ECMWF data. The quality of the Bowen ratio in the polar regions is not very good, and data lying outside the range of average ± stand- ard deviation are not used to estimate the Bowen ratio. The variability of the Bowen ratio is not very large, except in the western boundary current regions and the Polar Regions. The RMS errors are about 5 Wm–2 for threeday means in most regions. 2.3 Momentum flux We constructed a data set of gridded surface wind/ wind-stress vectors using a data set of wind speed and direction called Level 2.0, which were obtained from the spaceborne scatterometer of ERS-1, 2. We used a CDROM database of the off-line products which has been constructed by the Institut Français de Recherche pour l’Exploitation de la Mer (IFREMER). The extraction of surface wind vector from measured backscatter values produces 2 to 4 ambiguity in wind direction at each measuring point. A procedure for selecting more reliable wind direction values, called ambiguity removal, gives ranked solutions in wind speed and direction. This process was carried out for the IFREMER product of wind speed vectors greater than 3 m s–1. In calculations of our product, we used the first ranked values in wind speed as well as wind direction. This statistical reliability was described in detail by Ebuchi et al. (1996) and Graver et al. (1996) who examined the reliability of the IFREMER and the Jet Propulsion Laboratory (JPL) products by comparison with numerous oceanic buoy measurements. The ERS/AMI data have an inhomogeneous distribution in space depending on the orbital motion of the satellite, since the swath is only 500 km. In our construction of daily surface wind/wind-stress vectors with high spatial resolution of 1° × 1° grid over the Pacific and Indian Oceans, 30°E–70°W, 60°S–60°N, we adopted an averaging method using a weighting function varying with time and space. This method was originally proposed by Levy and Brown (1986) and was described in detail by Kutsuwada (1998). We used radii of influence of 300 km and 150 km in the zonal and meridional directions, respectively, for the NSCAT product (Kutsuwada, 1998) and 600 km and 300 km for our ERS-1, 2 products. The radius of influence is related to the time resolution of the products and spatial coverage of the original wind data obtained from the scatterometer. We calculated windstress vectors using the conventional bulk formula. We adopted the drag coefficient depending only on wind speed based on Large and Pond (1981). Wind/wind-stress vectors on each grid point were averaged over a month and three 10-day periods. Note that the last 10-day product in each month is not always the average over 10 days, namely, over 10, 11 or 8–9 days. We compared our products with in-situ measurements at numerous oceanic buoys in the Pacific. Many of the buoys are in the TAO array located in the equatorial Pacific. Results for NSCAT and ERS-1, 2 products were Introduction of J-OFURO 217 documented in Kutsuwada (1998) and Kutsuwada and Kazama (2000), respectively. They revealed that the RMS differences do not exceed 2.0 m s–1 and 20° for wind speed and wind direction, respectively, corresponding to the accuracy of normal wind sensors. We can consider that our products have sufficiently high reliability in the tropical region. On the other hand, the reliability in the areas at mid and high latitudes may not be significantly high, although verification is difficult due to the scarcity of insitu data in those areas. This problem will hopefully be improved by future studies. 2.4 Air temperature The method used to obtain the near-surface air temperature was based on Konda et al. (1996), who established the relationship between boundary layer parameters through the implicit equation of the Bowen ratio. In this method we need specific humidity data, which can be derived from microwave radiometer data. The empirical method to obtain air temperature established by Schlüssel et al. (1995) was used in J-OFURO, rather than the method of Liu (1986) used in Konda et al. (1996). Wind speed and SST data were obtained from the SSM/I geophysical data and the NOAA Pathfinder SST adjusted to the skin temperature, respectively. The 1991–92 means of the difference of monthly mean air temperature in J-OFURO from the in-situ observation are 1.5 ± 1.4°C, 1.0 ± 3.0°C, 0.5 ± 2.1°C for comparison with TOGA-TAO arrays, JMA buoys, and NDBC buoys, respectively. We find that the estimated air temperature tends to be higher than that observed, independent of the geographical condition. The difference from observation is attributable to the estimation errors of the surface air humidity as described by Konda et al. (1996). The accuracy of the satellite-derived air temperature is very sensitive to that of the elementary physical parameters such as SST, humidity, and wind speed. 3. Results and Intercomparison Figure 1 shows average fields from October 1992 to September 1993 for (a) latent heat flux, (b) sensible heat flux, (c) shortwave radiation, (d) net longwave radiation, and (e) total heat flux. Positive values mean heat transfer from atmosphere to ocean. We can see a large latent heat loss from the ocean, more than 150 Wm –2 in the subtropical regions, while latent heat loss is small in the equatorial regions and at high latitudes. Large latent heat loss can also be found over the western boundary current, such as the Kuroshio, even in the subtropics. Sensible heat flux is generally quite small and negligible compared with latent heat flux. However, sensible heat loss over the western boundary current and at high latitudes in the Northern Hemisphere is not negligible. The insolation pattern is nearly zonal and the maximum insolation is 218 M. Kubota et al. located along the zonal subtropical high centered approximately at 20°N. In the equatorial region, insolation minima are discernable along the Intertropical Convergence Zone (ITCZ) and the Southern Pacific Convergence Zone (SPCZ), leaving an insolation maximum along the equator. Net longwave radiation flux is large in the western North Pacific, especially around Japan and in the central North Pacific, although it is not so large in other regions compared with shortwave radiation and latent heat flux. It should be noted that the asymmetry between the Northern and Southern Hemispheres is remarkable for shortwave and net longwave radiation fluxes. Finally, the largest ocean heat gain is found in the equatorial region, while largest heat loss is found over the Kuroshio and Kuroshio Extension Regions. It is not difficult to validate instantaneous values of satellite-derived flux data by comparison with in-situ data such as buoy data. However, the validation of grid data like J-OFURO is very difficult, because it is impossible to obtain a true value for each grid. Therefore, intercomparison between each data set is very important in order to make clear the differences in characteristics between each data set. In this section, the data of radiation, turbulent heat, and momentum fluxes in J-OFURO are basically compared with climatological data (da Silva et al., 1994) and the NCEP reanalysis (NRA) product and the ECMWF reanalysis (ERA) product. The advantage of a reanalysis over operational NWP data assimilation is that it offers several years of fields from an unchanging system. We use usual ECMWF product for comparison of momentum flux in the present study. The meridional distribution at the dateline of monthly mean insolation of J-OFURO is compared with that of the data sets of da Silva et al. (1994), NRA, and ERA for January and July 1993 (Figs. 2a and 2b). The data set of da Silva et al. is based on Reed’s (1977) empirical formula modified with integral constraints on oceanic heat transport. The NRA and ERA data are calculated using numerical models without assimilation of radiation data. The most significant difference in insolation data between J-OFURO and the NWP reanalysis products is seen around 35°N in northern summer, July 1993, as the J-OFURO data set shows much larger meridional variation than the reanalysis products. The NRA data may underestimate insolation in cloudless regions in the subtropical area south of 35°N and may overestimate insolation in mostly overcast regions in the subarctic area north of 35°N. The data of da Silva et al. show similar values to J-OFURO in the subtropical area but seem to overestimate insolation in the subarctic area. Values in the equatorial region are different from one data set to another, perhaps reflecting large intraseasonal to interannual variability of insolation. In contrast, the insolation data south of 15°S in all the data sets are quite coincident. Differences among the Fig. 1. Maps of heat fluxes in J-OFURO averaged from October 1992 to September 1993. a. Latent heat flux, b. Sensible heat flux, c. Shortwave radiation flux, d. Net longwave radiation flux, e. Net heat flux. data sets in January are smaller and less systematic than in July. This holds at high latitudes in the South Pacific where none of the data sets is validated using a satisfactory reference due to a lack of observations. A more detailed comparison among these and other available data sets is ongoing for longer-period data. A comparison for longwave radiation flux is shown in Figs. 2c and 2d. Differences among the four data sets in January are large at high latitudes in the Southern Hemisphere. In particular, J-OFURO data show large values compared with other data sets between 30°S and 50°S. On the other hand, J-OFURO gives small values from 10°N to 40°N in the Northern Hemisphere. Moreover, NRA gives relatively small values between 30°S and 50°S and between 45°N and 55°N, while the da Silva et al. data gives relatively large values between 20°S and 5°N. In July, J-OFURO shows a small flux from the ocean south of 10°N and a large flux north of 30°N compared with other data. As a result, J-OFURO presents a small meridional trend. The differences between each data set may partly be attributable to the nature of the estimation scheme of the downward longwave flux. The data of da Silva et al. are computed with COADS data based on a bulk method, and there must be a large estimation error in the tropics and the Southern Hemisphere where ship observations are generally sparse. Also, the estimation scheme of the longwave flux used in da Silva et al. is too simple to obtain a precise estimate and is not suitable for data-sparse regions. On the other hand, the scheme used in J-OFURO tends to underestimate the downward flux under a clear sky and overestimate under a cloudy sky. The character in the estimation scheme in J-OFURO may contribute the differences. Another important reason for the difference may be the capability to reproduce clouds in the models. The spatial and temporal resolutions of the global atmospheric models are too coarse to compute cloud formation and change. Parameterization of cloud processes is therefore essential to reproduce clouds in the models and is developed semi-empirically in different ways from model to model. We also suspect that the surface longwave radiation flux in the models might be computed as a residual of the atmospheric longwave radiation budget, because there is no constraint on the downward longwave radiation at the ocean surface. The residual Introduction of J-OFURO 219 Fig. 2. Meridional profiles of radiation fluxes along 180° in January 1993 and July 1993. a. Shortwave radiation flux (January), b. Shortwave radiation flux (July), c. Longwave radiation flux (January), d. Longwave radiation flux (July). of the longwave radiation budget is estimated from boundary conditions at the top of the atmosphere based on satellite observations and the longwave radiation budget in each layer of the atmosphere determined by temperature profiles. Figures 3a and 3b shows meridional profiles of latent heat flux along the dateline in January and July 1993, respectively. In January, the maximum heat loss from the ocean at 10°N–20°N and the minimum heat loss around 60°S and 50°N in January are common in all the data sets, but the amplitudes are different. J-OFURO shows a large heat loss between 10°N and 20°N and south of 15°S, and a small heat loss north of 20°N, compared with other data. Josey (2001) assessed the accuracy of surface heat flux estimates from ERA and NRA by comparison with moored buoy measurements in the subduction region of the Northeast Atlantic. He pointed out that the NRA and ERA data overestimate latent heat loss, especially in winter. If his result is applicable to the Pacific Ocean, latent heat loss 220 M. Kubota et al. between 20°N and 40°N may be overestimated by the NRA, ERA and da Silva et al. data sets, and J-OFURO may give more accurate values in the subtropics. In the Southern Hemisphere, some peaks in J-OFURO cannot be found in NWP products, and J-OFURO presents a structure with a small scale compared with NWP products. In July the most remarkable feature is that the flux by da Silva et al. is extremely small at 30°S–10°S and 10°N–30°N, with a difference from other data reaching about 200 Wm–2 around 10°S. The other data sets show considerable coincidence with each other. Although there is a small systematic difference between 15°S and the equator, the overall difference between the J-OFURO and the NWP products is extremely small, less than 10 Wm –2. Figures 3c and 3d shows meridional profiles of sensible heat flux. All the data sets show that sensible heat loss in January is large in the Northern Hemisphere with sharp peaks around 40°N and 60°N. The difference among Fig. 3. Same as Fig. 2, except for turbulent heat fluxes. a. Latent heat flux (January), b. Latent heat flux (July), c. Sensible heat flux (January), d. Sensible heat flux (July). the data sets is relatively large in the Northern Hemisphere; the flux in J-OFURO is smaller north of 20°N than the other data sets, while the NRA flux is larger than the others at 15°N–25°N and 35°N–45°N. The significant difference around the 40°N peak may be due to a large difference in zonal wind speed among the data sets around the peak at 35°N (Fig. 5a). Sensible heat flux in July is large in the Southern Hemisphere, but does not show a sharp peak, unlike January. The NRA flux is larger at 40°S–30°N and smaller north of 40°N than the other data sets, and the flux of da Silva et al. is larger at 60°S– 40°S and 0°–10°N. The NRA flux may be overestimated in particular for 35°S–10°S. This cannot be attributed to zonal wind speed, which is not stronger than the other data sets (Fig. 5b). Meridional profiles of the net heat flux are shown in Figs. 4a and 4b. A net heat gain (loss) of ocean occurs almost in the Southern (Northern) Hemisphere in January and the Northern (Southern) Hemisphere in July. In January, the heat loss of J-OFURO is larger at 10°N–20°N and smaller north of 20°N than the other data sets. The former reflects the characteristics of longwave radiation and latent heat fluxes, and the latter reflects the characteristics of latent and sensible heat fluxes. In the Southern Hemisphere, small-scale variations are remarkable and are different among the data sets. For example, the data of da Silva et al. show heat loss around 10°S, while the other data sets show heat gain there. This may primarily be due to overestimation of zonal wind speed at 25°S–0° by da Silva et al. (Fig. 5a). In addition, the accuracy of NWP products in the Southern Hemisphere may be worse than that in the Northern Hemisphere, owing to fewer insitu data being assimilated into the NWP models. This may be a reason for the various small-scale variations of total heat flux in the Southern Hemisphere. In July, the difference in net heat flux among the four data sets is very large around 20°S and 20°N. The data of da Silva et al. show a small net heat loss around 20°S and a large net Introduction of J-OFURO 221 Fig. 4. Meridional profiles of net heat flux along 180° in (a) January 1993 and (b) July 1993. Fig. 5. Same as Fig. 4, except for zonal wind speed. heat gain around 20°N, while the NRA data show the opposite. The da Silva et al. data tend to underestimate latent heat loss (Fig. 3b), and the NRA data tend to underestimate shortwave radiation flux (Fig. 2b) and overestimate sensible heat loss (Fig. 3d). Figures 5a and 5b shows meridional profiles of zonal wind speed. All the data sets show similar maxima, the westerly maxima around 55°S–45°S, 35°S, and 35°N and the easterly maxima around 15°S–25°S and 10°N–20°N, although the location and strength of the westerly maxima in the Southern Hemisphere are quite different between January and July. In January, the data of da Silva et al. are much larger at 25°S–0°and around 10°N than the other data sets, and show a remarkable easterly maximum near 2°S which is not seen in the others. This discrepancy may be due to an error involved in the data of da Silva et al., because they are based on measurement by Volunteer 222 M. Kubota et al. Observing Ships (VOS) and are relatively sparse in the equatorial region. The data sets of NRA and da Silva et al. conclude that there are much stronger maxima of the easterly and westerly in the Northern Hemisphere than that in J-OFURO. The difference reaches 3 m s –1 around 35°N. On the other hand, wind speed in the ECMWF data is weaker than J-OFURO at all latitudes. South of 30°S, the strength of zonal wind and the latitude of the southernmost maximum of the westerly are different in all data sets. Figure 5a shows that there is a discrepancy of 20–30% between data sets in January. The discrepancy may be a measure of uncertainty in the zonal wind field; a large discrepancy suggests a large error in the data sets. Differences among the data sets are relatively small in July. The discrepancy is mostly within ±2 m s–1 at all latitudes. An exception is the much smaller wind speed at 25°S–25°N of the ECMWF data. This also holds in other months, as indicated by Hackert et al. (2001) also who compared some types of wind product during the 1997– 98 El Niño. Thus, the ECMWF wind data seem to underestimate the easterlies. 4. Summary and Discussion We have constructed new data sets related to ocean surface flux mainly using satellite data, named Japanese Ocean Flux data sets with Use of Remote sensing Observations (J-OFURO). J-OFURO includes data sets of shortwave and longwave radiation, turbulent heat fluxes, momentum flux, sea surface dynamic topography, geostrophic currents and surface air temperature. The data of turbulent heat flux and air temperature are global in their coverage. The radiation flux data cover 60°S–60°N, 80°E–160°W, because they are calculated with the data from the Japanese satellite, Geostationary Meteorological Satellite (GMS). The momentum flux data cover 60°S– 60°N, 30°E–70°W. The average fields derived from J-OFURO data are shown for latent and sensible heat fluxes, shortwave and net longwave radiation fluxes and total heat flux. A large latent heat loss from the ocean is found around 20° and over the western boundary currents. Sensible heat flux is negligible in most regions, except over the western boundary current. The insolation pattern is nearly zonal, the maximum insolation being located along the zonal subtropical High centered approximately at 20°N. A large flux of net longwave radiation from the ocean is found in the western North Pacific, especially around Japan and in the central North Pacific. Finally, the largest ocean heat gain is found in the equatorial region, while the largest heat loss can be found over the Kuroshio and Kuroshio Extension Regions. Also, all of the data sets in J-OFURO succeed very well in detecting annual and interannaul variability. In particular, interannual variability associated with El Niño and La Niña events in the tropical Pacific is detected remarkably well (not shown here). Nevertheless, a quantitative validation of J-OFURO should be done. However, the validation of grid data is difficult, because we cannot obtain a true value for each grid since errors in making grid data are considerable for in-situ data due to their low density and the biased distribution of data. We have compared J-OFURO with three existing data sets of da Silva et al. (1994), NCEP reanalysis data (NRA) and ECMWF reanalysis data (ERA). Intercomparison between these data sets has been done for meridional profiles along the dateline of heat fluxes (radiation, turbulent heat and total fluxes) and zonal wind speed in January and July 1993. The data of da Silva et al. are based on in-situ data such as ship and buoy data. Shortwave radiation in January and July and longwave radiation and latent heat flux in January of J-OFURO show much greater meridional contrast than the other data sets. WCRP (2000) pointed out that satellite estimates of shortwave radiation flux may be more reliable than other global estimates and the NRA and ERA data are smaller in the tropics and larger at higher latitudes than satellitederived flux, as shown in the present study. The small meridional contrast for the NRA and ERA data may be due to a failure in reproducing cloudiness in the models. As a result, the reanalysis data may underestimate insolation in cloudless regions in the subtropical area and overestimate insolation in overcast regions in the subarctic area. The difference in longwave radiation flux between J-OFURO and the other data sets is considerable, especially in the Southern Hemisphere in July. J-OFURO may overestimate longwave radiation flux south of 15°N in July. WCRP (2000), however, pointed out that the zonal mean longwave radiation flux estimated from satellite data is lower than that according to other estimates. J-OFURO shows an underestimation at 10°N–40°N in January and 35°N–50°N in July, but this is not so remarkable, except at 10°N–30°N in January. The data set of da Silva et al. very much underestimates the latent heat loss from the ocean in the subtropics around 20°S and 20°N in July. This is consistent with WCRP (2000), which showed an underestimate of the COADS-based product compared with ERA and NRA. The latent heat flux of da Silva et al. seems unreliable in the subtropics in northern summer. The latent heat flux in January of J-OFURO overestimates at 10°N–20°N and underestimates at 25°N–40°N. The NRA data set greatly overestimates sensible heat flux in the subtropics of the Southern Hemisphere in July. WCRP (2000) showed the same feature of NRA data in terms of zonal mean sensible heat flux. The sensible heat flux of NRA may not be reliable in the southern subtropics in northern summer. J-OFURO shows a larger net heat loss from the ocean at 10°N–20°N and a smaller loss north of 20°N in January than the other data sets. The former is caused by large fluxes of longwave radiation and latent heat, while the latter is caused by small fluxes of latent and sensible heat. Josey (2001) pointed out that the ERA and NRA data sets overestimate net heat flux partly due to an overestimate of latent heat flux, in comparison with measurements of buoys moored at mid-latitudes in the northeast Atlantic in the subduction program. Our results also suggest an overestimation by ERA and NRA products compared with J-OFURO data. Small-scale variations are remarkable in the Southern Hemisphere compared with the Northern Hemisphere, and are considerably different among all data sets, probably due to inaccuracy caused by sparse in-situ observations. In July, the difference in net heat flux among the four data sets is very large around 20°S and 20°N. The data of da Silva et al. show a small net heat loss around 20°S and a large net heat gain around 20°N, while the NRA data show the opposite. Introduction of J-OFURO 223 In terms of zonal wind speed, all the data sets show a similar location and strength of westerly and easterly maxima. Nevertheless, the data of da Silva et al. are very different from the other data sets in the equatorial zone; they show an easterly maximum near 2°S that is not found in the other products, and greatly underestimate at southern low latitudes. As a result of the intercomparison, it is probable that the reliability of COADS-based grid data like da Silva et al. is lower due to few in-situ observations than that of reanalysis data like the NWP data and satellite-derived data like J-OFURO, although one cannot easily conclude which data set is best. In order to validate various data sets and find the best one, we need much more in-situ data in the ocean, and should make an effort to increase the number of in-situ observation stations which provide high quality data by, for example, the Improved Meteorology (IMET) buoys. In addition, we need to develop other methods for data validation, because surface-mooring buoys cannot cover the whole ocean. One of the methods for making more reliable data sets is to assimilate in-situ and satellite data into general circulation models of ocean and atmosphere. ECMWF has already begun to assimilate satellite data observed by ERS and SSM/I into atmospheric general circulation model. For this purpose, it is crucial to open observed data and calculated results and to increase the chance of interaction between data providers and users. Intercomparison among open data sets is still an effective way to clarify the characteristics of each product. In these activities, we should keep in mind that both the good and bad points of a data set depend strongly on the purpose of data usage, and cannot be common for every purpose. Finally, we hope that our J-OFURO data set will be useful for scientific research, and will make many people comfortable, like OFURO in Japanese, which means a Japanese-style bath filled with hot water. Acknowledgements This research was partly supported by the Grant-Aid for Science Research on Priority Areas (No. 08241111) of the Ministry of Education, Science, Sports and Culture, Japan and by Research and Development Applying Advanced Computational Science and Technology, Japan Science and Technology Corporation. We would like to thank Dr. M. Kawabe for helpful comments about this paper. One of the authors (N. Iwasaka) expresses his sincere gratitude to Dr. K. Ohtsuka of Obayashi Corporation Technical Research Institute for his help in developing the computer code for calculating the longwave radiation flux. 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Proceedings of the Pacific Ocean Remote Sensing Conference, Melbourne, Australia, 1–4 March 1994, p. 443–449. Introduction of J-OFURO 225