Abstract:A brief outline of the basic concepts of cloud filtering and atmospheric attenuation corrections used in the Multi‐channel Sea Surface Temperature (MCSST) method is given. The operational MCSST procedures and products are described in detail. The comparative performance of AVHRR‐based MCSST'S is discussed via the use of the results of the JPL Satellite‐Derived Sea Surface Temperature workshops. For the four data periods there is surprisingly good correspondence in the sign and location of the major monthly mea… Show more
“…The correlation function of the signal was chosen as the Gaussian shape with amplitude of 1°C considering the rms amplitude of the signal. The precision of this data set is unknown, but McClain et al (1985) compared Multi-Channel SST (though it is different from the present data set) with ship-derived SST and found rms error of 0.5-0.6 °C. Therefore, the correlation function of the error was set as the white noise with amplitude of 0.5°C.…”
“…The correlation function of the signal was chosen as the Gaussian shape with amplitude of 1°C considering the rms amplitude of the signal. The precision of this data set is unknown, but McClain et al (1985) compared Multi-Channel SST (though it is different from the present data set) with ship-derived SST and found rms error of 0.5-0.6 °C. Therefore, the correlation function of the error was set as the white noise with amplitude of 0.5°C.…”
“…Coefficients of the MCSST algorithm were calculated over a 5-month period and centered over each month by a leastsquare fit to SST buoys (Vazquez, Perry, & Kilpatrick, 1998). Global statistical measure of the MCSST data relative to drifting buoys show consistent biases (buoy minus satellite) and root mean square error of À 0.1 and 0.5-0.7 jC, respectively (McClain, Pichel, & Walton, 1985). All AVHRR SST images covering the period of July 1 to October 30, 1998 on the study area were processed and checked.…”
Section: Study Area and Shipboard Measurementsmentioning
“…The emissivity of the water body is assumed to be 1 and scattering is neglected (Schlüssel, 1995). For a small wavelength interval a linear approximation of the Planck function can be used for determining the temperature (McClain et al, 1985;Barton, 1995):…”
Section: Application Of the Split-window Techniquementioning
confidence: 99%
“…So far, there exist several standard algorithms to derive sea surface temperature from NOAA/AVHRR data. They are based on the split-window technique that corrects for atmospheric effects using different channels in the thermal infrared wavelength range (Anding and Kauth, 1970;Deschamps and Phulpin, 1980;McMillin and Crosby, 1984;McClain et al, 1985;Yokoyama and Tanba, 1991;Barton, 1995;Schlüssel 1995Schlüssel , 1996. These algorithms have been developed on a global scale.…”
The spatial and temporal variability of the bulk temperature gives important insights into biological and hydrodynamic processes. However, standard algorithms for satellite data only provide information of the surface temperature. The comparison of current and new split-window coefficients applied on NOAA-14/AVHRR brightness temperatures of Lake Constance showed that a regional adaption was most promising. To derive the bulk temperature information, a priori progression from a weather station was included into the AVHRR analysis. Among the weather is data, the mean temperature of the three preceding days and the day of the year were the most relevant additional information. By a multiple regression approach the bulk temperature in the upper 4 m of Lake Constance could be determined with an accuracy of ±1.20 • C. The training of a neural network improved the determination of the bulk temperature to ±1.04 • C.An extended field campaign demonstrated that the algorithm is also applicable to other sensors with the same spectral band settings (in this case NOAA-16/AVHRR) with an acceptable error and that it is equally accurate over the entire lake.
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