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Spectral Characterisation of the Osterseen Lake District - EARSeL ...

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Table 3. Input parameter for atmospheric correction <strong>of</strong> <strong>the</strong> ROSIS flight lines<br />

flight altitude [km] 5.65<br />

ground altitude ab. sea level [km] 0.59<br />

sun zenith angle [°] 25.2<br />

sun azimuth angle [°] 181.1<br />

flight heading [90°east] 351<br />

day <strong>of</strong> <strong>the</strong> year 155<br />

water vapor content [g cm - ²] 2.0<br />

aerosole type rural<br />

visibility [km] 25.0<br />

adjacency box [Pixel] 30<br />

By inflight calibration experiments one can generally check <strong>the</strong> validity <strong>of</strong> <strong>the</strong> laboratory calibration. The<br />

radiometric performance <strong>of</strong> an airborne sensor may differ from <strong>the</strong> one in laboratory due to <strong>the</strong> aircraft environment<br />

and <strong>the</strong> longer distance between <strong>the</strong> sensor and <strong>the</strong> target influencing stray light effects in <strong>the</strong> blue wavelength<br />

range. Therefore, for <strong>the</strong> present study different calibration coefficients have been generated and tested using <strong>the</strong><br />

inflight calibration module in ATCOR 4 (see Fig. 3). It appeared that <strong>the</strong> resulting atmospherically corrected<br />

reflectance spectra are very sensitive to variations with <strong>the</strong>se coefficients. The best results compared to modeled<br />

spectra <strong>of</strong> selected lakes were achieved by applying <strong>the</strong> coefficients partly derived from inflight calibration with a<br />

shallow water area in <strong>Lake</strong> Ostersee with logarithmic interpolation between 478 nm and 730 nm (see Fig. 3 h).<br />

Figure 4 shows an intercomparison between modeled spectra (Fig. 4) for four selected lakes (including one shallow<br />

water spectrum modeled for 1 m water depth over sandy sediment) and atmospherically corrected ROSIS spectra <strong>of</strong><br />

<strong>the</strong> same location using 3 x 3 pixel mean values. The shallow water spectrum (No. 13) can be reproduced similarly<br />

using <strong>the</strong> forward model. The deep water spectra are in <strong>the</strong> same order <strong>of</strong> magnitude, however <strong>the</strong> reflectance<br />

between 450 nm and 550 nm is sometimes higher in <strong>the</strong> ROSIS spectra.<br />

Arbitrary units<br />

0.004<br />

0.0035<br />

0.003<br />

0.0025<br />

0.002<br />

0.0015<br />

0.001<br />

0.0005<br />

0<br />

400 450 500 550 600 650 700 750 800 850<br />

Wavelength [nm]<br />

Figure 3. Calibration coefficients tested for atmospheric correction a) standard coefficients, b) generated from<br />

inflight calibration at a different test site "Nantes", c) generated from inflight calibration with modeled spectrum<br />

<strong>Lake</strong> Ostersee shallow water (Fig. 2, No. 13), d) generated from inflight calibration with modeled spectrum <strong>Lake</strong><br />

Fohnsee (Fig. 2, No. 7), e) generated from inflight calibration with modeled spectrum <strong>Lake</strong> Sengsee (Fig. 2, No.<br />

10), f) joined coefficients from 3c below 450 nm and from 3b above 450 nm, g) mean from coefficients 3b and 3c,<br />

and h) coefficients from 3c with logarithmic interpolation between 478 nm and 730 nm.<br />

5 DATA ANALYSIS AND INTERPRETATION<br />

For all lakes mentioned in Tab. 1, <strong>the</strong> reflectance was modeled based on <strong>the</strong> concentration <strong>of</strong> water constituents as<br />

measured in situ (Fig. 5a). In Fig. 4, <strong>the</strong> corresponding ROSIS spectra were extracted with <strong>the</strong> mean value <strong>of</strong> a 3 x 3<br />

pixel matrix. For some lakes like <strong>Lake</strong> Ostersee (sou<strong>the</strong>rn basin) or <strong>Lake</strong> Breitenauer See (western basin), <strong>the</strong><br />

451<br />

a<br />

b<br />

c<br />

d<br />

e<br />

f<br />

g<br />

h

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