Full text: Resource and environmental monitoring

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moisture. This is subject of ongoing research and will be 
presented in a following paper. 
3 REGRESSION ANALYSIS METHODS 
3.1 Signal-to-soil moisture correlations 
In order to investigate the interdependencies between the 
soil moisture measurements and the pixel values of the 
SAR image, we measured the correlation between them. 
As a first try, we have made a regression analysis for all the 
measurements from both campaigns. The correlation coef- 
ficients observed this way are listed in the first and fourth 
column of table 1. 
  
(0-4 cm) TDR 
17th.+21th. 17th. 21th. [17th.+21th. 17th. 21th. 
Ohh ] 038 — 27 941 1 08 08 06 
cw Í o4 — 027 fae 031 ,043 043 
Lhh | 05 -007 00 | 05 047 05 
tw | 048 03 06 | 041 041 0 
Uw 1.05 02 072] 059 . 04 og 
Lvh | 05 038 066 | 05 047 065 
  
L2hh -010  -010 0,46 0,46 
L2w 0,08 0,08 0,39 0,39 
L2hv 0,22 0,22 0,38 0,38 
L2vh 0,16 0,16 0,37 0,37 
Phh 0,62 0.31.4 0.76 0.43 049 . 047 
Phy -089 001—(0:39 0,12 03 0,37 
  
  
  
  
  
Table 1: Correlations between radar return and soil mois- 
ture. 
In general, the correlations obtained for the data from April 
21th are much better then the ones for the 17th. On 17th 
of April, the E-SAR acquired two measurements with the L- 
band (named L and L2). Table 1 shows that the two L-band 
measurements behave differently. One observes, that the 
local incidence angle plays an important role and can even 
predominate over the influence of soil moisture on the pixel 
values. 
The best correlation was found between the C-band pixel 
values and the soil moisture measurements in the 0-4cm 
layer, namely: (r = 0.63). Also for the L- and P-bands, 
this layer leaded to the best correlations (r = 0.58 for L- 
VH and r — 0.62 for P-HH). We note, that the L2-band 
values correlate a little better with the TDR measurements 
than with the measurements in the 0-4cm layer: (r = 0.40 
against r zz 0.09). This is what we have expected, since the 
penetration depth depends on the incidence angle. 
The columns 2, 3 and 5, 6 in table 1 show the correlation 
values for each campaign. The incidence angles at the first 
campaign are higher than those at the second (except for 
the first L-band, which is even smaller). Anyway, the differ- 
ence of 3 degrees is in our opinion to small to explain the 
correlation differences. 
To analyse the results for each lot (Fig. 3) , we compared 
the TDR measurements with the backscatter coefficients in 
the C-VV image (in dB). We have used the TDR measure- 
ments because the number of soil samples taken in the 
0-4cm layer is to small to pretend of a reliable regression 
analysis. However, considering that a linear relation be- 
tween the TDR measurements and the gravimetrical mea- 
surements in the 0-4cm layer (r = 0.92) exists, the correla- 
tions with the TDR-values should describe the phenomenon 
as well. 
17.04.1997 : correlations related to the fields 
  
  
#1: Schafer 
8i 2: Schiling 
  
  
A 3. Fränkie 
e 4: Häberle 
x 5: Keller 
0 6: Specht 
  
  
+ 7: Intensiv. 
  
Backscatter coefficient C-VV (dB) 
  
  
  
  
me TOR (Vol-%) 
Figure 3: Correlations between C-VV backscattering coef- 
ficient and the TDR-measurements. 
The best correlation was found for the lot Haberle (with 
r = 0.96), which is a homogeneous almost bare field. 
The overall tendency is in agreement with the expected be- 
haviour. It shows an increasing backscatter coefficient with 
increasing wetness, although this is less reliable for the lots 
covered with vegetation. 
The regression analysis was performed both with the EPOS- 
filtered data and with the dataset smoothed within object 
boundaries. No worth to mention differences did occur. 
However, the method of smoothing within object bound- 
aries has the advantage to consider a region around each 
pixel, and consequently it works with more representative 
samples. 
3.2 Principal component analysis 
Principal component analysis of the SAR data in different 
bands allows to determine which bands and frequencies 
contain the most information, and consequently to reduce 
the amount of data. 
If the soil moisture has any influence on the radar returns, it 
should appear in one principal factor. This way, we looked 
for a possible existence of a linear combination between 
the different frequencies and the measured soil moisture or 
other hydrological parameters. 
The first step consisted to scale the data, because the back- 
scatter coefficient increases with frequency, and thus the 
greyvalues in the P-band images are imbalanced compared 
to the C-band values. The best correlation coefficients oc- 
curred for the fifth principal factor and the measured soil 
moisture (r — 0.88 and r — 0.70) in the first and second soil 
layer (4-8cm resp. 0—4cm). The most influencing factors 
are P-HH, P-HV and L-VH. The P-band plays an important 
role and thus will probably be promising in the soil mois- 
ture determination. Unfortunately, this factor occupies the 
fifth place and describes only 396 of the whole variance. It 
signifies, that the soil moisture does probably not represent 
the most important information in the radar images. 
Intemational Archives of Photogrammetry and Remote Sensing. Vol. XXXII, Part 7, Budapest, 1998 551 
 
	        
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