Full text: Proceedings, XXth congress (Part 3)

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International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences, Vol XXXV, Part B3. Istanbul 2004 
2. SAR GEOCODING 
2.1 Geometric Distortions in SAR Images 
TerraSAR-X is a side-looking synthetic aperture radar (SAR). It 
transmits pulses in X-Band to the Earth, which will be reflected 
back to the instrument and received again by the radar. The 
signal travel time is measured and therewith the range distance 
between the antenna and the ground target. Due to the side 
looking geometry of SAR-systems undulated terrain is 
significantly distorted during the SAR mapping process. 
The most important and well known local image distortions are 
(Schreier, 1993) foreshortening, layover, and shadow. The area 
on ground is not seen by the radar. But also the range 
displacement effect needs to be considered that causes elevated 
features to be mapped in false range positions — namely to 
closely to near range. These effects as well as the varying 
ground resolution caused by varying slopes can be corrected 
using a digital elevation model. 
Three approaches can be applied to geocode SAR images and 
will be discussed in the following chapters. Common to all 
cases is the backward geocoding also denoted as object-to- 
image approach. 
2.2 Rigorous Range Doppler Approach 
For each output pixel, which defines a co-ordinate triple 
(easting, northing, height) in the output map projection, the 
corresponding azimuth and range positions in the input image 
have to be determined. This is based on the Range-Doppler (1) 
and range equations (2) applicable to SAR images. Due to the 
dynamic imaging principle of SAR this is an iterative and hence 
time consuming search procedure. The orbit position is varied 
until the range and Doppler equations are simultaneously 
fulfilled (Meier et al, 1993). 
Lo. 
15-5 
Q) FG jyrn-cm, :d-|p- 5] 
   
ay FC = fpr 
(5i) are the pixel co-ordinates where i are the azimuth and j the 
range positions. fpc is the Doppler reference function applied 
during the SAR processing. p and s are the earth surface point 
and sensor position vectors, A is the SAR sensor wave length 
and ry and m, the slant range offset and the pixel spacing. 
2.3 3D Interpolative Approach 
The principle of this approach is to perform the rigorous 
transformation for grid points and using an interpolation to fill 
the grid cells (Raggam, 1988). The radar image range and time 
co-ordinates are determined by interpolating between anchor 
points. At first a three-dimensional grid of points (co-ordinates 
in easting, northing, height) is generated and the corresponding 
pixel co-ordinates (in azimuth and range) of the input image are 
determined using the rigorous Range-Doppler approach. The 
grid covers the output area and its height extension spans the 
entire elevation range of the underlying DEM. Starting from the 
azimuth and range co-ordinates at a reference elevation 
correction terms in azimuth and range are interpolated using the 
individual height values from the DEM. In order to correct non- 
linear terrain effects a quadratic term for height interpolation is 
considered. 
The main purpose of the interpolative approach is to reduce the 
computing time for generating a terrain corrected geocoded 
product. Tests showed that the throughput can be improved by 
at least a factor of 5 compared to the rigorous geocoding. 
Geometric degradation strongly depends on the grid size. 
(Raggam & Gutjahr, 2003) showed that the interpolative 
approach is precise from the geometric point of view if the 
mesh sizes is less or equivalent to 1000 m on ground. In 
comparison errors caused by accuracy deficiencies of e.g. the 
DEM and the sensor model parameters cause significantly 
larger location errors. 
2.4 Interpolative Ellipsoid Correction 
The ellipsoid correction is a special case of the 3d interpolation 
approach. A net of points is transformed applying the rigorous 
range-Doppler-approach. As only constant elevation values 
need to be considered the grid cells are filled using a bilinear 
interpolation (Roth et al, 1993). 
2.5 Implementation Issues 
Rigorous, 3d- and interpolative ellipsoid correction are 
parameteric geocoding approaches. They are independent from 
the radar wavelength and can be applied to other space- or 
airborne SAR data as well. The current version of the 
geocoding system supports input from Envisat-ASAR, ERS, J- 
ERS, Radarsat-1, SIR-C / X-SAR and DLR's airborne system 
ESAR. The pixel spacing of the in- and output data as well as 
the Doppler reference function are parameterised and are stored 
in configuration files. Even though most SAR processors refer 
to zero-Doppler the geocoding system is able to consider other 
reference functions. Multi-polarised data are considered as 
multi-layer images. 
3. TERRASAR-X IMAGING MODES AND 
POLARIZATION 
This chapter summarises the main features of the TerraSAR-X 
imaging modes. (Roth, 2003) provides more details. 
3.1 SpotLight (SL) and High Resolution SpotLight Mode 
(HS) 
TerraSAR-X achieves the highest geometrical resolution in the 
SpotLight modes. During the observation of a particular ground 
scene the radar beam is steered like a spotlight so that the area 
of interest is illuminated longer and hence the synthetic aperture 
becomes larger. The maximum azimuth steering angle range is 
+0.75°. The size of the observed area on ground is smaller than 
the one in all other modes. HS and SL modes are very similar. 
In SL mode the geometric azimuth resolution is reduced in 
order to increase the azimuth scene coverage. Characteristic 
parameters of the SpotLight and High Resolution SpotLight 
modes are listed in Table 1. 
  
  
Value SL 
10 km x 10 km 
Value HS 
5kmx 10 km 
Parameter 
Scene extension (azimuth x 
ground range) 
Incidence angle range (full 
- 20° - 55° 20° - 55° 
performance) 
Azimuth resolution 1m 2m 
3r ange resolution 
Ground range 1.5m-3.5m 1.5m-3.5m 
(55?-20? incidence angle) 
  
  
  
841 
Table 1: Parameters of SpotLight and 
High Resolution SpotLight Modes 
  
 
	        
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