Full text: Technical Commission VII (B7)

International Archives of the Photogrammetry, Remote Sensing and Spatial Information Sciences, Volume XXXIX-B7, 2012 
XXII ISPRS Congress, 25 August — 01 September 2012, Melbourne, Australia 
    
   
TOMOGRAPHIC SAR INVERSION FROM MIXED REPEAT- AND SINGLE-PASS DATA 
STACKS - THE TERRASAR-X/TANDEM-X CASE 
Xiao Xiang Zhu *°, Richard Bamler *° 
* German Aerospace Center (DLR), Remote Sensing Technology Institute (IMF), Oberpfaffenhofen, 82234 Wessling, 
Germany. (xiao.zhu, richard.bamler)@dlr.de 
b Technische Universität München, Lehrstuhl für Methodik der Fernerkundung, Arcisstraße 21, 80333 
Munich, Germany 
Commission VII/2: SAR Interferometry 
KEY WORDS: Tomographic SAR Inversion, TanDEM-X data, SLIMMER 
ABSTRACT: 
This paper presents the first demonstration of high precision very high resolution tomographic SAR inversion with the assistance of 
TanDEM-X data. The data quality of TerraSAR-X and TanDEM-X is investigated. TomoSAR algorithms such as SVD-Wiener, 
Nonlinear Least Squares and SLIMMER are extended for mixed repeat- and single-pass data stacks. A systematic approach is 
proposed for the fusion of TerraSAR-X and TanDEM-X data in which the different data quality provided by the TerraSAR-X and 
TanDEM-X data are taken into account by introducing a weighting according to the noise covariance matrix. The proposed approach 
is evaluated with simulated data. The simulation result shows that the reconstruction accuracy of tomographic SAR inversion can be 
improved significantly by using jointly fused TerraSAR-X and TanDEM-X data. 
1. INTRODUCTION 
Tomographic SAR Inversion (Lombardini, 2003; Fornaro et al., 
2009; Zhu and Bamler, 2010a), including SAR tomography 
(TomoSAR) and differential SAR tomography (D-TomoSAR), 
aims at real and unambiguous 3D, 4D (space-time) or even 
higher dimensional SAR imaging and is one of the most 
advanced SAR techniques. 
TomoSAR uses typically 20-100 multi-pass SAR 
interferometric data sets of the same area taken from 
approximately the same, but slightly different, orbits to 
establish a synthetic aperture in the elevation direction. It aims 
at deriving the full scattering density, ie. the reflectivity 
profile, in elevation by spectral analysis with special 
consideration of the difficulties caused by sparse and irregular 
sampling of the aperture. From this reconstructed profile in 
elevation multiple scatterers in any azimuth-range pixel are 
separated, and hence the full 3D (azimuth, range and elevation) 
reflectivity distribution is obtained. Therefore, TomoSAR is the 
strictest way of 3D SAR imaging while classical INSAR can be 
regarded as the limiting case of parametric TomoSAR. D- 
TomoSAR uses the fact that the different acquisitions are taken 
at different times and introduces new dimensions to the 
TomoSAR system model attributing to the possible motion of 
the scatterers, linear and nonlinear, single component or multi- 
component. By means of higher dimensional spectral analysis, 
D-TomoSAR is capable of retrieving elevation and deformation 
information even of multiple scatterers inside a single SAR 
pixel. Persistent Scatterer Interferometry (PSI) is a special case 
of D-TomoSAR where only a single scatterer inside a pixel is 
assumed. 
The new generation of SAR sensors, such as TerraSAR-X and 
Cosmo-Skymed, have proven to open up new opportunities for 
tomographic SAR inversion. Among all other advantages, such 
as high absolute geometric accuracy, precise orbit 
determination and short revisit time, this new class of SAR 
sensors deliver SAR data with a very high spatial resolution of 
up to | m compared to the medium (10-30 m)- and high (3-10 
m)-resolution SAR systems available so far. For the first time, 
the 3D shape and complex motion of single buildings can be 
reconstructed and enables tomographic SAR inversion to 
monitor urban infrastructure from space (Zhu and Bamler, 
2010; Zhu and Bamler, 2012b). 
The estimation accuracy of the 3D position and motion 
parameters depends on the signal-to-noise ratio (SNR), number 
of images used (typically 20-100), motion model assumption 
and the coupling effect between the spatial baseline and 
temporal base functions (Zhu and Bamler, 2012a; Zhu and 
Bamler, 2011). The state-of-the-art reconstruction accuracy of 
tomographic SAR inversion is limited, since: 
- The SNR of many pixels is very low, typically 0~10dB; 
- Although the underlying motion is complex, the motion 
model order is limited and assumed to be up to 2, e.g. a 
geodynamically induced linear motion and a thermal 
dilation induced seasonal motion, which must be 
estimated, although it is often regarded as a nuisance 
parameter. 
— The coupling effect between the phases attributed to the 
underlying topography and motion cannot be neglected 
using repeat-pass data stack acquired by a single antenna 
SAR sensor. 
Fig.1 presents a 3D view of the scatterers reconstructed by 
TomoSAR of city blocks in downtown Las Vegas, using a stack 
of 30 images acquired by TerraSAR-X. This limited accuracy 
can be obviously observed from the outliers and noisy building 
surfaces. 
Along with the launch of TanDEM-X in 2010, for the first time 
(after SRTM) there is a real multi-antenna system in space, 
even though only with a single baseline. It enables us to acquire 
data pairs simultaneously and repeatedly in time. The 
TanDEM-X data pairs are free of motion, atmosphere and 
temporal decorrelation, and hence possess much higher data 
quality. The fusion of TerraSAR-X and TanDEM-X data, i.e. 
adding a couple of TanDEM-X acquisition pairs to the 
TerraSAR-X data stacks, can be used to improve the result of 
tomographic SAR inversion from the above mentioned three 
aspects on the one hand, and to explore the limits of 
tomographic reconstruction on the other hand. 
This paper presents the first demonstration of high precision 
very high resolution tomographic SAR inversion with the 
assistance of TanDEM-X data. The data quality of TerraSAR-X 
and TanDEM-X is investigated (Section II). TomoSAR 
algorithms such as SVD-Wiener, Nonlinear Least Squares and 
    
  
  
   
   
   
  
  
  
  
  
  
  
   
  
  
  
   
   
   
   
   
   
   
   
  
   
  
   
  
   
   
   
  
   
   
   
   
  
   
   
   
   
   
   
   
   
  
    
   
   
   
   
  
    
  
	        
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