2000
DOI: 10.1109/36.868875
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Interferometric SAR signal analysis in the presence of squint

Abstract: Abstract-This paper develops an analysis of the SAR impulse response function from the interferometric point of view, with the intention of studying its phase behavior in the presence of high squint angle values. It will be pointed out that in this case, a phase ramp is present in the range direction, which, in combination with a certain degree of misregistration between the two images induces an offset in the generated interferometric phase. This behavior, if not compensated, imposes strong limits on the perf… Show more

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Cited by 40 publications
(17 citation statements)
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“…The single look complex (SLC) images were produced with a ground range resolution between 5.3 m at near range (248) and 1.5 m at far range (458). The azimuth resolution is 1.06 m. The SAR focusing is processed to acquisition Doppler (AD) geometry [Bara et al, 2000;Fornaro et al, 2002] with a bandwidth of 75 Hz. As the processing is done over lines of constant Doppler frequencies, the squint angle on the ground varies across the swath.…”
Section: Ati Sar Processingmentioning
confidence: 99%
“…The single look complex (SLC) images were produced with a ground range resolution between 5.3 m at near range (248) and 1.5 m at far range (458). The azimuth resolution is 1.06 m. The SAR focusing is processed to acquisition Doppler (AD) geometry [Bara et al, 2000;Fornaro et al, 2002] with a bandwidth of 75 Hz. As the processing is done over lines of constant Doppler frequencies, the squint angle on the ground varies across the swath.…”
Section: Ati Sar Processingmentioning
confidence: 99%
“…The response in each channel for a static/moving target in complex image domain could be unified if written as leftS0(x,y,h,vr)=anormalsexp{jφ0(x,y,h,vr)}S1(x,y,h,vr)=anormalsexp{jφ0(x,y,h,vr)+jΔφ(x,y,B)+jϕ(x,y,h,vr,B)} where anormals is the consistent amplitude response of the target in each channel, and normalB is the length of baseline vector normalA0normalA1true→ in Figure 1. φ0 is the phase response for the reference channel A 0 , and Δφ is the phase difference caused by location difference and response unbalancing between two channels, which can be compensated by the image co-registration and channel balancing processing [12,24]. ϕ is the interferometry phase caused by the displaced receive antenna, which is a function of the baseline, the target position and the motion parameters.…”
Section: Rotatable Cross-track Interferometry Sar (Ro-xti-sar)mentioning
confidence: 99%
“…From [23,24], the moving targets will shift towards the direction across the radar line of sight (RLOS). Therefore, the cross track shift due to the presence of squint could be determined as: Δx=Δytruey^0truex^0 where truex^0 and truey^0 are the focus position of the moving target.…”
Section: Rotatable Cross-track Interferometry Sar (Ro-xti-sar)mentioning
confidence: 99%
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“…For typical TerraSAR-X TOPS acquisitions, the Doppler centroid can vary by more than 7 kHz within each burst. It is well known that in the presence of squint, linear phase ramps are induced in the focused impulse response both in azimuth and range [4]- [6], where for small squints, the range phase ramp can be usually neglected [2]. Fig.…”
Section: Introductionmentioning
confidence: 99%