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- SAR is not compensating for the doppler of moving targets. It only compensates for the doppler shift of stationary targets
- as it assumes that all targets are stationary on Earth.
- SAR has side lobes because of which when those capture doppler, they might not suffice Nyquist criterion.
- ## GMTI using Symmetric Defocusing
- ### Abstract
- Two filters,which differ only in the signs of the phase responses, are used to defocus the complex image respectively.
- In the two defocused images,each stationary target is blurred to the same extent,but each moving target is blurred to different extents.
- Therefore, moving targets can be indicated by patch-by-patch sharpness comparison of the two defocused images.
- The results of the simulated and real data show that this algorithm is effective and efficient.
- ### Step-By-Step
- 1. We have an azimuth signal
- 2. We take an FFT of it and we focus it with a H(f) filter.
- 3. With Filter 1 , defocusing is done on Step2 output, we obtain S1(f)
- 4. With Filter 2 , defocusing is done on Step2 output, we obtain S2(f)
- 5. Inverse FFT of S1(f) gives s1(t)
- 6. Inverse FFT of S2(f) gives s2(t)
- * If Stationary targets, then both filters will have same Time Period thus blurring of same extent
- * If Moving targets, then both filters will have different Time Periods thus blurring to different extent
- 7. We use contrast to find absolute difference between the two images.
- 8. The contrast of these two patches are calculated patch-by-patch.
- 9. We use Constant False Alarm Method to find a probability density function of the Contrast difference.
- ### Typical Range-Doppler Algorithm
- 1. SAR Raw Data is given.
- 2. FFT in range
- 3. Range Compression
- 4. FFT in Azimuth
- 5. RCMC
- 6. Azimuth Compression
- 7. 2D FFT
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