Sensor Signal Processing for Defence (SSPD 2012) 2012
DOI: 10.1049/ic.2012.0113
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Auto-focus for under-sampled synthetic aperture radar

Abstract: We investigate the effects of phase errors on undersampled synthetic aperture radar (SAR) systems. We show that the standard methods of auto-focus, which are used as a postprocessing step, are typically not suitable. Instead of applying auto-focus as a post-processor we propose using a stable algorithm, which is based on algorithms from the dictionary learning literature, that corrects phase errors during the reconstruction and is found empirically to recover sparse SAR images.

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Cited by 5 publications
(3 citation statements)
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“…More recently, [35] and [36] have used similar ideas to achieve autofocusing of undersampled SAR data. The method proposed in [35] is based on minimizing a constrained version of the cost functional in (12).…”
Section: Wide-angle Sar Imaging Of Anisotropic Scatteringmentioning
confidence: 99%
See 1 more Smart Citation
“…More recently, [35] and [36] have used similar ideas to achieve autofocusing of undersampled SAR data. The method proposed in [35] is based on minimizing a constrained version of the cost functional in (12).…”
Section: Wide-angle Sar Imaging Of Anisotropic Scatteringmentioning
confidence: 99%
“…The method proposed in [35] is based on minimizing a constrained version of the cost functional in (12). Optimization is performed through a three block relaxation approach by using an extra surrogate parameter for the field in order to guarantee convergence.…”
Section: Wide-angle Sar Imaging Of Anisotropic Scatteringmentioning
confidence: 99%
“…For instance, Onhon et al uses the pth power of the approximate l p norm as the regularization term and an alternating minimization framework to solve the problem [12]. There are also various methods addressing the problem in a compressive sensing context, such as the majorization-minimization-based method [13,14], iteratively re-weighted augmented Lagrangian-based method [15,16] and conjugate gradient-based method with a cost function involving hybrid regularization terms (approximate l 1 norm and approximate total variation regularization) [17].…”
Section: Introductionmentioning
confidence: 99%