2006
DOI: 10.1109/tsp.2006.880209
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Maximum Likelihood Estimation of Compound-Gaussian Clutter and Target Parameters

Abstract: Compound-Gaussian models are used in radar signal processing to describe heavy-tailed clutter distributions. The important problems in compound-Gaussian clutter modeling are choosing the texture distribution, and estimating its parameters. Many texture distributions have been studied, and their parameters are typically estimated using statistically suboptimal approaches. We develop maximum likelihood (ML) methods for jointly estimating the target and clutter parameters in compoundGaussian clutter using radar a… Show more

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Cited by 97 publications
(66 citation statements)
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“…To improve the robustness of the calibration, we propose, in this paper, a new scheme based on a broader class of distributions gathered under the socalled spherically invariant random noise modeling [37,38], which includes the Student's t distribution. A spherically invariant random vector (SIRV) is described as the product of a positive random variable, named texture, and the socalled speckle component which is Gaussian, resulting in a two-scale compound Gaussian distribution [39]. The flexibility of the SIRV modeling allows to consider non-Gaussian heavytailed distributed noise in the presence of outliers, but also to adaptively consider Gaussian noise in the extreme case when there are no outliers.…”
Section: Introductionmentioning
confidence: 99%
“…To improve the robustness of the calibration, we propose, in this paper, a new scheme based on a broader class of distributions gathered under the socalled spherically invariant random noise modeling [37,38], which includes the Student's t distribution. A spherically invariant random vector (SIRV) is described as the product of a positive random variable, named texture, and the socalled speckle component which is Gaussian, resulting in a two-scale compound Gaussian distribution [39]. The flexibility of the SIRV modeling allows to consider non-Gaussian heavytailed distributed noise in the presence of outliers, but also to adaptively consider Gaussian noise in the extreme case when there are no outliers.…”
Section: Introductionmentioning
confidence: 99%
“…We focus on the multivariate complex t-distribution, since it has long been recognized by several authors from both the statistical (see, e.g., [6] and the references therein) and the signal processing communities (see, e.g., [10][11][12][13]) as a suitable and flexible model able to describe the heavy-tailed behavior of the measurements in many practical applications (e.g., radar detection).…”
Section: Introductionmentioning
confidence: 99%
“…In the radar community too, CG is known to be an accurate statistical model for the wavelet distribution of SAR images [5] with applications such as image reconstruction [6], and also forms the basis of the K-distribution [7][8] that is frequently used for modeling RCS returns from sea clutter data. Indeed CG is a very versatile statistical model that specializes to many well known distributions such as the α-stable and symmetrized Gamma distributions [1] and which serve as useful prototypes of heavy-tailed processes-thus providing the probabilistic underpinnings for the generation of various sparse-structured stochastic phenomena such as described above.…”
Section: Introductionmentioning
confidence: 99%