1999
DOI: 10.1109/7.766945
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Multistage partially adaptive STAP CFAR detection algorithm

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Cited by 123 publications
(64 citation statements)
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“…The PC-SI weight vector would be Where the weight vector is a function of both covariance matrix and cross correlation vector and cross correlation vector . Derived from the original weiner filter, the multi-stage weiner filter was introduced in [8].Its constrained form structure is shown in figure.4: Fig.4: The filter structure of the MWF In forward recursion ,the filter decomposes the sampled data snapshot x with a sequence of orthogonal projection like B 0 [5].Rank reduction can be accomplished by truncating these decomposition stages to a desired number r MWF .The result is a reduced rank transformation basis that spans the Krylov subspace instead of the eigenvector basis like PC. [12,17].…”
Section: Principal Component-signal Dependentmentioning
confidence: 99%
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“…The PC-SI weight vector would be Where the weight vector is a function of both covariance matrix and cross correlation vector and cross correlation vector . Derived from the original weiner filter, the multi-stage weiner filter was introduced in [8].Its constrained form structure is shown in figure.4: Fig.4: The filter structure of the MWF In forward recursion ,the filter decomposes the sampled data snapshot x with a sequence of orthogonal projection like B 0 [5].Rank reduction can be accomplished by truncating these decomposition stages to a desired number r MWF .The result is a reduced rank transformation basis that spans the Krylov subspace instead of the eigenvector basis like PC. [12,17].…”
Section: Principal Component-signal Dependentmentioning
confidence: 99%
“…Reduced dimension STAP Algorithms are required to ease both computation and training support. [3,4,5].This paper utilizes the framework of space time adaptive processing for radar. In STAP, the sensor is composed of K elements and each element is followed by J taps spaced at the pulse repetition interval.…”
mentioning
confidence: 99%
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“…A family of the Krylov subspace methods has been investigated thoroughly in the recent years. This class of reduced-rank algorithms, including the multistage Wiener filter (MSWF) [12], [18] and the auxiliary-vector filters (AVF) [19]- [21], projects the observation data onto a lower-dimensional Krylov subspace. These methods are very complex to implement in practice and suffer from numerical problems despite their improved convergence and tracking performance.…”
Section: Introductionmentioning
confidence: 99%
“…Minimal sample support methods which include reduced-rank STAP [2], chapters 5,6, and [9], multistage Wiener filtering techniques [5], joint-domain localized algorithms [6], least squares space-time filters exploiting the property of finite correlation length [2], chapter [7], principal components techniques [7], pre/post-Doppler STAP [1] based also on a partial a-priori knowledge of the disturbance scenarios, methods exploiting structural information 1 about the disturbance covariance matrix [8,9,10,11,12], and, finally, covariance tapers [7]. 2.…”
Section: Introductionmentioning
confidence: 99%