2021
DOI: 10.1007/s11760-021-02031-z
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Non-negative matrix factorization based approaches for wall mitigation in TWRI

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Cited by 5 publications
(4 citation statements)
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“…The NMF technique uses a different decomposition methodology than previous subspace methods to generate a low‐rank approximation of the data matrix. In NMF, the product of two matrices W and H can approximate the data matrix R , where both matrices must be nonnegative and so can be written as 12 RWH.25emsuchthat.25emW,H0. $R\approx WH\,\text{suchthat}\,W,H\ge 0.$…”
Section: Clutter Reduction Methodsmentioning
confidence: 99%
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“…The NMF technique uses a different decomposition methodology than previous subspace methods to generate a low‐rank approximation of the data matrix. In NMF, the product of two matrices W and H can approximate the data matrix R , where both matrices must be nonnegative and so can be written as 12 RWH.25emsuchthat.25emW,H0. $R\approx WH\,\text{suchthat}\,W,H\ge 0.$…”
Section: Clutter Reduction Methodsmentioning
confidence: 99%
“…By setting the rank K < N , a low‐rank approximation of the data matrix X can be obtained. Because the clutter's response is far greater than the target's, the clutter can be regarded as the most significant decomposition component, and it can be obtained by setting K = 1 12 Rclutter=WM×1H1×N, ${R}_{clutter}={W}_{M\times 1}{H}_{1\times N},$and R target can be easily obtained by Rtarget=XXclutter. ${R}_{t\text{arg}et}=X-{X}_{clutter}.$…”
Section: Clutter Reduction Methodsmentioning
confidence: 99%
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