2019
DOI: 10.1109/taslp.2019.2903276
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Recursive Least-Squares Algorithms for the Identification of Low-Rank Systems

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Cited by 78 publications
(39 citation statements)
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“…In common acoustic applications, most of the linear systems are low-rank in nature due to the redundancies resulted from the room reflections and/or sparseness in the acoustic system. The impulse response of an acoustic channel can be approximated by a low-rank model that involves the nearest Kronecker product between a group of short impulse responses [10], [14]. As a consequence, we can also consider to decompose the adaptive filter using the Kronecker product as…”
Section: Signal Model and Optimization Criterionmentioning
confidence: 99%
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“…In common acoustic applications, most of the linear systems are low-rank in nature due to the redundancies resulted from the room reflections and/or sparseness in the acoustic system. The impulse response of an acoustic channel can be approximated by a low-rank model that involves the nearest Kronecker product between a group of short impulse responses [10], [14]. As a consequence, we can also consider to decompose the adaptive filter using the Kronecker product as…”
Section: Signal Model and Optimization Criterionmentioning
confidence: 99%
“…In the RLS-NKP algorithm [10], the squared error is used to define the cost function, which yields an effective adaptive algorithm robust to Gaussian noise. The resulting algorithm, however, was found to have poor performance in terms of convergence in non-Gaussian noise.…”
Section: Signal Model and Optimization Criterionmentioning
confidence: 99%
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“…In both cases, the partial cost functions from Equations (30) and (33) can be minimized with respect to h 2 and h 3 , respectively.…”
Section: Trilinear Wiener Filtermentioning
confidence: 99%
“…In perspective, it would be useful to extend this approach to identify more general forms of impulse responses. Recently, we developed such ideas in References [29,30], based on the Wiener filter and the recursive least-squares (RLS) algorithm, by exploiting the nearest Kronecker product decomposition and the related low-rank approximation.…”
Section: Introductionmentioning
confidence: 99%