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Robustness of the Filtered-X LMS Algorithm— Part II: Robustness Enhancement by Minimal Regularization for Norm Bounded Uncertainty

机译:Filtered-X LMS算法的鲁棒性第二部分:范数有限不确定性的最小化正则化增强了鲁棒性

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摘要

The relationship between the regularization methods proposed in the literature to increase the robustness of the filtered-x LMS (FXLMS) algorithm is discussed. It is shown that the existing methods are special cases of a more general robust FXLMS algorithm in which particular filters determine the type of regularization. Based on the analysis by Fraanje, Verhaegen, and Elliott [“Robustness of the Filtered-X LMS Algorithm—Part I: Necessary Conditions for Convergence and the Asymptotic Pseudospectrum of Toeplitz Matrices” of this issue], regularization filters are designed that guarantee that the strictly positive real conditions for asymptotic convergence or noncritical behavior are just satisfied for all uncertain systems contained in a particular norm bounded set.
机译:讨论了文献中提出的提高滤波x LMS(FXLMS)算法的鲁棒性的正则化方法之间的关系。结果表明,现有方法是更通用的鲁棒FXLMS算法的特例,其中特定的滤波器确定正则化的类型。根据Fraanje,Verhaegen和Elliott的分析[本期的“ Filtered-X LMS算法的稳健性-第一部分:收敛和Toeplitz矩阵的渐近伪谱”的必要条件],设计了正则化滤波器,以确保对于包含在特定范数有界集中的所有不确定系统,仅满足渐近收敛或非临界行为的严格正实条件。

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