Robustness of the filtered-X LMS algorithm— Part II: robustness enhancement by minimal regularization for norm bounded uncertainty
Fraanje, R., Elliott, S.J. and Verhaegen, M. (2007) Robustness of the filtered-X LMS algorithm— Part II: robustness enhancement by minimal regularization for norm bounded uncertainty. IEEE Transactions on Signal Processing, 55, (8), 4038-4047. (doi:10.1109/TSP.2007.896086).
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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.
|Subjects:||T Technology > T Technology (General)
Q Science > QC Physics
|Divisions:||University Structure - Pre August 2011 > Institute of Sound and Vibration Research > Signal Processing and Control
|Date Deposited:||25 Oct 2007|
|Last Modified:||01 Jun 2011 14:33|
|Contributors:||Fraanje, R. (Author)
Elliott, S.J. (Author)
Verhaegen, M. (Author)
|RDF:||RDF+N-Triples, RDF+N3, RDF+XML, Browse.|
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