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Please use this identifier to cite or link to this item: https://elib.bsu.by/handle/123456789/192949
Title: A Note On Eigenvalue Decomposition On Jacket Transform
Authors: Lee, M.
Song, W.
Kim, C.J.
Keywords: ЭБ БГУ::ЕСТЕСТВЕННЫЕ И ТОЧНЫЕ НАУКИ::Математика
ЭБ БГУ::ОБЩЕСТВЕННЫЕ НАУКИ::Информатика
Issue Date: 2009
Publisher: Минск:РИВШ
Citation: Массовое обслуживание : потоки, системы, сети : материалы междунар. науч. конф. «Современные математические методы анализа и оптимизации информационно-телекоммуникационных сетей», Минск, 26 - 29 янв. 2009 г. Вып. 20 / редкол. : А. Н. Дудин (отв. ред.) [и др.]. - Минск : РИВШ, 2009. - С.274-279.
Abstract: Jacket transforms are defined to be n x n matrices A = (a^) over a field F with the property A4* = nln, where A* is the transpose matrix of elements inverse of Л, i.e., Л* = (<C'), which generalized Hadamard transforms and Center Weighted Hadamard transforms. It has been found that the Jacket transforms are applied to signal and image representation and compression. This paper propose a new eigenvalue decomposition method with Jacket transform. The eigenvalue decomposition methods discussed here may be applied to doubly stochastic processing and the information-theoretic analysis of multiple input multiple output (MIMO) channels.
URI: http://elib.bsu.by/handle/123456789/192949
ISBN: 978-985-500-244-5
Appears in Collections:2009. Массовое обслуживание: потоки, системы, сети

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