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Item Details
Title: COMPLETELY POSITIVE MATRICES
By: Abraham Berman, Naomi Shaked-Monderer
Format: Hardback

List price: £83.00


We currently do not stock this item, please contact the publisher directly for further information.

ISBN 10: 9812383689
ISBN 13: 9789812383686
Publisher: WORLD SCIENTIFIC PUBLISHING CO PTE LTD
Pub. date: 15 April, 2003
Pages: 216
Description: This work focuses on necessary conditions and sufficient conditions for complete positivity, as well as bounds for the cp rank. The methods are combinatorial, geometric and algebraic. The required background on nonnegative matrices, cones, graphs and Schur complements is covered.
Synopsis: A real matrix is positive semidefinite if it can be decomposed as A=BB'. In some applications the matrix B has to be elementwise nonnegative. If such a matrix exists, A is called completely positive. The smallest number of columns of a nonnegative matrix B such that A=BB' is known as the cp-rank of A.This invaluable book focuses on necessary conditions and sufficient conditions for complete positivity, as well as bounds for the cp-rank. The methods are combinatorial, geometric and algebraic. The required background on nonnegative matrices, cones, graphs and Schur complements is outlined.
Publication: Singapore
Imprint: World Scientific Publishing Co Pte Ltd
Returns: Returnable
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