A further algebraic version of Cochran's theorem and matrix partial orderings

Baksalary, Jerzy K.
Hauke, Jan

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Publication date

December 1990

DOI

10.1016/0024-3795(90)90341-9

Publisher

Published by Elsevier Inc.

Abstract

AbstractA new version of Cochran's theorem for rectangular matrices is established. Being oriented toward partial isometries, the new version parallels corresponding results concerned with arbitrary tripotent matrices and covers results concerned with Hermitian tripotent matrices. A discussion of a related new matrix partial ordering is also given

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A further algebraic version of Cochran's theorem and matrix partial orderings

Abstract

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A further algebraic version of Cochran's theorem and matrix partial orderings

Abstract

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