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Probabilistic factorization of a quadratic matrix polynomial

Joanne Kennedy, David Williams

Source record

Source: Crossref

Published: May 1, 1990

DOI: 10.1017/s0305004100068845

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Source abstract

A purely algebraic result . We begin by stating the following theorem. Theorem. Let E be a finite set, and let denote the set of real E × E matrices with non-negative off-diagonal elements and with non-positive row sums. Let A be a symmetric element of , and let V be a diagonal real E × E matrix. Then there exists a unique pair (H + , H − ) of elements of such that I denoting the identity E × E matrix, and the superscript T signifying transpose. It is an immediate consequence that

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Probabilistic factorization of a quadratic matrix polynomial — Mathematical Frontier Network