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Stochastic forms of non-negative matrices and Perron-regularity

机译:非负矩阵和Perron正则性的随机形式

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摘要

Given a real non-negative square matrix A, the problem of determining when two distinct constructions of stochastic matrices associated to A coincide is studied. All the constructions (or stochastic forms) that are considered are diagonal forms, i.e., the transformations act like A ??→ αD^(r)AD^(c), where D^(r) and D^(c) are diagonal matrices with positive diagonals and α > 0, all depending on A.
机译:给定一个真实的非负方阵A,研究确定与A相关的随机矩阵的两种不同构造何时重合的问题。所考虑的所有构造(或随机形式)都是对角线形式,即变换的行为类似于A ??→αD^(r)AD ^(c),其中D ^(r)和D ^(c)是对角线对角线为正且α> 0的矩阵,都取决于A.

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