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Forbidden structures for ray nonsingularity among cycle tree matrices without positive cycles

机译:循环树矩阵之间的射线非旋状度的禁止结构,没有正循环

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摘要

A complex square matrix is called a ray nonsingular matrix (RNS matrix) if its ray pattern implies that it is nonsingular. A matrix M = I -A(W) is called a cycle tree matrix if the adjacency structure of the cycles in the arc-weighted digraph W (with no multi-arcs or loops), which is described by the cycle graph of W, is a tree. In this paper, it is shown that if there is no positive cycle in W, then the cycle tree matrix M = I - A(W) is a forbidden structure for RNS if and only if M is not RNS. (C) 2020 Elsevier B.V. All rights reserved.
机译:如果其射线图案意味着它是非透射的,则复杂的方矩阵称为光线非晶片(RNS矩阵)。 如果弧加权数字W的循环(没有多电弧或循环)的循环的邻接结构,则称为循环树矩阵(W)被称为周期树矩阵,这是由W的循环图描述的, 是一棵树。 在本文中,示出了如果W中没有正周期,则循环树矩阵M = i - a(w)是禁止的RNS IF且仅当M不是RNS。 (c)2020 Elsevier B.V.保留所有权利。

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