Title of article
A class of oscillatory matrices with exponent n − 1 Original Research Article
Author/Authors
Shaun Fallat، نويسنده , , Xiao Ping Liu، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2007
Pages
14
From page
466
To page
479
Abstract
A matrix A is called an oscillatory matrix if it is totally nonnegative and there exists a positive integer k such that Ak is totally positive. In this paper we describe the class of n × n oscillatory matrices which have maximal exponent equal to n − 1.
Keywords
Totally positive matrices , Oscillatory matrices , Totally nonnegative matrices , Basic oscillatory matrices , Elementary bidiagonal factorization , Exponent
Journal title
Linear Algebra and its Applications
Serial Year
2007
Journal title
Linear Algebra and its Applications
Record number
825624
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