Title of article
Functional inequalities for max eigenvalues of nonnegative matrices Original Research Article
Author/Authors
Ludwig Elsner، نويسنده , , Daniel Hershkowitz، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2007
Pages
9
From page
290
To page
298
Abstract
Let image denote the set of all n×n nonnegative matrices. For a function image and matrices image, k=1,…,m, defineimageFor each image we denote its spectral radius by ρ(A) and its max eigenvalue by μ(A). In a previous paper, all functions f which satisfyimageand some functions which satisfyimagewere characterized. Here, for an interval image in image, we characterize those functions f satisfyingimageas well as the functions satisfying f(0)=0 andimage
Keywords
Max algebra , Max-plus algebra , Nonnegative matrix , Spectral radius , Max eigenvalue , functional inequalities
Journal title
Linear Algebra and its Applications
Serial Year
2007
Journal title
Linear Algebra and its Applications
Record number
825699
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