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On Preserving Structured Matrices Using Double Bracket Operators: Tridiagonal and Toeplitz Matrices
JP Journal of Algebra, Number Theory and Applications
  • Kenneth Driessel, University of Wyoming
  • Irvin R. Hentzel, Iowa State University
  • Wasin So, San Jose State University
Document Type
Article
Disciplines
Publication Version
Published Version
Publication Date
8-1-2001
Abstract

In the algebra of square matrices over the complex numbers, denotes Two problems are solved: (1) Find all Hermitian matrices M which have the following property: For every Hermitian matrix A, if A is tridiagonal, then so is (2) Find all Hermitian matrices M which have the following property: For every Hermitian matrix A, if A is Toeplitz, then so is

Comments

This article is published as Driessel, Kenneth R., Irvin R. Hentzel, and Wasin So. "On Preserving structured matrices using double bracket operators: Tridiagonal and Toeplitz matrices,” JP Journal of Algebra, Number Theory and Applications, 1, no. 2, (2001): 87-114. Posted with permission.

Copyright Owner
Pushpa Publishing House
Language
en
File Format
application/pdf
Citation Information
Kenneth Driessel, Irvin R. Hentzel and Wasin So. "On Preserving Structured Matrices Using Double Bracket Operators: Tridiagonal and Toeplitz Matrices" JP Journal of Algebra, Number Theory and Applications Vol. 1 Iss. 2 (2001) p. 87 - 114
Available at: http://works.bepress.com/irvin-hentzel/31/