Please use this identifier to cite or link to this item: http://hdl.handle.net/123456789/12143
Title: Solution of Inverse Eigenvalue Problem for Singular Symmetric and Hermitian Matrices of Ranks Five and Six
Authors: Kumordzi, Michael
Keywords: Hermitian matrices
Rank
Symmetric matrices
Issue Date: Dec-2023
Publisher: University of Cape Coast
Abstract: In this work, the inverse eigenvalue problem is studied in the context of singular symmetric and Hermitian matrices, with a particular emphasis on ranks five and six. We looked into ways to solve singular symmetric and Hermitian matrices’ Inverse Eigenvalue Problem (IEP). We devised a method to reconstruct such matrices from their eigenvalues, based on a solvability lemma. Through innovative methodologies, we aim to provide effective solutions for determining the original matrices from their eigenvalues, shedding light on challenges posed by singularity and higher rank. In the case of n × n matrix, the number of independent matrix elements would reduced
Description: xi 75p:, ill
URI: http://hdl.handle.net/123456789/12143
ISSN: 23105496
Appears in Collections:Department of Mathematics & Statistics

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