When is the hermitian/skew-hermitian part of a matrix a potent matrix?

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When is the hermitian/skew-hermitian part of a matrix a potent matrix?

This paper deals with the Hermitian H(A) and skew-Hermitian part S(A) of a complex matrix A. We characterize all complex matrices A such that H(A), respectively S(A), is a potent matrix. Two approaches are used: characterizations of idempotent and tripotent Hermitian matrices of the form [ X Y ∗ Y 0 ] , and a singular value decomposition of A. In addition, a relation between the potency of H(A)...

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This paper deals with the Hermitian H(A) and skew-Hermitian part S(A) of a complex matrix A. We characterize all complex matrices A such that H(A), respectively S(A), is a potent matrix. Two approaches are used: characterizations of idempotent and tripotent Hermitian matrices of the form [ X Y ∗ Y 0 ] , and a singular value decomposition of A. In addition, a relation between the potency of H(A)...

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solving fuzzy linear systems by using the schur complement when coefficient matrix is an m-matrix

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ژورنال

عنوان ژورنال: The Electronic Journal of Linear Algebra

سال: 2012

ISSN: 1081-3810

DOI: 10.13001/1081-3810.1582