2006Journal of Baoji University of Arts and SciencesRequires access

Additive rank-one preserving surjections on Hermitian matrix spaces

Ping Zhang, Zhou Li-na

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Abstract

It is characterized that additive rank-one preserving surjections on Hermitian matrix spaces H_n(C),given the form of Φ when Φ preserves the invertibility of H~*_n(C),and the form of Φ when Φ preserves the determinant.

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What this paper is about

It is characterized that additive rank-one preserving surjections on Hermitian matrix spaces H_n(C),given the form of Φ when Φ preserves the invertibility of H~*_n(C),and the form of Φ when Φ preserves the determinant.

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Available abstract

It is characterized that additive rank-one preserving surjections on Hermitian matrix spaces H_n(C),given the form of Φ when Φ preserves the invertibility of H~*_n(C),and the form of Φ when Φ preserves the determinant.

Key concepts: Bijection, injection and surjection, Hermitian matrix, Rank (graph theory), Mathematics, Matrix (chemical analysis), Pure mathematics, Combinatorics, Algebra over a field

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