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- W2074339115 abstract "It is easy to prove that if A is a real irreducible square matrix and if a real nonsingular diagonal matrix D exists such that AD is symmetric and positive semidefinite, then for any real diagonal matrix Y, AY has only real eigenvalues. This paper proves the converse result that if no such D exists, then for some Y, AY will possess some nonreal eigenvalues." @default.
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- W2074339115 date "1988-05-01" @default.
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- W2074339115 title "On a class of matrices with real eigenvalues" @default.
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- W2074339115 doi "https://doi.org/10.1016/0024-3795(88)90217-0" @default.
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