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Abstract We characterize those eventually positive matrices A such that the sum of A and every nonnegative matrix remains eventually positive. For n ≥ 3 , we show that for… Click to show full abstract
Abstract We characterize those eventually positive matrices A such that the sum of A and every nonnegative matrix remains eventually positive. For n ≥ 3 , we show that for every eventually positive matrix A ∈ M n ( R ) , there exists an eventually positive matrix B such that A + B is not eventually positive.
Keywords:
eventually positive;
positive matrices;
nonnegative eventually
Journal Title: Linear Algebra and its Applications
Year Published: 2017
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Journal Title: Linear Algebra and its Applications
Year Published: 2017
Link to full text (if available)
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recommendations!