Results 41 to 50 of about 438 (51)
Perron Spectratopes and the Real Nonnegative Inverse Eigenvalue Problem
Call an $n$-by-$n$ invertible matrix $S$ a \emph{Perron similarity} if there is a real non-scalar diagonal matrix $D$ such that $S D S^{-1}$ is entrywise nonnegative.
Johnson, Charles R., Paparella, Pietro
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Refined inertias of positive and hollow positive patterns
We investigate refined inertias of positive patterns and patterns that have each off-diagonal entry positive and each diagonal entry zero, i.e., hollow positive patterns. For positive patterns, we prove that every refined inertia (n+,n−,nz,2np)\left({n}_{
Berliner Adam H. +3 more
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Matrices having a positive determinant and all other minors nonpositive
The class of square matrices of order nn having a positive determinant and all their minors up to order n−1n-1 nonpositive is considered. A characterization of these matrices based on the Cauchon algorithm is presented, which provides an easy test for ...
Hassuneh Imad +2 more
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On Complex Matrix-Variate Dirichlet Averages and Its Applications in Various Sub-Domains. [PDF]
Thankamani P, Sebastian N, Haubold HJ.
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This paper explicitly details the relation between $M$-matrices, nonnegative roots of nonnegative matrices, and the embedding problem for finite-state stationary Markov chains.
Van-Brunt, Alexander
core
Monotonicity of the number of positive entries in nonnegative matrix powers. [PDF]
Xie Q.
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Inertias and ranks of some Hermitian matrix functions with applications
Zhang Xiang, Wang Qing-Wen, Liu Xin
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On a nonnegative irreducible matrix that is similar to a positive matrix
Loewy Raphael
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The higher rank numerical range of nonnegative matrices
Aretaki Aikaterini, Maroulas Ioannis
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ON THE IRREDUCIBILITY, SELF-DUALITY, AND NON-HOMOGENEITY OF COMPLETELY POSITIVE CONES
, 2013M. Gowda, R. Sznajder
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