AbstractIn this paper, we investigate the ordering on a semiring of monotone doubly stochastic transition matrices in Shorrocks’ sense. We identify a class of an equilibrium index of mobility that induces the full ordering in a semiring, while this ordering is compatible with Dardanoni’s partial ordering on a set of monotone primitive irreducible doubly stochastic matrices
This paper proposes to measure the mobility of a stochastic process as the expected value of a “mob...
Let pk(A), k = 1, , n, denote the sum of the permanents of all & X & submatrices of the n X ...
AbstractGustafson and Styan (Gustafson and Styan, Superstochastic matrices and Magic Markov chains, ...
AbstractIn this paper, we investigate the ordering on a semiring of monotone doubly stochastic trans...
AbstractWe extend the Markov Chain Tree Theorem to general commutative semirings, and we generalize ...
We extend the Markov Chain Tree Theorem to general commutative semirings, and we generalize the Stat...
AbstractA stochastic matrix is “monotone” [4] if its row-vectors are stochastically increasing. Clos...
Abstract1. Basic properties of majorization. 2. Isotone maps and algebraic operations. 3. Double sub...
We study quantum dichotomies and the resource theory of asymmetric distinguishability using a genera...
States of a Markov chain may be reordered to reduce the magnitude of the subdominant eigenvalue of t...
AbstractKingman and Williams [6] showed that a pattern of positive elements can occur in a transitio...
Given a primitive stochastic matrix, we provide an upper bound on the moduli of its non-Perron eige...
Performance evaluation of complex systems is a critical issue and bounds computation provides confid...
AbstractLet Ωn denote the set of all n × n doubly stochastic matrices and let Jn = [1/n]n × n. It is...
AbstractA subset of the stochastically monotone Markov chains has the property that the expectation ...
This paper proposes to measure the mobility of a stochastic process as the expected value of a “mob...
Let pk(A), k = 1, , n, denote the sum of the permanents of all & X & submatrices of the n X ...
AbstractGustafson and Styan (Gustafson and Styan, Superstochastic matrices and Magic Markov chains, ...
AbstractIn this paper, we investigate the ordering on a semiring of monotone doubly stochastic trans...
AbstractWe extend the Markov Chain Tree Theorem to general commutative semirings, and we generalize ...
We extend the Markov Chain Tree Theorem to general commutative semirings, and we generalize the Stat...
AbstractA stochastic matrix is “monotone” [4] if its row-vectors are stochastically increasing. Clos...
Abstract1. Basic properties of majorization. 2. Isotone maps and algebraic operations. 3. Double sub...
We study quantum dichotomies and the resource theory of asymmetric distinguishability using a genera...
States of a Markov chain may be reordered to reduce the magnitude of the subdominant eigenvalue of t...
AbstractKingman and Williams [6] showed that a pattern of positive elements can occur in a transitio...
Given a primitive stochastic matrix, we provide an upper bound on the moduli of its non-Perron eige...
Performance evaluation of complex systems is a critical issue and bounds computation provides confid...
AbstractLet Ωn denote the set of all n × n doubly stochastic matrices and let Jn = [1/n]n × n. It is...
AbstractA subset of the stochastically monotone Markov chains has the property that the expectation ...
This paper proposes to measure the mobility of a stochastic process as the expected value of a “mob...
Let pk(A), k = 1, , n, denote the sum of the permanents of all & X & submatrices of the n X ...
AbstractGustafson and Styan (Gustafson and Styan, Superstochastic matrices and Magic Markov chains, ...