Add to ORKGThe Perron-Frobenius theorem for an irreducible nonnegative matrix is proved using the matrix graph and the ergodic theorem of the theory of Markov chains. © 2009 Springer Science+Business Media, Inc
Praca przedstawia twierdzenie Frobeniusa-Perrona wraz z dowodem w wersji dla macierzy dodatnich. Omó...
We study irreducible time-homogenous Markov chains with finite state space in discrete time. We obta...
AbstractIf A an n × n nonnegative, irreducible matrix, then there exists μ(A) > 0, and a positive ve...
The Perron-Frobenius theorem for an irreducible nonnegative matrix is proved using the matrix graph ...
On Markov chains and the spectra of the corresponding Frobenius-Perron operators. – In: Stochastics ...
U ovom radu osnovni objekti su pozitivne i nenegativne matrice, odnosno one sa pozitivnim i nenegati...
The Perron-Frobenius Theorem asserts that an ergodic Markov chain converges to its stationary distri...
We study the combinatorial and algebraic properties of Nonnegative Matrices. Our results are divided...
AbstractFrobenius published two proofs of a theorem which characterizes irreducible and fully indeco...
Lecture I. I’ll give a complete elementary presentation of the essential features of the Perron Frob...
The aim of this manuscript is to understand the dynamics of products of nonnegative matrices. We ext...
AbstractSpectral bounds are obtained for a type of Z-matrix using Perron-Frobenius theory on the inv...
For an n-state, homogeneous, ergodic Markov chain with a transition matrix T, its stationary distrib...
We generalize the Perron-Frobenius Theorem for nonnegative matrices to the class of nonnegative tens...
Includes bibliographical references (page 40).This thesis concerns Perron vectors of the adjacency m...
Praca przedstawia twierdzenie Frobeniusa-Perrona wraz z dowodem w wersji dla macierzy dodatnich. Omó...
We study irreducible time-homogenous Markov chains with finite state space in discrete time. We obta...
AbstractIf A an n × n nonnegative, irreducible matrix, then there exists μ(A) > 0, and a positive ve...
The Perron-Frobenius theorem for an irreducible nonnegative matrix is proved using the matrix graph ...
On Markov chains and the spectra of the corresponding Frobenius-Perron operators. – In: Stochastics ...
U ovom radu osnovni objekti su pozitivne i nenegativne matrice, odnosno one sa pozitivnim i nenegati...
The Perron-Frobenius Theorem asserts that an ergodic Markov chain converges to its stationary distri...
We study the combinatorial and algebraic properties of Nonnegative Matrices. Our results are divided...
AbstractFrobenius published two proofs of a theorem which characterizes irreducible and fully indeco...
Lecture I. I’ll give a complete elementary presentation of the essential features of the Perron Frob...
The aim of this manuscript is to understand the dynamics of products of nonnegative matrices. We ext...
AbstractSpectral bounds are obtained for a type of Z-matrix using Perron-Frobenius theory on the inv...
For an n-state, homogeneous, ergodic Markov chain with a transition matrix T, its stationary distrib...
We generalize the Perron-Frobenius Theorem for nonnegative matrices to the class of nonnegative tens...
Includes bibliographical references (page 40).This thesis concerns Perron vectors of the adjacency m...
Praca przedstawia twierdzenie Frobeniusa-Perrona wraz z dowodem w wersji dla macierzy dodatnich. Omó...
We study irreducible time-homogenous Markov chains with finite state space in discrete time. We obta...
AbstractIf A an n × n nonnegative, irreducible matrix, then there exists μ(A) > 0, and a positive ve...