We extend the notions of irreducibility and periodicity of a stochastic matrix to a unital positive linear map $\Phi$ on a finite-dimensional C*-algebra A and discuss the non-commutative version of the Perron-Frobenius theorem. As an example, positive linear maps on $M_2(C)$ are analyzed
AbstractA study is made of the extreme points of the convex set of doubly stochastic completely posi...
We consider Brownian motions and other processes (Ornstein-Uhlenbeck processes, spherical Brownian m...
AbstractLet S be the set of n×n (sub)permutation matrices, doubly (sub)stochastic matrices, or the s...
We extend the notions of irreducibility and periodicity of a stochastic matrix to a unital positive ...
Abstract. We extend the notions of irreducibility and periodicity of a sto-chastic matrix to a unita...
Perron-Frobenius type results are proved for discrete, Markovian, quantum stochastic processes. 1
Also preprint arXiv:1402.1429International audienceBasic properties in Perron-Frobenius theory are p...
In an attempt to propose more general conditions for decoherence to occur, we study spectral and e...
Abstract. Starting with a unit-preserving normal completely positive map L: M → M acting on a von Ne...
Stochastic matrices and positive maps in matrix algebras have proved to be very important tools for...
In this paper, we introduce the concept of completely positive matrix of linear maps on Hilbert A-mo...
The Inverse Frobenius-Perron problem (IFPP) concerns the creation of discrete chaotic mappings with ...
Descrevemos propriedades espectrais de aplicações positivas em C*- álgebras de dimensão finita, segu...
Let T be the set of n×n (sub)permutation matrices, doubly (sub)stochastic matrices, or the set of m×...
AbstractMany of the important applications of the Perron-Frobenius theory of nonnegative matrices as...
AbstractA study is made of the extreme points of the convex set of doubly stochastic completely posi...
We consider Brownian motions and other processes (Ornstein-Uhlenbeck processes, spherical Brownian m...
AbstractLet S be the set of n×n (sub)permutation matrices, doubly (sub)stochastic matrices, or the s...
We extend the notions of irreducibility and periodicity of a stochastic matrix to a unital positive ...
Abstract. We extend the notions of irreducibility and periodicity of a sto-chastic matrix to a unita...
Perron-Frobenius type results are proved for discrete, Markovian, quantum stochastic processes. 1
Also preprint arXiv:1402.1429International audienceBasic properties in Perron-Frobenius theory are p...
In an attempt to propose more general conditions for decoherence to occur, we study spectral and e...
Abstract. Starting with a unit-preserving normal completely positive map L: M → M acting on a von Ne...
Stochastic matrices and positive maps in matrix algebras have proved to be very important tools for...
In this paper, we introduce the concept of completely positive matrix of linear maps on Hilbert A-mo...
The Inverse Frobenius-Perron problem (IFPP) concerns the creation of discrete chaotic mappings with ...
Descrevemos propriedades espectrais de aplicações positivas em C*- álgebras de dimensão finita, segu...
Let T be the set of n×n (sub)permutation matrices, doubly (sub)stochastic matrices, or the set of m×...
AbstractMany of the important applications of the Perron-Frobenius theory of nonnegative matrices as...
AbstractA study is made of the extreme points of the convex set of doubly stochastic completely posi...
We consider Brownian motions and other processes (Ornstein-Uhlenbeck processes, spherical Brownian m...
AbstractLet S be the set of n×n (sub)permutation matrices, doubly (sub)stochastic matrices, or the s...
.png%3Fwidth%3D300&w=3840&q=75)
Add to ORKG