summary:A new criterion of asymptotic periodicity of Markov operators on $L^1$, established in [3], is extended to the class of Markov operators on signed measures
We show the existence of invariant measures for Markov-Feller operators defined on completely regula...
© 2020 The Author(s) Ergodicity of random dynamical systems with a periodic measure is obtained on a...
AbstractIn this report we relate the property of stochastic boundedness to the existence of stationa...
summary:A new criterion of asymptotic periodicity of Markov operators on $L^1$, established in [3], ...
AbstractWe explicitly find the spectral decomposition, when it exists, of a Markov operator P∗ : l1 ...
Abstract. We prove that if P is an ergodic Harris operator, then the se-quence of iterates (Pn)n∈N i...
We establish existence and uniqueness of quasi-stationary and quasi-ergodic measures for almost sure...
AbstractWe find the sets of d-periodic asymptotically attainable structures, and we establish the pe...
We are mainly concerned with the asymptotic behaviour of both discrete and continuous semigroups of...
AbstractWe first give an extension of a theorem of Volkonskii and Rozanov characterizing the strictl...
ABSTRACT. Assume that (AI) X is a real Banach space. (A2) X+ is a closed subset of X with the follow...
We investigate Sarnak's M\"obius Disjointness Conjecture through asymptotically periodic functions. ...
In this paper, we consider uniformly mean ergodic and uniformly asymptotical stable Markov operators...
The subject of this thesis, ‘Approach to Markov Operators on Spaces of Measures by Means of Equicont...
This paper contains two parts. In the first part, we study the ergodicity of periodic measures of ra...
We show the existence of invariant measures for Markov-Feller operators defined on completely regula...
© 2020 The Author(s) Ergodicity of random dynamical systems with a periodic measure is obtained on a...
AbstractIn this report we relate the property of stochastic boundedness to the existence of stationa...
summary:A new criterion of asymptotic periodicity of Markov operators on $L^1$, established in [3], ...
AbstractWe explicitly find the spectral decomposition, when it exists, of a Markov operator P∗ : l1 ...
Abstract. We prove that if P is an ergodic Harris operator, then the se-quence of iterates (Pn)n∈N i...
We establish existence and uniqueness of quasi-stationary and quasi-ergodic measures for almost sure...
AbstractWe find the sets of d-periodic asymptotically attainable structures, and we establish the pe...
We are mainly concerned with the asymptotic behaviour of both discrete and continuous semigroups of...
AbstractWe first give an extension of a theorem of Volkonskii and Rozanov characterizing the strictl...
ABSTRACT. Assume that (AI) X is a real Banach space. (A2) X+ is a closed subset of X with the follow...
We investigate Sarnak's M\"obius Disjointness Conjecture through asymptotically periodic functions. ...
In this paper, we consider uniformly mean ergodic and uniformly asymptotical stable Markov operators...
The subject of this thesis, ‘Approach to Markov Operators on Spaces of Measures by Means of Equicont...
This paper contains two parts. In the first part, we study the ergodicity of periodic measures of ra...
We show the existence of invariant measures for Markov-Feller operators defined on completely regula...
© 2020 The Author(s) Ergodicity of random dynamical systems with a periodic measure is obtained on a...
AbstractIn this report we relate the property of stochastic boundedness to the existence of stationa...