We show the existence of invariant measures for Markov-Feller operators defined on completely regular topological spaces which satisfy the classical positivity condition
Beznea L, Cimpean I, Röckner M. A new approach to the existence of invariant measures for Markovian ...
AbstractLet X be a Polish space and P a Markov operator acting on the space of Borel measures on X. ...
Abstracb. A measurable set A is invariant with respect to a not necessarily symmetric sub-Markovian ...
AbstractLet X be a Polish space and P a Markov operator acting on the space of Borel measures on X. ...
AbstractWe consider the classical Foster–Lyapunov condition for the existence of an invariant measur...
The subject of this thesis, ‘Approach to Markov Operators on Spaces of Measures by Means of Equicont...
AbstractLet M be the set of all finite Borel measures on a Polish space X. Let P be a Markov operato...
This thesis deals with Markov operators and semigroups. A Markov operator is a positive linear opera...
Spring 1975 at the Technological University of Eindhoven a group of people studied the chapter on fi...
Spring 1975 at the Technological University of Eindhoven a group of people studied the chapter on fi...
The invariant measure is a fundamental object in the theory of Markov processes. In finite dimension...
AbstractSuppose μ is an invariant measure for a smooth random dynamical system on a d-dimensional Ri...
AbstractIn this report we relate the property of stochastic boundedness to the existence of stationa...
For homogeneous Markov chains in a compact and locally compact spaces, the ergodic properties are in...
We use nonstandard analysis to significantly generalize the well-known Markov chain ergodic theorem ...
Beznea L, Cimpean I, Röckner M. A new approach to the existence of invariant measures for Markovian ...
AbstractLet X be a Polish space and P a Markov operator acting on the space of Borel measures on X. ...
Abstracb. A measurable set A is invariant with respect to a not necessarily symmetric sub-Markovian ...
AbstractLet X be a Polish space and P a Markov operator acting on the space of Borel measures on X. ...
AbstractWe consider the classical Foster–Lyapunov condition for the existence of an invariant measur...
The subject of this thesis, ‘Approach to Markov Operators on Spaces of Measures by Means of Equicont...
AbstractLet M be the set of all finite Borel measures on a Polish space X. Let P be a Markov operato...
This thesis deals with Markov operators and semigroups. A Markov operator is a positive linear opera...
Spring 1975 at the Technological University of Eindhoven a group of people studied the chapter on fi...
Spring 1975 at the Technological University of Eindhoven a group of people studied the chapter on fi...
The invariant measure is a fundamental object in the theory of Markov processes. In finite dimension...
AbstractSuppose μ is an invariant measure for a smooth random dynamical system on a d-dimensional Ri...
AbstractIn this report we relate the property of stochastic boundedness to the existence of stationa...
For homogeneous Markov chains in a compact and locally compact spaces, the ergodic properties are in...
We use nonstandard analysis to significantly generalize the well-known Markov chain ergodic theorem ...
Beznea L, Cimpean I, Röckner M. A new approach to the existence of invariant measures for Markovian ...
AbstractLet X be a Polish space and P a Markov operator acting on the space of Borel measures on X. ...
Abstracb. A measurable set A is invariant with respect to a not necessarily symmetric sub-Markovian ...
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