Markov semigroups generated by a Poisson driven differential equation-Reference-Cited by-同舟云学术

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Markov semigroups generated by a Poisson driven differential equation

Published:2002-07 Issue:1 Volume:50 Page:41-54
ISSN:0362-546X
Container-title:Nonlinear Analysis: Theory, Methods & Applications
language:en
Short-container-title:Nonlinear Analysis: Theory, Methods & Applications

Author:

Szarek Tomasz,Wȩdrychowicz Stanisław

Publisher

Elsevier BV

Subject

Applied Mathematics,Analysis

Reference8 articles.

1. Convergence of Probability Measures;Billingsley,1968

2. R.M. Dudley, Probabilities and Metrics, Aarhus Universitet, 1976.

3. Markov Processes;Ethier,1986

4. Convergence de la répartition empirique vers la répartition théorétique;Fortet;Ann. Sci. École Norm. Sup.,1953

5. From fractals to stochastic differential equations. Chaos—the interplay between stochastic and deterministic behaviour, Karpacz ’95;Lasota,1995

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1. Exponential ergodicity of some Markov dynamical systems with application to a Poisson-driven stochastic differential equation;Dynamical Systems;2018-06-21

2. The Central Limit Theorem for Random Dynamical Systems;Journal of Statistical Physics;2016-08-16

3. Dimension of invariant measures for continuous random dynamical systems;Mathematical Methods in the Applied Sciences;2016-01-11

4. Law of Large Numbers for Random Dynamical Systems;Journal of Statistical Physics;2015-12-10

5. Continuous random walks and fractional powers of operators;Journal of Mathematical Analysis and Applications;2014-03

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