AbstractWe establish Lamperti representations for semi-stable Markov processes in locally compact groups. We also study the particular cases of processes with values in R and C under the hypothesis that they do not visit 0. These Lamperti representations yield some properties of these semi-stable Markov processes
AbstractWe extend the Ruzhansky–Turunen theory of pseudo-differential operators on compact Lie group...
AbstractWe consider some special classes of Lévy processes with no gaussian component whose Lévy mea...
A new construction of regeneration times is exploited to prove ergodic and renewal theorems for semi...
AbstractWe establish Lamperti representations for semi-stable Markov processes in locally compact gr...
By killing a stable Lévy process when it leaves the positive half-line, or by conditioning it to sta...
In this paper, we obtain a Lamperti type representation for real-valued self-similar Markov processe...
In this paper we obtain a Lamperti type representation for real-valued self-similar Markov processes...
Positive self-similar Markov processes (pssMp) are positive Markov processes that satisfy the scalin...
Abstract A semi-Markov process is one that changes states in accordance with a Markov chain but take...
Abstract A semi-Markov process is one that changes states in accordance with a Markov chain but take...
Abstract A semi-Markov process is one that changes states in accordance with a Markov chain but take...
Abstract A semi-Markov process is one that changes states in accordance with a Markov chain but take...
A semi-Markov process is one that changes states in accordance with a Markov chain but takes a rando...
AbstractWe show that a Markov process in a manifold invariant under the action of a compact Lie grou...
Accepted for publication in Journal of Theoretical ProbabilityInternational audienceWe compare two d...
AbstractWe extend the Ruzhansky–Turunen theory of pseudo-differential operators on compact Lie group...
AbstractWe consider some special classes of Lévy processes with no gaussian component whose Lévy mea...
A new construction of regeneration times is exploited to prove ergodic and renewal theorems for semi...
AbstractWe establish Lamperti representations for semi-stable Markov processes in locally compact gr...
By killing a stable Lévy process when it leaves the positive half-line, or by conditioning it to sta...
In this paper, we obtain a Lamperti type representation for real-valued self-similar Markov processe...
In this paper we obtain a Lamperti type representation for real-valued self-similar Markov processes...
Positive self-similar Markov processes (pssMp) are positive Markov processes that satisfy the scalin...
Abstract A semi-Markov process is one that changes states in accordance with a Markov chain but take...
Abstract A semi-Markov process is one that changes states in accordance with a Markov chain but take...
Abstract A semi-Markov process is one that changes states in accordance with a Markov chain but take...
Abstract A semi-Markov process is one that changes states in accordance with a Markov chain but take...
A semi-Markov process is one that changes states in accordance with a Markov chain but takes a rando...
AbstractWe show that a Markov process in a manifold invariant under the action of a compact Lie grou...
Accepted for publication in Journal of Theoretical ProbabilityInternational audienceWe compare two d...
AbstractWe extend the Ruzhansky–Turunen theory of pseudo-differential operators on compact Lie group...
AbstractWe consider some special classes of Lévy processes with no gaussian component whose Lévy mea...
A new construction of regeneration times is exploited to prove ergodic and renewal theorems for semi...
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