18 pagesInternational audienceWe consider a jumping Markov process X(t). We study the absolute continuity of the law of X(t) for t > 0. We first consider, as Bichteler-Jacod [2] and Bichteler-Gravereaux-Jacod [1], the case where the rate of jump is constant. We state some results in the spirit of those of [2, 1], with rather weaker assumptions and simpler proofs, not relying on the use of stochastic calculus of variations. We finally obtain the absolute continuity of the law of Xx t in the case where the rate of jump depends on the spatial variable, and this last result seems to be new
We consider a one-dimensional jumping Markov process {Xxt}t≥0, solv-ing a Poisson-driven stochastic ...
International audienceWe consider a one-dimensional jumping Markov process {X-t(x)}(t >= 0), solving...
We examine a piecewise deterministic Markov process, whose whole randomness stems from the jumps, wh...
AbstractWe consider a jumping Markov process {Xtx}t≥0. We study the absolute continuity of the law o...
18 pagesInternational audienceWe consider a jumping Markov process X(t). We study the absolute conti...
We consider a jumping Markov process . We study the absolute continuity of the law of for t>0. We fi...
We consider a jumping Markov process {Xxt}t≥0. We study the absolute continuity of the law of X x t ...
AbstractWe study the solution X={Xt}t∈[0,T] to a Poisson-driven SDE. This equation is “irregular” in...
In order to study the regularity of the density of a solution of a infinite activity jump driven sto...
We study the solution X={Xt}t[set membership, variant][0,T] to a Poisson-driven SDE. This equation i...
Abstract. We consider a Lévy process Xt and the solution Yt of a stochastic differential equation d...
International audienceLet (Xt, t >= 0) be a diffusion process with jumps, sum of a Brownian motion w...
This work is dedicated to the study of some properties concerning the d-dimensional jump type diffus...
International audienceConsider on a manifold the solution $X$ of a stochastic differential equation ...
AbstractThis work is concerned with a class of jump-diffusion processes with state-dependent switchi...
We consider a one-dimensional jumping Markov process {Xxt}t≥0, solv-ing a Poisson-driven stochastic ...
International audienceWe consider a one-dimensional jumping Markov process {X-t(x)}(t >= 0), solving...
We examine a piecewise deterministic Markov process, whose whole randomness stems from the jumps, wh...
AbstractWe consider a jumping Markov process {Xtx}t≥0. We study the absolute continuity of the law o...
18 pagesInternational audienceWe consider a jumping Markov process X(t). We study the absolute conti...
We consider a jumping Markov process . We study the absolute continuity of the law of for t>0. We fi...
We consider a jumping Markov process {Xxt}t≥0. We study the absolute continuity of the law of X x t ...
AbstractWe study the solution X={Xt}t∈[0,T] to a Poisson-driven SDE. This equation is “irregular” in...
In order to study the regularity of the density of a solution of a infinite activity jump driven sto...
We study the solution X={Xt}t[set membership, variant][0,T] to a Poisson-driven SDE. This equation i...
Abstract. We consider a Lévy process Xt and the solution Yt of a stochastic differential equation d...
International audienceLet (Xt, t >= 0) be a diffusion process with jumps, sum of a Brownian motion w...
This work is dedicated to the study of some properties concerning the d-dimensional jump type diffus...
International audienceConsider on a manifold the solution $X$ of a stochastic differential equation ...
AbstractThis work is concerned with a class of jump-diffusion processes with state-dependent switchi...
We consider a one-dimensional jumping Markov process {Xxt}t≥0, solv-ing a Poisson-driven stochastic ...
International audienceWe consider a one-dimensional jumping Markov process {X-t(x)}(t >= 0), solving...
We examine a piecewise deterministic Markov process, whose whole randomness stems from the jumps, wh...