| Université Paris 6 Pierre et Marie Curie | Université Paris 7 Denis Diderot | |
| CNRS U.M.R. 7599 | ||
| ``Probabilités et Modèles Aléatoires'' | ||
Auteur(s):
Code(s) de Classification MSC:
Résumé: We study the weak solution $X$ of a parabolic stochastic partial differential equation driven by two independant processes : a gaussian white noise, and a finite Poisson measure. We characterize the support of the law of $X$ as the closure in $\ddcc$, endowed with its Skorokhod topology, of a set of weak solutions of ordinary partial differential equations.
Mots Clés: Parabolic stochastic partial differential equations ; Support theorem ; Poisson measure ; White noise
Date: 1999-09-17
Prépublication numéro: PMA-526