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Let $X$ be an integral model at a prime $p$ of a Shimura variety of PEL typehaving good reduction, associated to a reductive group $G$. To $\mathbb{Z}_p$reprsententations of the group $G$ can be associated two kinds of sheaves :crystals on the special fiber of $X$, and locally constant \'etale sheaves onthe generic fiber. We establish a comparison between the cohomology of thesetwo kinds of sheaves.

Comparaison entre cohomologie cristalline et cohomologie \'etale $p$-adique sur certaines vari\'et\'es de Shimura