  In this paper{\}we prove the existence of a solution for reflected backward
doubly stochastic differential equations with poisson jumps (RBDSDEPs) with one
continuous barrier where the generator is continuous and also we study the
RBDSDEPs with a linear growth condition and left continuity in $y$ on the
generator. By a comparison theorem established here for this type of equation
we provide a minimal or a maximal solution to RBDSDEPs.
