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We consider the problem of viscosity solution of integro-partial differentialequation(IPDE in short) with one obstacle via the solution of reflectedbackward stochastic differential equations(RBSDE in short) with jumps. We showexistence and uniqueness of a continuous viscosity solution of equation withnon local terms, in case the generator is not monotonous and Levy's measure isinfinite.

Reflected backward stochastic differentialequation with jumps and  viscosity solution of second order integro-differential equation without  monotonicity condition: case with the measure of Levy infinite