  A model for the evolution of a large population interacting system is
considered in which a marked Poisson processes influences their evolution,
together with a Brownian motion. Mean field McKean-Vlasov limits of such system
are formulated studying first both systems individually. Letting the population
size growing to infinite, the weak convergence of the solutions of such systems
is proved; in other words, propagation of chaos of such systems is obtained.
