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We study some interacting particle systems, where particles move until they reach a vertex free of any other particle (and then stop forever). When the underlying graph is a cycle, these models can be seen as generalizations of the well-known parking model. The parking model has also been studied on the infinite line and on trees, with a deterministic moving strategy for the particles. Here, we define and study the case when particles do random walks, and we describe the distribution of the final configuration.