Existence of weak and strong solutions and pathwise uniqueness are proved for stochastic sweeping processes driven by continuous uniformly prox-regular moving sets.
Infinite dimensional analysis
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Stochastic Perturbation of Sweeping Processes Driven by Continuous Uniformly Prox-Regular Moving Sets
Existence of weak and strong solutions and pathwise uniqueness are proved for stochastic sweeping processes driven by continuous uniformly prox-regular moving sets.