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We study in this article the existence and uniqueness of solutions to a classof stochastic transport equations with irregular coefficients. Asking onlyboundedness of the divergence of the coefficients (a classical condition inboth the deterministic and stochastic setting), we can lower the integrabilityregularity required in known results on the coefficients themselves and on theinitial condition, and still prove uniqueness of solutions.

On a class of stochastic transport equations for L2loc vector fields