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In this article, we prove uniqueness and energy balance for isentropic Eulersystem driven by a cylindrical Wiener process. Pathwise uniqueness result isobtained for weak solutions having H\"older regularity $C^{\alpha},\alpha>1/2$in space and satisfying one-sided Lipschitz bound on velocity. We proveOnsager's conjecture for isentropic Euler system with stochastic forcing, thatis, energy balance equation for solutions enjoying H\"older regularity$C^{\alpha},\alpha>1/3$. Both the results have been obtained in a more generalsetting by considering regularity in Besov space.

Uniqueness and energy balance for isentropic Euler equation with stochastic forcing