On stochastic evolution equations for nonlinear bipolar fluids: well-posedness and some properties of the solution

preprint2014arXivOpen access

Abstract

We investigate the stochastic evolution equations describing the motion of a Non-Newtonian fluids excited by multiplicative noise of Lévy type. By making use of Galerkin approximation we can prove that the system has a global (probabilistic) strong solution. This solution is unique and we also prove that the sequence of Galerkin solution converges to this unique solution in mean square.

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