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• W2912409092 abstract "We investigate existence and uniqueness for the stochastic liquid crystal flow driven by colored noise on the two-dimensional torus. After giving a natural uniqueness criterion, we prove local solvability in $L^p$-based spaces, for every $p>2.$ Thanks to a bootstrap principle together with a Gyongy-Krylov-type compactness argument, this will ultimately lead us to prove the existence of a particular class of global solutions which are partially regular, strong in the probabilistic sense, and taking values in the critical space $L^2times H^1.$" @default.
• W2912409092 created "2019-02-21" @default.
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• W2912409092 date "2019-02-15" @default.
• W2912409092 modified "2023-09-30" @default.
• W2912409092 title "Existence, uniqueness and regularity for the stochastic Ericksen-Leslie equation" @default.
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