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- W2023378545 abstract "We study Poincar'e problem for a linear uniformly parabolic operator $P$ in a cylinder $Q=Omegatimes (0,T).$ The boundary operator $B$ is defined by an oblique derivative with respect to a tangential vector field $l$ defined on the lateral boundary $S.$ The coefficients of $P$ are supposed to be $VMO$ away from the set of tangency $E$ and to possess higher regularity in $x$ near to $E.$ A unique strong solvability result is obtained in $W^{2,1}_p(Q)$ for all $pin (1,infty).$" @default.
- W2023378545 created "2016-06-24" @default.
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- W2023378545 date "2003-07-29" @default.
- W2023378545 modified "2023-09-27" @default.
- W2023378545 title "W^{2,1}_p Solvability for Parabolic Poincare Problem" @default.
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