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- W2090757597 abstract "The function space , , where is a bounded domain in , consists of elements that on sets of positive -dimensional Hausdorff measure have traces with a property analogous to joint continuity. For the set of traces of the functions in on coincides with , and the imbedding is valid.Solutions of the Dirichlet problem in are considered for the elliptic equation Under the assumption that the normal to and the coefficients of the equation satisfy the Dini condition on , it is established that for all and there is a unique solution that depends continuously on and . It is proved that in this situation the solution in coincides with the concept of a solution in introduced by Mikhailov.Bibliography: 39 titles." @default.
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- W2090757597 date "1990-02-28" @default.
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- W2090757597 title "ON THE DIRICHLET PROBLEM FOR A SECOND-ORDER ELLIPTIC EQUATION" @default.
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- W2090757597 doi "https://doi.org/10.1070/sm1990v065n01abeh002075" @default.
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