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Solvability of Some Boundary-Value Problems for Polyharmonic Equation with Hadamard-Marchaud Boundary Operator

机译:具有Hadamard-Marchaud边界算子的多调和方程某些边值问题的可解性

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摘要

We investigate solvability conditions for certain non-classical boundary-value problems for the polyharmonic equation. As the boundary operators we consider fractional differential operators in the sense of Hadamard-Marchaud. The considered problems generalize well-known Dirichlet and von Neumann boundary-value problems for boundary operators of fractional type.
机译:我们研究了某些某些非经典的调和方程的边值问题的可解条件。作为边界算子,我们从Hadamard-Marchaud的角度考虑分数阶微分算子。所考虑的问题针对分数型边界算子推广了众所周知的Dirichlet和von Neumann边值问题。

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