带分数阶边界算子的非齐次多谐方程边值问题的可解性

IF 0.5 Q3 MATHEMATICS Ufa Mathematical Journal Pub Date : 2016-01-01 DOI:10.13108/2016-8-3-155
B. Turmetov
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摘要

. 本文研究了一类非齐次多谐方程边值问题的可解性。作为边界算子,考虑Hadamard意义上的分数阶微分算子。所考虑的问题是已知的诺伊曼问题的推广。
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On solvability of a boundary value problem for an inhomogeneous polyharmonic equation with a fractional order boundary operator
. In this paper we study the solvability of one boundary value problem for an inhomogeneous polyharmonic equation. As a boundary operator, we consider a differen-tiation operator of fractional order in the Hadamard sense. The considered problem is a generalization of the known Neumann problem.
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