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Approximation of eigenvalues of elliptic operators with discontinuous coefficients

机译:具有不连续系数的椭圆算子特征值的逼近

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摘要

The asymptotic behavior of eigenvalues of an elliptic operator with a divergence form is discussed. The coefficients of the operator are discontinuous through a boundary of a subdomain and degenerate to zero on the subdomain when a parameter tends to zero. We will prove that the eigenvalues approach eigenvalues of the Laplacian on the subdomain or on the complement. We will obtain precise asymptotic behavior of their convergence. [References: 13]
机译:讨论了具有散度形式的椭圆算子特征值的渐近行为。运算符的系数在子域的边界处不连续,并且当参数趋于零时在子域上退化为零。我们将证明特征值在子域或补码上接近拉普拉斯算子的特征值。我们将获得它们收敛的精确渐近行为。 [参考:13]

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