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Asymptotics and Computation of the Solution to the Conductivity Equation in the Presence of Adjacent Inclusions with Extreme Conductivities

机译:电导率方程解的渐近性与计算   在具有极端电导率的相邻包含体的存在下

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摘要

When inclusions with extreme conductivity (insulator or perfect conductor)are closely located, the gradient of the solution to the conductivity equationcan be arbitrarily large. And computation of the gradient is extremelychallenging due to its nature of blow-up in a narrow region in betweeninclusions. In this paper we characterize explicitly the singular term of thesolution when two circular inclusions with extreme conductivities are adjacent.Moreover, we show through numerical computations that the characterization ofthe singular term can be used efficiently for computation of the gradient inthe presence adjacent inclusions.
机译:当具有极高电导率的夹杂物(绝缘体或理想导体)紧靠时,电导率方程的解的梯度可能会很大。并且由于梯度在夹杂物之间的狭窄区域中爆炸的性质,因此梯度的计算极具挑战性。在本文中,我们明确地描述了两个具有极高电导率的圆形夹杂物相邻时溶液的奇异项的特征。此外,我们通过数值计算表明,在存在相邻夹杂物的情况下,奇异项的特征可以有效地用于计算梯度。

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