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Numerical solutions of checkerboard fields

机译:棋盘字段的数值解

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摘要

The checkerboard is one of the few microstructures which yield an explicit formula for its effective conductivity. The famous formula for the effective conductivity λ_(eff) = (λ_gλ_w)~(1/2) for a standard checkerboard of conductivities λ_g and λ_w, were proved about 30 years ago by Dykhne [4]. The explicit solution of the corresponding temperature-field was later found by Berdichevskii [1]. In particular he found that the heat-flux is infinitely high in the corners of the squares.
机译:棋盘是少数微观结构之一,其产生有效电导率的明确公式。由Dykhne大约30年前,在Dykhne大约30年前证明了用于标准突出和λ_w的有效电导率λ_(eff)=(λ_gλ_w)〜(1/2)的着名公式。 Berdichevskii [1]稍后发现相应温度场的显式解。特别是他发现热量通量在正方形的角落中无限高。

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