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Homogenization of a heat transfer problem in a highly heterogeneous periodic medium

机译:高度异质周期性介质中传热问题的均质化

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摘要

We consider the homogenization of a heat transfer problem in a periodic media made of two connected components having comparable conductivities separated by a third medium (insulating layer), the thickness of which is of he same order ∈than the basic periodicity cell, and such that its conductance λ becomes infinitely small at the same time as ∈, following a rate λ=λ(∈). In the case where ∈~2/λ remains bounded, we identify the homogenized problem. Otherwise, we have to assume moreover that there are no sources in the third medium.
机译:我们考虑在周期性介质中的传热问题的均质化,该周期介质是由两个具有相通的电导率的连接组件组成,并由第三介质(绝缘层)隔开,其电导率与基本周期性电芯的介电常数相同,因此它的电导率λ随λ=λ(∈)而与ε同时无限小。在ε〜2 /λ仍然有界的情况下,我们确定了均质化问题。否则,我们还必须假设第三种媒体中没有任何来源。

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