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首页> 外文期刊>Russian physics journal >A Solution of an Inverse Problem of the Theory of Heterophase Media for a Matrix System with Cubic Inclusions in Sites of a Simple Cubic Lattice
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A Solution of an Inverse Problem of the Theory of Heterophase Media for a Matrix System with Cubic Inclusions in Sites of a Simple Cubic Lattice

机译:一个简单立方点阵中具有立方夹杂物的矩阵系统的异相介质理论反问题的求解

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摘要

The electromagnetic properties of heterogeneous systems were actively investigated previously [1]. Many models of such systems were suggested to calculate the effective permittivity of mixtures with the known permittivities of components. Works investigating the inverse problem of determining the properties of separate phases based on the properties of the whole sample are much less in number. Solving the inverse problem for the existing models, we have concluded that they can be subdivided into two main groups: 1) models for which the inverse problem can be solved and 2) models for which the inverse problem has not yet been solved. The model of matrix system (the Maxwell–Garnet approximation) [2] belongs to the first group, and the model of statistical mixture (the method of effective medium) [2] belongs to the second group. The model of matrix system with cubic inclusions whose centers form a cubic lattice and whose faces are parallel was suggested by Odelevskii [3].
机译:先前已经积极研究了异构系统的电磁特性[1]。建议使用这种系统的许多模型来计算具有已知组分介电常数的混合物的有效介电常数。研究根据整个样品的特性确定独立相的特性的反问题的工作数量要少得多。解决现有模型的反问题,我们得出的结论是,它们可以分为两大类:1)可以解决反问题的模型和2)尚未解决反问题的模型。矩阵系统模型(麦克斯韦-加内特近似)[2]属于第一类,统计混合模型(有效介质的方法)[2]属于第二类。 Odelevskii [3]提出了一个矩阵系统的模型,该系统具有立方夹杂物,其中心形成一个立方晶格,并且其表面是平行的。

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