不相交集
渗透(认知心理学)
极限(数学)
零(语言学)
统计物理学
粒状材料
二进制数
空格(标点符号)
渗流理论
物理
理论物理学
矿物学
数学
地质学
数学分析
计算机科学
电导率
量子力学
生物
算术
操作系统
哲学
神经科学
语言学
作者
Fumiko Yonezawa,M. H. Cohen
摘要
This article analyzes the structure of the so-called self-similar effective medium approximation (SSEMA) which has been proposed for the effective permittivities in multicomponent inhomogeneous materials such as sedimentary rocks. In particular, our interest lies in understanding what kind of geometry is represented by the SSEMA. We show that, in the case of binary disorder, the first constituent is treated in the SSEMA in such a way that its geometrical continuity in space is guaranteed all the way down to the limit of zero proportion while the second constituent remains disjoint. This accounts for the zero percolation thresholds manifest in Archie’s law.
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