渗流临界指数
渗流理论
定向渗流
统计物理学
渗流阈值
渗透(认知心理学)
格子(音乐)
临界指数
物理
凝聚态物理
理论物理学
多孔介质
连续介质渗流理论
材料科学
相变
多孔性
量子力学
电导率
电阻率和电导率
心理学
复合材料
声学
神经科学
标识
DOI:10.1080/13642818708215336
摘要
Abstract While most natural systems to which percolation theory has been applied are continuum systems, most of the developments in percolation theory have been made through the study of lattice models. Recently, two major developments have shown, however, that continuum percolation warrants investigation in its own right, having features with no counterpart on lattices. The first development was in understanding the dependence of the threshold on the particle structure; the second was in finding a relation between critical exponents of physical properties and the local geometrical properties of the system. These developments explained observations in the four major groups of continuum systems: porous media, doped semiconductors, microemulsions and composite materials.
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