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A fractional equation for anomalous diffusion in a randomly heterogeneous porous medium

机译:随机非均质多孔介质中反常扩散的分数阶方程

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A fractional partial differential equation is derived for the spreading of matter in a saturated porous medium starting from precise hypotheses concerning the medium itself, which is a collection of intertwisted tubes with randomly distributed slopes, filled with quiescent fluid. Examining the fundamental solution of the fractional equation indicates that the second moment is not proportional to time, which is the signature of anomalous diffusion. The equation derived preserves non-negativity and also the total mass of matter. (C) 2004 American Institute of Physics.
机译:从关于介质本身的精确假设出发,导出了一个分数阶偏微分方程,用于物质在饱和多孔介质中的扩散,该假设是介质本身是缠绕在一起的,具有随机分布的斜率的缠绕管的集合。检查分数方程的基本解表明,第二矩与时间不成比例,这是异常扩散的特征。导出的方程式保留了非负性,也保留了物质的总质量。 (C)2004美国物理研究所。

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