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A variational formulation for coupled physicochemical flows during finite deformations of charged porous media

机译:带电多孔介质有限变形过程中耦合物理化学流动的变分公式

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Polymer gels, hydrated biological tissues and other charged porous media may exhibit macroscopic coupling between solid deformations and internal fluid, chemical and electrical flows. In this manuscript, we develop a variationally motivated finite deformation-theory for describing such coupled phenomena. The formulation combines mathematical descriptions of the power balance associated with solid deformation and fluid and solute flows for an arbitrary number of solute species, and includes the macroscopic phenomenological coupling relations of nonequilibrium thermodynamics. Particular implementations of the theory are discussed for a charged,porous medium interacting with a binary electrolyte and for the addition of a third, possibly charged solute species to such a system. This theoretical framework is suitable for modeling physicochemical interactions in a large class of hydrated porous media. (C) 1998 Elsevier Science Ltd. All rights reserved. [References: 37]
机译:聚合物凝胶,水合的生物组织和其他带电的多孔介质可能会表现出固体变形与内部流体,化学和电流之间的宏观耦合。在本手稿中,我们开发了一种基于变分的有限变形理论来描述这种耦合现象。该公式结合了与任意数量的溶质种类相关的与固体变形以及流体和溶质流相关的功率平衡的数学描述,并且包括非平衡热力学的宏观现象学耦合关系。对于带电荷的多孔介质与二元电解质相互作用以及向这种系统中添加第三种可能带电的溶质物种,讨论了该理论的特定实现。该理论框架适用于模拟大量水合多孔介质中的物理化学相互作用。 (C)1998 Elsevier ScienceLtd。保留所有权利。 [参考:37]

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