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A finite deformation theory and finite element formulation for coupled electrokinetic and fluid flow in soft tissues: Application to elecroosmotic flow

机译:软组织耦合电动和流体流动的有限变形理论和有限元制剂:对Elecroosmotic流的应用

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Due to the fixed charge density (FCD) in the solid matrix and the ionic nature of the interstitial fluid, cartilage and other soft tissues exhibit coupling between mechanical (deformation, fluid flow, fluid pressurization) and electrical (current, streaming potential) phenomena (Maroudas et al., 1969; Frank and Grodzinsky, 1987). Similar behavior has long been recognized in soil mechanics, and linear finite element formulations have been developed (Lewis and Garner, 1972). Soft tissues, however,typically undergo large deformations and have material properties that strongly vary with deformation. To date, no finite element formulations have been introduced that are capable of representing the nonlinear, electromechanically coupled behavior ofsoft tissues.In the current study, we formulated a nonlinear, variationally derived finite deformation theory for coupled electrokinetic and poroelastic phenomena in cartilage and other porous media. This formulation includes three vector fields representing solid and fluid motion and current flow, as well as two scalar fields representing the fluid pressure and electrical potential. An axisymmetric finite element implementation of the theory was used to investigate electroosmotic flow across homogeneous andinhomogeneous specimens.
机译:由于固体基质中的固定电荷密度(FCD)和间质液的离子性质,软骨和其他软组织在机械(变形,流体流动,流体加压)和电(电流,流势)现象之间表现出耦合( Maroudas等,1969年; Frank和Grodzinsky,1987年)。在土壤力学中,类似的行为长期以来,已经开发了线性有限元制剂(Lewis和Garner,1972)。然而,软组织通常经过大的变形,并且具有强烈变形的材料性能。迄今为止,没有引入有限元制剂,其能够代表鞋面组织的非线性,机电耦合行为。在目前的研究中,我们制定了用于耦合电动和软骨和其他多孔的耦合电动和腹腔弹性现象的非线性变异衍生的有限变形理论媒体。该配方包括三个矢量场,表示固体和流体运动和电流,以及表示流体压力和电位的两个标量场。该理论的轴对称有限元实施用于研究均匀的和均匀标本的电渗流。

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