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Equivalent mixed 'PHETS' and 'MPHETS' poroelastic-transport-swelling finite element models for soft biological tissues

机译:相同的混合“Phet”和“薄片”孔弹性传输溶胀的有限元模型,用于软生物组织

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A soft hydrated tissue Structure can be viewed as a "PETS" (poroelastic-transport-swelling) model, i.e., as a continuum composed of an incompressible porous solid (fibrous matrix with fixed charge density, FCD) that is saturated by a mobile incompressible fluid (water) containing mobile positively (p) and negatively (m) charged species. Previously, we described two PETS models-a "semi-mixed" porohyperelastic PHETS model (Simon et al. 1998) and a "fully mixed" MPHETS model (Simon et al. 1999) using FEMs (finite element models) that included geometric and material nonlinearity and coupled electrical/chemical/mechanical transport of the fluid and charged species. Here, we demonstrate the equivalence of the PHETS and MPHETS formulations that are useful when the solid and fluid materials are incompressible and the electrical-chemical potential and mechanical-osmotic pressure fields are discontinuous at material interfaces.
机译:柔软的水合组织结构可以被视为“宠物”(珀咯级 - 传送膨胀)模型,即,作为由移动不可压缩饱和的不可压缩多孔固体(纤维基质,FCD)的不可压缩多孔固体(纤维基质)组成的连续体含有液体(P)和负(M)带电物种的流体(水)。以前,我们描述了两个宠物模型-A“半混合”孔隙弹性PHETS模型(Simon等人1998)和“完全混合的”薄片模型(Simon等,1999)使用包括几何和的有限元模型)材料非线性和耦合电气/化学/机械传输的流体和带电物种。在这里,我们证明了当固体和流体材料是不可压缩的,电气化学电位和机械 - 渗透压力在材料界面处不连续时,所以是有用的phets和mphet配方的等价性。

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