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Macroscopic Lagrangian formulation of poroelasticity with porosity dynamics

机译:具有孔隙动力学的孔隙弹性的宏观拉格朗日公式

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This paper is concerned with the theory of a fluid-filled poroelastic body. As a departure from the Biot theory, the porosity is introduced in the description of material behavior as an independent variable. Generalizing earlier work in which the equilibrium equations were obtained by means of a variational formulation, the corresponding dynamic theory is developed here. The approach leads to an interpretation of a number of physical phenomena in poroelasticity, including dynamic versus static moduli, added mass and, most importantly, porosity dynamics. Study of the dispersion relation of the second dilatational wave reveals a bifurcation in the low frequency range, and the existence of "left-handed-material" behavior between two critical frequencies in the high frequency range. We also see evidence of a third dilatational wave.
机译:本文涉及的是充满流体的多孔弹性体的理论。与Biot理论不同,孔隙率在材料行为描述中作为自变量引入。归纳了通过变分公式获得平衡方程的早期工作,在此开发了相应的动力学理论。该方法可以解释多孔弹性中的许多物理现象,包括动态模量与静态模量,增加的质量以及最重要的是孔隙率动力学。对第二膨胀波的色散关系的研究表明,在低频范围内出现了分叉,并且在高频范围内的两个临界频率之间存在“惯用材料”行为。我们还看到了第三次膨胀波的证据。

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