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Application of results on Eshelby tensor to the determination of effective poroelastic properties of anisotropic rocks-like composites

机译:Eshelby张量结果在确定各向异性岩石状复合材料有效孔隙弹性特性中的应用

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The present work is devoted to the determination of the macroscopic poroelastic properties of anisotropic elastic porous materials saturated by a fluid under pressure. It makes use of the theoretical results provided by Withers [Withers, P.J., 1989. The determination of the elastic field of an ellipsoidal inclusion in a transversely isotropic medium, and its relevance to composite materials. Philosophical Magazine A 59 (4), 759-781.] for the problem of an ellipsoidal inclusion embedded in a transversely isotropic elastic medium. The particular case of a spherical inclusion is very important for rock-like composites such as argillite and shales. The implementation of these results in a micromechanical theory of poroelasticity allows to quantify the effects of the solid matrix anisotropy and of pore space on the effective poromechanical properties. Closed form expressions of Biot tensor and of Biot modulus are presented as well as numerical applications for anisotropic shales. (C) 2006 Elsevier Ltd. All rights reserved.
机译:本工作致力于确定在压力下被流体饱和的各向异性弹性多孔材料的宏观多孔弹性特性。它利用了Withers [Withers,P.J.,1989年提供的理论结果。确定了横观各向同性介质中的椭圆形夹杂物的弹性场及其与复合材料的关系。 Philosophical Magazine A 59(4),759-781。],介绍了在横向各向同性弹性介质中嵌入椭圆形夹杂物的问题。球形夹杂物的特殊情况对于像岩石一样的复合材料(如泥石和页岩)非常重要。在多孔弹性的微力学理论中,这些结果的实现允许量化固体基质各向异性和孔空间对有效孔隙力学性质的影响。提出了Biot张量和Biot模量的闭式表达式以及各向异性页岩的数值应用。 (C)2006 Elsevier Ltd.保留所有权利。

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