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首页> 外文期刊>Geophysics: Journal of the Society of Exploration Geophysicists >Embedded-bound method for estimating the change in bulk modulus under either fluid or solid substitution
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Embedded-bound method for estimating the change in bulk modulus under either fluid or solid substitution

机译:用于估计流体或固体替代下的体积模量变化的嵌入式约束方法

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摘要

Fluid and solid substitution of bulk modulus are exact and unique for materials whose elastic bulk and/or shear moduli fall on the Hashin-Shtrikman bounds. For materials whose moduli lie between the bounds, solid and fluid substitution of bulk moduli can be computed exactly, but not uniquely. Every initial bulk modulus can be realized with an infinite number of microstructures and therefore transform to an infinite number of moduli upon substitution of the pore fill. This nonuniqueness arises when detailed information on the material pore geometry is not available. We evaluated four embedded-bound constructions for fluid and solid substitution that were based on realizable materials. In the limiting case of pore fluids, two of these constructions reduced to the bounds of Gibiansky and Torquato, which illustrated that those bounds were optimum. For solids, the first two constructions corresponded to a homogeneous pore stiffness and predicted the smallest change in modulus. The third construction prediction corresponded to a pore space with heterogeneous stiffness, and it predicted a much larger change in modulus.
机译:弹性模量和/或剪切模量落在Hashin-Shtrikman边界上的材料的体积模量的流体和固体替代是精确且独特的。对于模量介于边界之间的材料,可以精确地(但不是唯一地)计算体积模量的固体和流体替代。每个初始的体积模量都可以用无限数量的微结构实现,因此在替换孔填充时转换为无限大的模量。当无法获得有关材料孔几何形状的详细信息时,就会出现这种不唯一性。我们评估了四种基于可实现材料的嵌入式绑定构造,用于流体和固体置换。在孔隙流体的极限情况下,这些构造中的两个减小到Gibiansky和Torquato的边界,这说明这些边界是最佳的。对于固体,前两个结构对应于均一的孔刚度,并预测模量的最小变化。第三构造预测对应于具有不均匀刚度的孔空间,并且它预测了模量的大得多的变化。

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