A Self-Consistent Analysis of the Stiffening Effect of Rigid Inclusions on a Power-Law Material
A Self-Consistent Analysis of the Stiffening Effect of Rigid Inclusions on a Power-Law Material
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刚性夹杂物对幂律材料的强化效应的自洽分析
DOI：
10.1115/1.3225723
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发表时间：
1984
影响因子：
1.2
通讯作者：
J. Duva
中科院分区：
文献类型：
--
作者：
J. Duva
< jats: p>利用微分自洽分析方法，推导了刚性球形夹杂加筋幂律粘性材料的近似本构关系。这种方法包括两个部分：自洽微分方程的制定，并解决相关的核问题，一个孤立的包含在无限幂律粘性矩阵的非线性边值问题。
< jats: p> An approximate constitutive relation is derived for a power-law viscous material stiffened by rigid spherical inclusions using a differential self-consistent analysis. This approach consists of two parts: the formulation of a self-consistent differential equation, and the solution of an associated kernel problem, a nonlinear boundary value problem for an isolated inclusion in an infinite power-law viscous matrix.