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Axisymmetric problem of a nonhomogeneous elastic layer

机译:非均匀弹性层的轴对称问题

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摘要

The paper deals with a theoretical treatment of elastic behavior for a medium with nonhomogeneous materials property, which is defined gy the relation G(Z)=G_0~Zm, i.e., shear modulus of elasticity G varies with the dimensionless axial coordinate Z by the power product form, arbitrarily. Fundamental differential equation for such nonhomogeneous medium has been already proposed in [5]. It is given by a second-order partial differential equation. However, it was found that the fundamental equation is not sufficient in general to solve several Kinds of boundary-value problems.
机译:本文针对具有非均质材料特性的介质的弹性行为进行理论处理,其定义为关系G(Z)= G_0〜Zm,即弹性剪切模量G随无因次轴向坐标Z随功率的变化而变化。产品形式,任意。在[5]中已经提出了这种非均匀介质的基本微分方程。它由二阶偏微分方程给出。然而,已经发现基本方程通常不足以解决几种边界值问题。

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