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The anti-plane equation of motion for an orthotropic anisotropic body has several expressive manners, moreover the presentations of self-similar solutions are particularly simple.

正交异性体的反平面运动方程有几种表达方式,而以自相似解表达方式尤为简单。

Based on the basic elastic equations and series expansion, the paper presents the general solution of antiplane interface end.

利用位移函数的级数展开,对任意角度的反平面问题界面端的应力场进行了分析研究,得到了全场解。

Composite materials with doubly periodic rigid line inclusions under antiplane shear in an infinite medium are discussed.

利用微结构的周期性和平均应力/应变定理得到了复合材料有效反平面剪切模量的精确公式。

Antiplane problem ; interface end ; singularity index ; stress intensity factor.

反平面问题;界面端;奇异指数;应力强度因子

Doubly periodic piezoelectric inclusions in an infinite piezoelectric medium under antiplane shear is dealt with.

研究无限压电介质中双周期圆柱形压电夹杂的反平面问题。

The problem of a Griffith crack in an unbounded orthotropic functionally graded material subjected to antiplane shear impact was studied.

研究了无限大正交各向异性功能梯度材料Griffith裂纹受反平面剪切冲击作用的问题。

By using of complex variable and integral equation methods, the antiplane multiple elliptical holes and multiple cracks problem of infinite region was considered.

摘 要:运用复变函数及积分方程方法,求解了无限域中的多椭圆孔多裂纹反平面问题。

In this paper, this method is extended into the orthotropic media. The parameterβ=μxμy is introduced to perform coordinate transformation. The basic equations of antiplane crack problem for orthotropic media can be transformed in terms of those of isotropic media.

本文将这一方法推广应用于正交各向异性材料,首先引入参数β=μxμy,利用坐标变换,将正交各向异性板反平面裂纹问题的基本问题转换为各向同性的形式进行求解,然后经过反变换求得问题的一般解。

Complex function method and multi-polar coordinate transformation are used to study the Green function of a fixed rigid circular inclusion in right-angle planar space under an anti-plane point loading on the horizontal straight boundary.

利用复变函数法、多极坐标移动技术研究了直角平面区域内含有固定圆形夹杂时的反平面问题Green函数解。

The results show shear wave splitting and decoupling of in-plane/anti-plane movements.

结果显示横波分裂和切平面/反平面运动耦合的特征。

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