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antiplane相关的网络例句

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与 antiplane 相关的网络例句 [注:此内容来源于网络,仅供参考]

The multiple cracks and multiple circular holes problem of the particular antiplane regions are studied in the paper by the complex variable function and integral equation method.

利用Fredholm积分方程和复函数方法对断裂力学中的一些特殊反平面区域内的多圆孔、多裂纹问题进行了计算。

How general production descent speak antiplane mill, ensure that the number of plane error, the consumer to misunderstanding.

生产裔一般讲如何磨出平面,保证平面误差在多少之内,把使用者带到误区。

An infinite elastic solid containing a doubly periodic parallelogrammic array of annular cross-section inclusions under antiplane shear is studied.

研究了含双周期分布圆环形截面弹性夹杂的无限大介质在远场均匀反平面应力下的弹性响应。

E By use of the deduced basic solution of antiplane problem, singular integral equation of the interaction between line inclusion and crack is established. Expressions of stress intensity factor of both inclusion and crack and interface stress of the inclusion are given. Numerical calculation of typical example is made.

导出了夹杂反平面问题的基本解,用此建立了线夹杂与线裂纹相互作用的奇异积分方程,给出了夹杂和裂纹端点的应力强度因子,及夹杂两侧界面应力的表达式,并用数值法计算了若干典型算例。

By using of complex variable function and integral equation method, the antiplane multiple holes and cracks problem of half plane region is considered in this paper.

运用复变函数及积分方程方法,求解了半平面域多圆孔多裂纹反平面问题。

The antiplane shear problems of collinear cracks at the interface of dissimilar anisotropic materials aredealt with.

本文研究两种各向异性材料界面共线裂纹的反平面剪切问题。

In this paper,in consideration of air medium inside the hole defects acting on the electric field, a coupled field of antiplane strain problem for the piezoelectric material with an elliptic hole is analyzed with an expression for potential function of complex veriable in Faber series.

考虑椭圆孔内空气介质对电场的作用,用复变函数的Faber级数展开方法,分析了含椭圆孔的压电材料反平面应变问题的耦合场,给出了问题的精确解。

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。

Utilizing the approach of the theory of elasticity and mechanics of materials, the plane and antiplane problems of interactions among multiple line inclusions, line inclusion and line crack, and line inclusion and circular inclusion in infinite plane have been studied systematically from the fracture mechanics point of view in this thesis.

本文使用弹性力学与材料力学相结合的方法,对无限平面上多根线夹杂、线夹杂与线裂纹及线夹杂与圆夹杂相互作用的平面与反平面问题,从断裂力学的角度作了系统研究。

In the functionally graded elastic half-space and the functionally graded covered layer, the motion control equations for the antiplane shear wave are solved, the analytical solutions for displacement and stress are obtained, and with these analytical solutions, the dispersion equation of Love wave is obtained.

对功能梯度弹性半空间和功能梯度覆层的反平面剪切波的运动控制方程进行了求解,给出了半空间和覆盖层的位移、应力解析解,给出了Love波在该解析解下的频散方程。

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