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层状介质垂直界面有限裂纹问题的积分变换解
引用本文:彭达仁 杨光松. 层状介质垂直界面有限裂纹问题的积分变换解[J]. 固体力学学报, 1998, 19(2): 148-155
作者姓名:彭达仁 杨光松
作者单位:[1]长沙交通学院基础课部 [2]二炮第二研究所固体发动机中心
摘    要:层状弹性材料包含垂直于界面有限裂纹时,可运用富里叶变换及引用位错密度函数,导出了反映裂纹尖端奇异性的奇异积分方程组,并使用Lobatto-chebyshev方法解此方程组,最后得到裂纹尖端应力强度因子,为检验方法的正确性,对某两层含裂实际结构进行了计算,结果是满意的。

关 键 词:层状弹性结构 应力强度因子 裂纹 积分变换解

INTEGRAL TRANSFORM SOLUTION OF MULTI MATERIAL STRUCTURE WITH FINITE CRACK PERPENDICULAR TO THE INTERFACE
Peng Daren Zhang Qisen. INTEGRAL TRANSFORM SOLUTION OF MULTI MATERIAL STRUCTURE WITH FINITE CRACK PERPENDICULAR TO THE INTERFACE[J]. Acta Mechnica Solida Sinica, 1998, 19(2): 148-155
Authors:Peng Daren Zhang Qisen
Abstract:The plane elasticity problem for layered elastic systems containing a finite crack perpendicular to the interface is considered. To derive the singular integral equations, the Fourier tansform in conjunction with dislocations density function is used. The singular integral equations is solved by the Lobatto Chebyshev method commonly applied to such problems. In order to examine the usefulness of the method described in this paper, a two layers structure of containing a cut parallel to thickness is considered.
Keywords:layered elastic structure   singular integral equation   stress intensity factor
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