首页 | 本学科首页   官方微博 | 高级检索  
     检索      

压电体中孔边Ⅲ型界面裂纹的动应力强度因子
引用本文:宋天舒,李冬.压电体中孔边Ⅲ型界面裂纹的动应力强度因子[J].力学学报,2010,42(6):1219.
作者姓名:宋天舒  李冬
作者单位:哈尔滨工程大学航天与建筑工程学院
摘    要:采用Green函数法研究界面上含圆孔边界径向有限长度裂纹的两半无限压电材料对SH波的散射和裂纹尖端动应力强度因子问题.首先构造出具有半圆型凹陷半空间的位移Green函数和电场Green函数,然后采用裂纹"切割"方法构造孔边裂纹,并根据契合思想和界面上的连接条件建立起求解问题的定解积分方程.最后作为算例,给出了孔边界面裂纹尖端动应力强度因子的计算结果图并进行了讨论.

关 键 词:动应力强度因子  孔边界面裂纹  双相压电介质  SH波散射  Green函数
收稿时间:2009-09-04
修稿时间:2010-04-19

DYNAMIC STRESS INTENSITY FACTOR FOR INTERFACIAL CRACKS OF MODE III ON A CIRCULAR CAVITY IN PIEZOELECTRIC BIMATERIALS
Song Tianshu , Li Dong.DYNAMIC STRESS INTENSITY FACTOR FOR INTERFACIAL CRACKS OF MODE III ON A CIRCULAR CAVITY IN PIEZOELECTRIC BIMATERIALS[J].chinese journal of theoretical and applied mechanics,2010,42(6):1219.
Authors:Song Tianshu  Li Dong
Institution:College of Aerospace and Civil Engineering, Harbin Engineering University, Harbin 150001, China
Abstract:Based on the method of Green's function, the problem of SH-wave scattering by interface radial cracks with arbitrary finite lengths on a circular cavity in piezoelectric bimaterials was investigated in the present paper, and the solution of dynamic stress intensity factor at the crack tip was given. Firstly, a pair of coupled Green functions on the elastic displacement and the electric potential which were suitable for the present problem was constructed. Secondly, the infinite piezoelectric bimaterials were divided into two semi-infinite media. Based on the crack-division technique and the continiuty condition at the interface, two half spaces were bonded to infinite whole space. Thirdly, integral equations for the solution of the unknown stresses, which were related to dynamic stress intensity factor at the crack tip, were established. Finally, some examples and results for dynamic stress intensity factor (DSIF) of the radial cracks on a circular cavity were given, and the influence of a circular cavity on DSIFs at the crack tip was discussed.
Keywords:Green's function  
本文献已被 CNKI 万方数据 等数据库收录!
点击此处可从《力学学报》浏览原始摘要信息
点击此处可从《力学学报》下载免费的PDF全文
设为首页 | 免责声明 | 关于勤云 | 加入收藏

Copyright©北京勤云科技发展有限公司  京ICP备09084417号