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含曲线裂纹的压电材料反平面应变问题
引用本文:侯密山,钱秀清.含曲线裂纹的压电材料反平面应变问题[J].中国石油大学学报(自然科学版),2001,25(2).
作者姓名:侯密山  钱秀清
作者单位:石油大学建筑工程系,
基金项目:山东省自然科学基金资助项目 (项目编号 :Y99A0 2 )
摘    要:用复函数的Faber级数展开方法 ,通过求解Hilbert问题研究了含任意曲线裂纹的压电材料反平面应变问题 ,获得了问题的解析解和场强度因子。结果表明 ,当边界上仅受应力和电位移载荷作用时 ,应力场与电位移载荷无关 ,电位移场与应力载荷无关。算例中分别给出了圆弧裂纹的强度因子和椭圆弧裂纹问题的无量纲强度因子。

关 键 词:压电材料  曲线裂纹  反平面应变  Faber级数

ANTI-PLANE STRAIN PROBLEMS OF CURVILINEAR CRACKS IN PIEZOELECTRIC MATERIAL
HOU Mi-shah,QIAN Xiu-qing.ANTI-PLANE STRAIN PROBLEMS OF CURVILINEAR CRACKS IN PIEZOELECTRIC MATERIAL[J].Journal of China University of Petroleum,2001,25(2).
Authors:HOU Mi-shah  QIAN Xiu-qing
Institution:HOU Mi shan and QIAN Xiu qing
Abstract:The analytic solution and the intensity factor of anti plane strain problems of curvilinear cracks in piezoelectric materials are obtained by using the Faber series expansion of complex variable functions and solving Hilbert problem. The stress field is independent of the electric displacement loading, and the electric displacement field is independent of the stress loading while there only are stress and electric displacement loading on the boundary. The intensity factor of circular arc cracks and elliptical cracks are obtained in some special cases.
Keywords:piezoelectric material  curvilinear crack  anti  plane strain  Faber series
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