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边界元法计算切口多重应力奇性指数
引用本文:程长征,牛忠荣,周焕林,胡宗军. 边界元法计算切口多重应力奇性指数[J]. 计算力学学报, 2009, 26(4): 539-543
作者姓名:程长征  牛忠荣  周焕林  胡宗军
作者单位:合肥工业大学土木与水利工程学院力学系,合肥,230009
基金项目:教育部博士点基金(20050359009);;合肥工业大学科学研究发展基金(080802F,GDBJ2008-022)资助项目
摘    要:提出采用边界元法直接计算V形切口的多重应力奇性指数。首先在切口尖端挖出一微小扇形域,在该域边界列常规边界积分方程,后将扇形域内的位移场和应力场表示成关于切口尖端距离ρ的渐近级数展开式,回代入切口边界积分方程,离散后得到关于切口奇性指数的代数特征方程,从而求解获得V形切口的应力奇性指数。该法避免了常规边界元法和有限元法在切口尖端附近布置细密单元的缺陷,并可同时求得多阶应力奇性指数。

关 键 词:V形切口  应力奇性指数  边界元法  线弹性  
收稿时间:2008-08-09

Calculation of multiple stress singularity exponents of notches by boundary element method
CHENG Chang-zheng,NIU Zhong-rong,ZHOU Huan-lin and HU Zong-jun. Calculation of multiple stress singularity exponents of notches by boundary element method[J]. Chinese Journal of Computational Mechanics, 2009, 26(4): 539-543
Authors:CHENG Chang-zheng  NIU Zhong-rong  ZHOU Huan-lin  HU Zong-jun
Affiliation:School of Civil Engineering;Hefei University of Technology;Hefei 230009;China
Abstract:A new technique about the calculation of stress singularity exponents of V-notches with boundary element method is proposed.Based on the theory of linear elasticity,the asymptotic displacement and stress field in the V-notch tip region are expressed as a series expansion with respect to the radial coordinate from the tip.The series expansion of the asymptotic field is then substituted into the boundary integral equation of the V-notched structure.After the discretization,the boundary integral equation is tr...
Keywords:V-notch  stress singularity exponent  boundary element method  linear elasticity  
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