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A moving Kriging interpolation-based boundary node method for two-dimensional potential problems

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【作者】 李兴国戴保东王灵卉

【Author】 Li Xing-Guo,Dai Bao-Dong,and Wang Ling-Hui Department of Engineering Mechanics,Taiyuan University of Science &Technology,Taiyuan 030024,China

【机构】 Department of Engineering Mechanics,Taiyuan University of Science &Technology

【摘要】 In this paper,a meshfree boundary integral equation(BIE) method,called the moving Kriging interpolationbased boundary node method(MKIBNM),is developed for solving two-dimensional potential problems.This study combines the BIE method with the moving Kriging interpolation to present a boundary-type meshfree method,and the corresponding formulae of the MKIBNM are derived.In the present method,the moving Kriging interpolation is applied instead of the traditional moving least-square approximation to overcome Kronecker’s delta property,then the boundary conditions can be imposed directly and easily.To verify the accuracy and stability of the present formulation,three selected numerical examples are presented to demonstrate the efficiency of MKIBNM numerically.

【Abstract】 In this paper,a meshfree boundary integral equation(BIE) method,called the moving Kriging interpolationbased boundary node method(MKIBNM),is developed for solving two-dimensional potential problems.This study combines the BIE method with the moving Kriging interpolation to present a boundary-type meshfree method,and the corresponding formulae of the MKIBNM are derived.In the present method,the moving Kriging interpolation is applied instead of the traditional moving least-square approximation to overcome Kronecker’s delta property,then the boundary conditions can be imposed directly and easily.To verify the accuracy and stability of the present formulation,three selected numerical examples are presented to demonstrate the efficiency of MKIBNM numerically.

【基金】 Project supported by the Young Scientists Fund of the National Natural Science Foundation of China(Grant No.10902076);the Natural Science Foundation of Shanxi Province of China(Grant No.2007011009);the Scientific Research and Development Program of the Shanxi Higher Education Institutions(Grant No.20091131);the Doctoral Startup Foundation of Taiyuan University of Science and Technology(Grant No.200708)
  • 【文献出处】 Chinese Physics B ,中国物理B , 编辑部邮箱 ,2010年12期
  • 【分类号】O302
  • 【被引频次】11
  • 【下载频次】38
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