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Mathematical Programming Solution for the Frictional Contact Muitipole BEM
作者姓名:于春肖  申光宪  刘德义
作者单位:[1]CollegeofScience,YanshanUniversity,Qinhuangdao066004,China [2]CollegeofMechanicalEngineering,YanshanUniversity,Qinhuangdao066004,China
摘    要:This paper presents a new mathematical model for the highly nonlinear problem of frictional contact. A programming model, multipole boundary element method (BEM), was developed for 3-D elastic contact with friction to replace the Monte Carlo method. A numerical example shows that the optimization programming model for the point-to-surface contact with friction and the fast optimization generalized minimal residual algorithm (GMRES(m)) significantly improve the analysis of such problems relative to the conventional BEM.

关 键 词:数学规划  摩擦接触问题  多级边界元方法  广义最小残差算法  点面接触
收稿时间:10 August 2004
修稿时间:31 August 2004. 

Mathematical Programming Solution for the Frictional Contact Multipole BEM
Chunxiao Yu, î&#x;&#x;, Guangxian Shen, &#x;&#x;ப,Deyi Liu, &#x;û.Mathematical Programming Solution for the Frictional Contact Muitipole BEM[J].Tsinghua Science and Technology,2005,10(1):51-56.
Authors:Chunxiao Yu  î&#x;&#x;  Guangxian Shen  &#x;&#x;ப  Deyi Liu  &#x;û
Institution:aCollege of Science, Yanshan University, Qinhuangdao 066004, China;bCollege of Mechanical Engineering, Yanshan University, Qinhuangdao 066004, China
Abstract:This paper presents a new mathematical model for the highly nonlinear problem of frictional contact. A programming model, multipole boundary element method (BEM), was developed for 3-D elastic contact with friction to replace the Monte Carlo method. A numerical example shows that the optimization programming model for the point-to-surface contact with friction and the fast optimization generalized minimal residual algorithm (GMRES(m)) significantly improve the analysis of such problems relative to the conventional BEM.
Keywords:nonlinear programming  generalized minimal residual algorithm (GMRES(m))  point-to-surface contact  multipole boundary element method
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