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悬臂压杆大变形的优化算法
引用本文:张旭,侯祥林,孙凤久,陈长征. 悬臂压杆大变形的优化算法[J]. 东北大学学报(自然科学版), 2006, 27(3): 352-354. DOI: -
作者姓名:张旭  侯祥林  孙凤久  陈长征
作者单位:东北大学,理学院,辽宁,沈阳,110004;沈阳建筑大学,理学院,辽宁,沈阳,110168;沈阳工业大学,机械学院,辽宁,沈阳,110023
摘    要:提出一种解决几何非线性问题的优化算法,研究了悬臂压杆的几何非线性大变形问题.取悬臂压杆大变形后的平衡状态为研究对象,利用整体坐标系下的坐标关系式表示出自由端端点坐标,构建端点未知坐标的目标函数,确定悬臂压杆大变形的最优化问题,编制优化程序进行求解.通过分析典型算例,并同有限元方法计算结果相比较,表明本文算法在求解强非线性变形中的正确性,为处理复杂几何非线性大变形问题提供了有效的思想.

关 键 词:悬臂压杆  大变形  有限元方法  强几何非线性  优化算法
文章编号:1005-3026(2006)03-0352-03
收稿时间:2005-05-08
修稿时间:2005-05-08

Optimum Algorithm for Large Deformation of a Cantilever Under Pressure on Free End
ZHANG Xu,HOU Xiang-lin,SUN Feng-jiu,CHEN Chang-zheng. Optimum Algorithm for Large Deformation of a Cantilever Under Pressure on Free End[J]. Journal of Northeastern University(Natural Science), 2006, 27(3): 352-354. DOI: -
Authors:ZHANG Xu  HOU Xiang-lin  SUN Feng-jiu  CHEN Chang-zheng
Affiliation:1. School of Sciences, Northeastern University, Shenyang 110004, China; 2. School of Science, Shenyang University of Architecture, Shenyang 110168, China; 3. School of Mechanical Engineering, Shenyang University of Technology, Shenyang 110023, China
Abstract:An optimum algorithm is proposed to solve the geometrically nonlinear problem of large deformation of a cantilever under pressure on free end.The cantilever in equilibrium after large deformation is studied.The coordinates of the free end are given through coordinate transformation formulae so as to define an objective function in terms of unknown coordinates of the endpoint.Then,make sure of the optimization problem of the large deformation of the cantilever under pressure on free end.An optimized algorithm is thus programmed for the problem.A typical numerical example is given and the result is analyzed in comparison with that by FEM.It is revealed that the algorithm is reliable in solving the strongly geometrically nonlinear deformation problem,which provides a prospective idea to solve the geometrically nonlinear large deformation problems that are more complex.
Keywords:cantilever under pressure on free end  large deformation  FEM  strongly geometrically nonlinear  optimum algorithm
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