期刊文献+

虚边界元多连通区域边界离散及边界条件分析 被引量:2

The Analysis of Boundary Discrete and Boundary Condition in Multiple-connected Region by Virtual Boundary Element
下载PDF
导出
摘要 针对多连通区域,利用虚边界元思想进行程序实现时,数据文件的准备工作十分重要.多连通区域数据文件输入时,虚、实边界的外、内边坐标点及实边边界条件的正负号应严格保证正确性.本文用FORTRAN语言实例分析承受均匀内、外压的厚壁圆筒,虚体积力等额配点离散其边界,提出边界离散坐标点输入及实边边界条件正负号的处理方法. In virtual boundary programming,the preparation of the document of data is very important.The data of multiple-connected region inputted,coordinates of outer,inner edge points in both virtual and real boundaries,and positive and negative number of real edge boundary conditions should be guaranteed.Through the analysis of thick wall cylinder under uniform internal and external pressure,using the method of virtual volume force element-equivalent collocation method to discrete.The coordinates of points and positive and negative number of boundary condition are explained.
作者 杨冬升 凌静
出处 《佳木斯大学学报(自然科学版)》 CAS 2011年第2期161-163,共3页 Journal of Jiamusi University:Natural Science Edition
关键词 虚边界元 多连通 FORTRAN 边界条件 virtual boundary element multiple-connected region FORTRAN boundary condition
  • 相关文献

参考文献5

二级参考文献30

  • 1王海涛,姚振汉.APPLICATION OF A NEW FAST MULTIPOLE BEM FOR SIMULATION OF 2D ELASTIC SOLID WITH LARGE NUMBER OF INCLUSIONS[J].Acta Mechanica Sinica,2004,20(6):613-622. 被引量:16
  • 2王朋波,姚振汉,王海涛.Fast Multipole BEM for Simulation of 2-D Solids Containing Large Numbers of Cracks[J].Tsinghua Science and Technology,2005,10(1):76-81. 被引量:7
  • 3许强,孙焕纯.厚壳三维分析的虚边界元最小二乘法[J].大连理工大学学报,1996,36(4):413-418. 被引量:20
  • 4G J Burges, E Mahajerin. A Comparison of The Boundary Element and Superposition Methods[J]. Comput. Structures, 1984, 19(2): 697 - 705.
  • 5C A Brebbia, J C F Telles, L C Wrobel. Boundary Element Techniques Theory and Application in Engineering[M]. Berlin: Springveriag, 1984:177-236.
  • 6Timoshenko SP, Gooher JN. Theory of Elasticity (3rd edn)[M]. McGraw-Hill: New York, 1987.
  • 7L Greengard, V Rokhlin. A Fast Algorithm for Particle Sinmlations [J]. Comput. Phys. , 1985, 60: 187-207.
  • 8H Cheng, L Greengard. A Fast Adaptive Multipole Algorithm in Three Dimensions[J]. Comput. Phys. , 1999, 155: 468-498.
  • 9N Nishimura, K Yoshida, S Kobayashi. A Fast Muhipole Boundary Integral Equation Method for Crack Problems in 3D[J]. Engineering Analysis with Boundary Elements, 1999, (23): 97- 10.
  • 10Y Saad, M H Schultz. GMRES: A Generalized Minimal Residual Algorithm for Solving Nonsymmetric Linear Systems [ J ]. SIAM J. Sci. Star. Comput. , 1986, 7(3): 854-860.

共引文献10

同被引文献16

  • 1蒋首超,徐小洋,赵蕾,熊皓.钢结构防火涂料等效热传导系数的确定[J].四川建筑科学研究,2004,30(3):114-116. 被引量:10
  • 2李永奇,张卫红.模拟求解任意截面杆扭转的化复为单有限元方法[J].兰州理工大学学报,2006,32(2):158-161. 被引量:3
  • 3尹昌言.含多个纵向圆孔的圆轴的扭转[J].东北重型机械学院学报,1989,13(3):10-18. 被引量:1
  • 4欧贵宝.多连域截面杆扭转问题的边界元法[J].哈尔滨船舶工程学院学报,1988,9(4):469-475.
  • 5SAPOUNTZAKIS E J, TSIPIRAS V J. Composite bars of arbitrary cross section in nonlinear elastic nonuniform torsion by BEM [J]. J Eng Mech, 2009, 135(12): 1354-1367.
  • 6SAPOUNTZAKIS E J, DIKAROS I C. Non-linear flexural-torsional dynamic analysis of beams of arbitrary cross section by BEM [J]. Int J Nonlinear Mech, 2011, 46(5): 782-794.
  • 7IDELSOHN S R, ONATE E, CALVO N, et al. The meshless finite element method[J]. Int J Numer Methods Eng, 2003, 58(6) : 893-912.
  • 8KIM Y Y, KIM T S. Topology optimization of beam cross sections [J]. Int J Solids Struct, 2000, 37(3): 477-493.
  • 9HANSBO P, LARSON M G. Discontinuous Galerkin methods for incompressihle and nearly incompressible elasticity by Nitsche' s method [J]. Comput Methods Appl Mech Eng, 2002, 191(17/18): 1895-1908.
  • 10LUBARDA V A. On the torsion constant of multicell profiles and its maximization with respect to spar position [J]. Thin Wall Struet, 2009, 47(6/7) : 798-806.

引证文献2

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部