期刊文献+

高聚物注塑成型填充过程有限元分析并行迭代算法

A parallel iterative algorithm of finite element analysis for filling process of polymer injection molding
下载PDF
导出
摘要 进行了高聚物注塑成型填充过程并行数值仿真分析.首先给出问题的控制方程,然后用Galerkin法将其离散为有限元系统方程.发展了一个并行子结构迭代并行算法,该算法在有限元区域分解的基础上,将有限元节点分为子区域内部点、二子区域边界点和多子区域边界点,在此基础上实现了有限元方程的组集和求解的并行化,并研制了相应的程序.讨论了该算法的并行执行.最后给出两个注塑填充过程压力场分析的实例,数值算例表明所提方法有较高的并行计算效率,可以适应高聚物成型填充过程仿真分析的需要. Parallel simulation of the polymer injection molding filling process is studied. The governing equations of the problem are given firstly, and then they are discretized into system of the finite element equations by means of Galerkin procedure. A domain decomposition parallel iterative algorithm is proposed. By classifying the nodes into sub-domain internal nodes, 2 sub-domain boundary nodes and multi-sub-domain boundary nodes, the assembling and solving of the system equation are parallelized, and a parallel program is developed. An implementation of this parallel method is discussed. Two numerical examples for the pressure analysis of the injection molding filling process are given. Numerical results show that the method gives high efficiency, and it is suitable for numerically simulating the injection molding filling process.
作者 李征 王希诚
出处 《大连理工大学学报》 EI CAS CSCD 北大核心 2010年第1期1-8,共8页 Journal of Dalian University of Technology
基金 国家自然科学基金资助项目(10590354)
关键词 高聚物注塑成型 并行计算 有限元分析 迭代法 polymer injection molding parallel computing finite element analysis iterative method
  • 相关文献

参考文献8

  • 1王希诚.结构优化设计的并行计算方法[M],长春:吉林大学出版社,2000:204-234.
  • 2FISCHBORN M, KUO-PENG P, SADOSWKI N, et al. LU parallel preconditioning with block intersection applied to FEM on computer clusters [C] // 12th Biennial IEEE Conference on Electromagnetic Field Computation. Hong Kong:CEFC, 2006.
  • 3刘耀儒,周维垣,杨强.三维有限元并行EBE方法[J].工程力学,2006,23(3):27-31. 被引量:7
  • 4LEE C Y, LEE S M, OH J S, et al. Parallelization of a relaxation method to run on the Intel Paragon [C] // Proceedings of the Conference on High Performance Computing on the Information Superhighway, HPC Asia'97. Washington D C:IEEE Computer Society, 1997 : 584-589.
  • 5YANG W H, PENG A, LIU L, et al. Parallel true 3D CAE with hybrid meshing flexibity for injection molding [C] // SPE Annual Technical Conference -- ANTEC. Boston:Society of Plastics Engineers, 2005 : 56-60.
  • 6HIEBER C A, SHEN S F. A finite-element/ finite-difference simulation of injection-molding filling process [J]. Journal of Non-Newtonian Fluid Mechanics, 1980, 7(1) :1-32.
  • 7ZIENKIEWICZ O C. The Finite Element Method [M]. 3th ed. New York:McGraw-Hill, 1977.
  • 8ITO F, AMEMIYA N. Application of parallelized SOR method to electromagnetic field analysis of superconductors [C]//IEEE Transactions on Applied Superconductivity, 2004, 14(2) :1874-1877.

二级参考文献12

  • 1Noor-Omid B,Parlett B N.Element preconditoning using splitting techniques[J].SIAM Journal on Scientific and Statistical Computing,1985,6:761~771.
  • 2Law K H.A parallel finite element solution method[J].Computers & Structures,1986,23:845~858.
  • 3Willianm Gropp,Ewing Lusk,Anthony Skjellum.Using MPI:portable parallel programming with the message-passing interface (2nd ed)[M].Cambridge,Mass.:MIT Press,1999.
  • 4Hughes T J R,Levit I,Winget J.An element-by-element solution algorithm for problems of structural and solid mechanics[J].Computer Methods In Applied Mechanics and Engineering,1983,36:241~254.
  • 5Hughes T J R,Ferencz R M,Hallquist J O.Large-scale vectorized implicit calculations in solid mechanics on a CRAY X-MP/48 utilizing EBE preconditioned conjugate gradients[J].Computer Methods In Applied Mechanics and Engineering,1987,61:215~248.
  • 6King R B,Sonnad V.Implementation of an element-by-element solution algorithm for the finite element method on a coarse-grained parallel computer[J].Computer Methods in Applied Mechanics and Engineering,1987,65:47~59.
  • 7Carey G F,Barragy E,Mclay R,Sharma M.Element-by-element vector and parallel computations[J].Comunications in Applied Numerical Methods,1988,4:299~307.
  • 8Zhiping Li,M B Reed.Convergence analysis for an element-by-element finite element method[J].Computer Methods in Applied Mechanics and Engineering.1995,123:33~42.
  • 9Adefemi Summonu.Implementation of a novel element-by-element finite element method on the hypercube[J].Computer Methods in Applied Mechanics and Engineering,1995,123:43~51.
  • 10Bova S W,Carey G F.A distributed memory parallel element-by-element scheme for semiconductor device simulation[J].Computer Methods in Applied Mechanics and Engineering,1998,181:403~423.

共引文献6

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