A Finite-Element-Based Domain Decomposition Method for Efficient Simulation of Nonlinear Electromechanical Problems

被引:10
|
作者
Yao, Wang [1 ,2 ]
Jin, Jian-Ming [1 ]
Krein, Philip T. [1 ]
Magill, Matthew P. [1 ]
机构
[1] Univ Illinois, Dept Elect & Comp Engn, Urbana, IL 61801 USA
[2] Qualcomm Inc, San Diego, CA 92121 USA
关键词
Domain decomposition; electric machines; finite-element analysis (FEA); nonlinear magnetic; parallel algorithms; NEWTON-RAPHSON METHOD; INTERCONNECTING METHOD; PERFORMANCE; MOTORS; MODEL;
D O I
10.1109/TEC.2014.2303987
中图分类号
TE [石油、天然气工业]; TK [能源与动力工程];
学科分类号
0807 ; 0820 ;
摘要
The dual-primal finite-element tearing and interconnecting (FETI-DP) method is combined with the Newton-Raphson method to expand the capability and improve the efficiency of 3-D finite-element analysis (FEA) of nonlinear electromechanical problems. Despite its modeling capability and high degree of accuracy, FEA has high computational complexity, especially for nonlinear analysis. The FETI-DP method is a robust domain decomposition method, which has been enhanced and applied to solve electromechanical problems involving linear materials. In this paper, the FETI-DP method is extended with the Newton-Raphson method to address problems involving nonlinearity and saturation. Using parallel computing techniques, the total computation time is reduced significantly. Linear and nonlinear regions are separated using the FETI-DP method. This further improves simulation efficiency and flexibility. Cubic splines and relaxation techniques are adopted to ensure stable and fast convergence of the Newton-Raphson method. The performance of the proposed method is compared with infolytica's MagNet, a commercial 3-D FEA solver.
引用
下载
收藏
页码:309 / 319
页数:11
相关论文
共 50 条
  • [1] An efficient parallel finite-element-based domain decomposition iterative technique with polynomial preconditioning
    Liang, Yu
    Kanapady, Ramdev
    Tamma, Kumar K.
    2006 INTERNATIONAL CONFERENCE ON PARALLEL PROCESSING WORKSHOPS, PROCEEDINGS, 2006, : 505 - +
  • [2] Framework for finite-element-based large increment method for nonlinear structural problems
    Aref, AJ
    Guo, ZY
    JOURNAL OF ENGINEERING MECHANICS, 2001, 127 (07) : 739 - 746
  • [3] Efficient version of multilevel compressed block decomposition for finite-element-based analysis of electromagnetic problems
    Fan, Z.
    Jiang, Z.
    Chen, R.
    Wan, T.
    Zhu, K.
    IET MICROWAVES ANTENNAS & PROPAGATION, 2012, 6 (05) : 527 - 532
  • [4] An Efficient Domain Decomposition Method for 3-D Finite Element Analysis of Nonlinear Electric Machine Problems
    Yao, Wang
    Jin, Jian-Ming
    Krein, Philip T.
    2013 IEEE INTERNATIONAL ELECTRIC MACHINES & DRIVES CONFERENCE (IEMDC), 2013, : 709 - 715
  • [5] Mixed finite element domain decomposition for nonlinear parabolic problems
    Kim, MY
    Park, EJ
    Park, J
    COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2000, 40 (8-9) : 1061 - 1070
  • [6] Efficient transient thermal simulation with Laguerre-based finite-element method and domain decomposition
    Li, Jie
    Tang, Min
    Mao, Junfa
    NUMERICAL HEAT TRANSFER PART B-FUNDAMENTALS, 2021, 80 (1-2) : 14 - 28
  • [7] A Highly Efficient Domain Decomposition Method Applied to 3-D Finite-Element Analysis of Electromechanical and Electric Machine Problems
    Yao, Wang
    Jin, Jian-Ming
    Krein, Philip T.
    IEEE TRANSACTIONS ON ENERGY CONVERSION, 2012, 27 (04) : 1078 - 1086
  • [8] Finite-element-based photoacoustic tomography in time domain
    Yao, Lei
    Jiang, Huabei
    JOURNAL OF OPTICS A-PURE AND APPLIED OPTICS, 2009, 11 (08):
  • [9] A nonoverlapping domain decomposition method for nonconforming finite element problems
    Deng, QP
    COMMUNICATIONS ON PURE AND APPLIED ANALYSIS, 2003, 2 (03) : 297 - 310
  • [10] A Domain Decomposition Method for Nonconforming Finite Element Approximations of Eigenvalue Problems
    Liang, Qigang
    Wang, Wei
    Xu, Xuejun
    COMMUNICATIONS ON APPLIED MATHEMATICS AND COMPUTATION, 2024, 7 (2) : 606 - 636