A Coupling Strategy of FEM and BEM for the Solution of a 3D Industrial Crack Problem

被引:2
|
作者
Njiwa, Richard Kouitat [1 ]
Niane, Ngadia Taha [2 ,3 ]
Frey, Jeremy [2 ,4 ]
Schwartz, Martin [2 ,5 ]
Bristiel, Philippe [2 ]
机构
[1] Univ Lorraine, Inst Jean Lamour, Nancy, France
[2] PSA Peugeot Citroen, Garenne Colombes, France
[3] SAFRAN, Gennevilliers, France
[4] IFP Energies Nouvelles, Rueil Malmaison, France
[5] AER ALCEN, Chevilly Larue, France
关键词
3D Crack; Finite Element; Boundary Element; Coupling Strategy;
D O I
10.1080/15502287.2015.1009580
中图分类号
O3 [力学];
学科分类号
08 ; 0801 ;
摘要
Analyzing crack stability in an industrial context is challenging due to the geometry of the structure. The finite element method is effective for defect-free problems. The boundary element method is effective for problems in simple geometries with singularities. We present a strategy that takes advantage of both approaches. Within the iterative solution procedure, the FEM solves a defect-free problem over the structure while the BEM solves the crack problem over a fictitious domain with simple geometry. The effectiveness of the approach is demonstrated on some simple examples which allow comparison with literature results and on an industrial problem.
引用
收藏
页码:112 / 120
页数:9
相关论文
共 50 条
  • [21] Fully automatic 3D crack growth with BEM
    Mellings, S
    Baynham, J
    Adey, RA
    BOUNDARY ELEMENTS XXII, 2000, 8 : 3 - 12
  • [22] Iterative coupling of FEM and BEM in 3D transient elastodynamics (vol 29, pg 775, 2005)
    von Estorff, O.
    Hagen, Christian
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2006, 30 (07) : 610 - 622
  • [23] A general 3D BEM/FEM coupling applied to elastodynamic continua/frame structures interaction analysis
    Coda, HB
    Venturini, WS
    Aliabadi, MH
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 1999, 46 (05) : 695 - 712
  • [24] On the adaptive coupling of FEM and BEM in 2–d–elasticity
    C. Carstensen
    S.A. Funken
    E.P. Stephan
    Numerische Mathematik, 1997, 77 : 187 - 221
  • [25] A coupling of FEM-BEM for a kind of Signorini contact problem
    Qiya Hu
    Dehao Yu
    Science in China Series A: Mathematics, 2001, 44 : 895 - 906
  • [26] A coupling of FEM-BEM for a kind of Signorini contact problem
    胡齐芽
    余德浩
    ScienceinChina,SerA., 2001, Ser.A.2001 (07) : 895 - 906
  • [27] A coupling of FEM-BEM for a kind of Signorini contact problem
    Hu, QY
    Yu, DH
    SCIENCE IN CHINA SERIES A-MATHEMATICS PHYSICS ASTRONOMY, 2001, 44 (07): : 895 - 906
  • [28] A coupling of FEM-BEM for a kind of Signorini contact problem
    胡齐芽
    余德浩
    Science China Mathematics, 2001, (07) : 895 - 906
  • [29] FEM and BEM coupling for a nonlinear transmission problem with Signorini contact
    Carstensen, C
    Gwinner, J
    SIAM JOURNAL ON NUMERICAL ANALYSIS, 1997, 34 (05) : 1845 - 1864
  • [30] A time-dependent FEM-BEM coupling method for fluid-structure interaction in 3d
    Gimperlein, Heiko
    Oezdemir, Ceyhun
    Stephan, Ernst P.
    APPLIED NUMERICAL MATHEMATICS, 2020, 152 : 49 - 65