GRADED TETRAHEDRAL FINITE-ELEMENT MESHES

被引:16
作者
FIELD, DA [1 ]
SMITH, WD [1 ]
机构
[1] PRINCETON UNIV,PROGRAM APPL & COMPUTAT MATH,PRINCETON,NJ 08544
关键词
D O I
10.1002/nme.1620310302
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Vertices in the body centred cubic (bcc) lattice are used to create a tetrahedral spatial decomposition. With this spatial decomposition an octree approach is combined with Delaunay triangulations to decompose solids into tetrahedral finite element meshes. Solids must have their surfaces triangulated and the vertices in the triangulation are finite element nodes. Local densities of interior tetrahedra are controlled by the densities of surface triangles. Accurancy of the decomposition into finite elements depends on the accuracy of the surface triangulation which can be constructed with state of the art computer aided design systems.
引用
收藏
页码:413 / 425
页数:13
相关论文
共 22 条
  • [1] [Anonymous], 1986, INITIAL GRAPHICS EXC
  • [2] CAVENDISH JC, 1985, INT J NUMER METH ENG, V21, P329
  • [3] De Floriani L., 1987, Visual Computer, V3, P27, DOI 10.1007/BF02153649
  • [4] TILING EUCLIDEAN D-SPACE WITH CONGRUENT SIMPLEXES
    DEBRUNNER, HE
    [J]. ANNALS OF THE NEW YORK ACADEMY OF SCIENCES, 1985, 440 : 230 - 261
  • [5] DYN N, DATA DEPENDENT TRIAN
  • [6] LAPLACIAN SMOOTHING AND DELAUNAY TRIANGULATIONS
    FIELD, DA
    [J]. COMMUNICATIONS IN APPLIED NUMERICAL METHODS, 1988, 4 (06): : 709 - 712
  • [7] FIELD DA, 1987, GMR5819 GEN MOT RES
  • [8] FIELD DA, 1989, P SUPERCOMPUTING, V2, P202
  • [9] FIELD DA, 1987, GMR5675 GEN MOT RES
  • [10] FIELD DA, 1986, 2ND P ANN ACM S COMP, P246