Improved finite element triangular meshing for symmetric geometries using MATLAB

被引:2
|
作者
Shylaja, G. [1 ]
Venkatesh, B. [1 ]
Naidu, V. Kesavulu [1 ]
Murali, K. [1 ]
机构
[1] Amrita Vishwa Vidyapeetham, Dept Math, Amrita Sch Engn, Bengaluru, India
关键词
Curved triangular element; Meshing; Symmetric Geometries; Finite Element Method;
D O I
10.1016/j.matpr.2020.09.665
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A MATLAB code for generation of curved triangular elements in two dimensions is presented. The method is based on the MATLAB meshing scheme distmesh2d provided by Persson and Strang. The meshing scheme generates triangular meshing for three symmetric geometries circle, ellipse and annular ring. Meshing scheme procedures are performed for linear (3-noded), quadratic (6-noded) and cubic (10noded) curved triangular elements. As an output, we get a triangular meshing of symmetric geometry, node position, element connectivity and boundary edges. These outputs can be used to solve some class of partial differential equations (PDEs) by using finite element method (FEM). (c) 2020 Elsevier Ltd. Selection and peer-review under responsibility of the scientific committee of the International Conference on Advances in Materials and Manufacturing Applications.
引用
收藏
页码:4375 / 4380
页数:6
相关论文
共 50 条
  • [21] Comparison of Meshing Strategies in THR Finite Element Modelling
    Ruggiero, Alessandro
    D'Amato, Roberto
    Affatato, Saverio
    MATERIALS, 2019, 12 (14):
  • [22] Effect of the finite element meshing for designing plastic pieces
    Morales, RA
    Candal, MV
    González, O
    POLYMER-PLASTICS TECHNOLOGY AND ENGINEERING, 2005, 44 (8-9) : 1573 - 1590
  • [23] TRIANGULAR ELEMENTS IN FINITE ELEMENT METHOD
    BRAMBLE, JH
    ZLAMAL, M
    MATHEMATICS OF COMPUTATION, 1970, 24 (112) : 809 - +
  • [25] Superconvergence analysis for cubic triangular element of the finite element
    Zhu, QD
    JOURNAL OF COMPUTATIONAL MATHEMATICS, 2000, 18 (05) : 541 - 550
  • [26] New Adaptive Meshing Method Using Non-conforming Finite Element Method
    Noguchi, So
    Naoe, Takuto
    Igarashi, Hajime
    Matsutomo, Shinya
    Cingoski, Vlatko
    2016 IEEE CONFERENCE ON ELECTROMAGNETIC FIELD COMPUTATION (CEFC), 2016,
  • [27] Recognition of Free-form Features for Finite Element Meshing using Deep Learning
    Takashima H.
    Kanai S.
    Computer-Aided Design and Applications, 2022, 19 (04): : 677 - 693
  • [28] Finite element simulation for forging process using Euler's fixed meshing method
    Wang, Chan Chin
    PHYSICAL AND NUMERICAL SIMULATION OF MATERIALS PROCESSING, PTS 1 AND 2, 2008, 575-578 : 1139 - 1144
  • [29] FEATURE-BASED HEURISTICS FOR FINITE-ELEMENT MESHING USING QUADTREES AND OCTREES
    NAKAJIMA, N
    TOKUMASU, S
    KUNITOMO, Y
    COMPUTER-AIDED DESIGN, 1992, 24 (12) : 677 - 690
  • [30] A higher order triangular plate finite element using Airy functions
    Himeur, Mohammed
    Guenfoud, Hamza
    Guenfoud, Mohamed
    ADVANCES IN MECHANICAL ENGINEERING, 2020, 12 (11)