Meshless Fragile Points Method (FPM) in a 2D and 3D potential compressible subsonic fluid flow

被引:0
|
作者
Grujicic, Rade [1 ,2 ,5 ]
Mladenovic, Nikola [2 ]
Bengin, Aleksandar [2 ]
Vorotovic, Goran [2 ]
Dong, Leiting [3 ]
Atluri, Satya N. [4 ]
机构
[1] Univ Montenegro, Fac Mech Engn, Podgorica, Montenegro
[2] Univ Belgrade, Fac Mech Engn, Belgrade, Serbia
[3] Beihang Univ, Sch Aeronaut Sci & Engn, Beijing, Peoples R China
[4] Texas Tech Univ, Dept Mech Engn, Lubbock, TX USA
[5] Dzordza Vasingtona bb, Podgorica 81000, Montenegro
关键词
Fragile points method; Meshless method; Numerical flux corrections; Compressible potential flow; SMOOTHED PARTICLE HYDRODYNAMICS; FLEXOELECTRIC ANALYSIS; MINIMUM UNKNOWNS; SPH;
D O I
10.1016/j.enganabound.2023.03.032
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The possibility of the implementation of Fragile Points Method (FPM) in the analysis and solving of the fluid flow problems is demonstrated in this paper. Subject of interest was the compressible potential flow equation, which was discretised by using the meshless Galerkin FPM. Discontinuous and point-based trial and test functions were used, with the introduction of Numerical Flux Corrections for overcoming the inaccuracy and instability side -effects brought by discontinuities. By comparison with the analytical, experimental and numerical results available in literature, FPM was verified, and it was shown that FPM could be very good tool for the potential compressible fluid flow simulations.
引用
收藏
页码:538 / 547
页数:10
相关论文
共 50 条
  • [41] A DMLPG Refinement Technique for 2D and 3D Potential Problems
    Mazzia, Annamaria
    Pini, Giorgio
    Sartoretto, Flavio
    CMES-COMPUTER MODELING IN ENGINEERING & SCIENCES, 2015, 108 (04): : 239 - 262
  • [42] Recent Technologies on 2D and 3D Imaging Flow Cytometry
    Ugawa, Masashi
    Ota, Sadao
    CELLS, 2024, 13 (24)
  • [43] An Effective Meshless Approach for Inverse Cauchy Problems in 2D and 3D Electroelastic Piezoelectric Structures
    Bai, Ziqiang
    Qu, Wenzhen
    Wu, Guanghua
    CMES-COMPUTER MODELING IN ENGINEERING & SCIENCES, 2024, 138 (03): : 2955 - 2972
  • [44] THE 3D COMPRESSIBLE VISCOELASTIC FLUID IN A BOUNDED DOMAIN
    Chen, Qing
    Wu, Guochun
    COMMUNICATIONS IN MATHEMATICAL SCIENCES, 2018, 16 (05) : 1303 - 1323
  • [45] 21/2D or 3D?
    Roth, S
    Küster, B
    Sura, H
    KUNSTSTOFFE-PLAST EUROPE, 2004, 94 (07): : 65 - 67
  • [46] 2D and 3D on demand
    Philippi, Anne
    F & M; Feinwerktechnik, Mikrotechnik, Messtechnik, 1998, 106 (06): : 412 - 414
  • [47] An improved parallel meshless algorithm for two typical 2D/3D nonlinear dynamics equations
    Sun, Jian'an
    Jiang, Tao
    Gao, Huaijin
    ALEXANDRIA ENGINEERING JOURNAL, 2024, 91 : 535 - 549
  • [48] Research on 2D/3D Coupling Method Based on MOC Method
    Liang L.
    Liu Z.
    Wu H.
    Zhang Q.
    Zhao Q.
    Zhang Z.
    Hedongli Gongcheng/Nuclear Power Engineering, 2018, 39 : 20 - 24
  • [49] From 2D to 3D
    Steven De Feyter
    Nature Chemistry, 2011, 3 (1) : 14 - 15
  • [50] Compressible flows of viscous fluid in 3d channel
    Pořízková, Petra
    Kozel, Karel
    Horáček, Jaromír
    Lecture Notes in Computational Science and Engineering, 2015, 103 : 661 - 666