Numerical simulation of two-dimensional viscous flows using combined finite element-immersed boundary method

被引:1
|
作者
杨冯超 [1 ]
陈效鹏 [1 ]
机构
[1] Department of Engineering Mechanics,Northwestern Polytechnical University
关键词
characteristic-based split; immersed boundary(IB) method; incompressible flow; no-slip condition; stretching grid;
D O I
暂无
中图分类号
O357 [粘性流体力学];
学科分类号
080103 ; 080704 ;
摘要
In this paper, a method that combines the characteristic-based split finite element method(CBS-FEM) and the direct forcing immersed boundary(IB) method is proposed for the simulation of incompressible viscous flows. The structured triangular meshes without regarding the location of the physical boundary of the body is adopted to solve the flow, and the no-slip boundary condition is imposed on the interface. In order to improve the computational efficiency, a grid stretching strategy for the background structured triangular meshes is adopted. The obtained results agree very well with the previous numerical and experimental data. The order of the numerical accuracy is shown to be between 1 and 2. Moreover, the accuracy control by adjusting the number density of the mark points purely at certain stages is explored, and a second power law is obtained. The numerical experiments for the flow around a cylinder behind a backward-facing step show that the location of the cylinder can affect the sizes and the shapes of the corner eddy and the main recirculation region. The proposed method can be applied further to the fluid dynamics with complex geometries, moving boundaries, fluid-structure interactions, etc..
引用
收藏
页码:658 / 667
页数:10
相关论文
共 50 条
  • [1] Numerical simulation of two-dimensional viscous flows using combined finite element-immersed boundary method
    Feng-Chao Yang
    Xiao-peng Chen
    [J]. Journal of Hydrodynamics, 2015, 27 : 658 - 667
  • [2] Numerical simulation of two-dimensional viscous flows using combined finite element-immersed boundary method
    Yang Feng-Chao
    Chen Xiao-peng
    [J]. JOURNAL OF HYDRODYNAMICS, 2015, 27 (05) : 658 - 667
  • [3] Numerical Simulation of Two-dimensional Flows Using the Feedback Force Immersed Boundary Method
    Su, Shiqi
    Wang, Wenquan
    [J]. ADVANCES IN COMPUTATIONAL MODELING AND SIMULATION, PTS 1 AND 2, 2014, 444-445 : 406 - 410
  • [4] Numerical simulation of two-dimensional flows over a circular cylinder using the immersed boundary method
    Lima E Silva, ALF
    Silveira-Neto, A
    Damasceno, JJR
    [J]. JOURNAL OF COMPUTATIONAL PHYSICS, 2003, 189 (02) : 351 - 370
  • [5] A Second-Order Immersed Boundary Method for the Numerical Simulation of Two-Dimensional Incompressible Viscous Flows Past Obstacles
    Bouchon, Francois
    Dubois, Thierry
    James, Nicolas
    [J]. COMPUTATIONAL FLUID DYNAMICS 2010, 2011, : 621 - 626
  • [6] Numerical simulation of two-dimensional complex flows around bluff bodies using the immersed boundary method
    Lima e Silva, Ana Locia F. de
    da Silva, Alice Rosa
    Neto, Aristeu da Silveira
    [J]. JOURNAL OF THE BRAZILIAN SOCIETY OF MECHANICAL SCIENCES AND ENGINEERING, 2007, 29 (04) : 379 - 387
  • [7] Fluid-structure interaction with a Finite Element-Immersed Boundary approach for compressible flows
    Morales, Freddy Alejandro Portillo
    Serfaty, Ricardo
    Vedovotto, Joao Marcelo
    Cavallini Jr, Aldemir
    Villar, Millena Martins
    da Silveira Neto, Aristeu
    [J]. OCEAN ENGINEERING, 2023, 290
  • [8] Weakly viscous two-dimensional incompressible fluid flows using efficient isogeometric finite element method
    Mandal, Mrityunjoy
    Shaikh, Jahangir Hossain
    [J]. PHYSICS OF FLUIDS, 2023, 35 (10)
  • [9] A FINITE ELEMENT AND BOUNDARY ELEMENT METHOD OF NUMERICAL SIMULATION OF TWO DIMENSIONAL AND TWO PHASE FLOW
    Fan Jiang
    Qu De-bin
    Zhang Zi-xiang (Qinhuangdao Branch of Daqing Petroleum Institute
    [J]. Journal of Hydrodynamics, 1994, (04) : 40 - 47
  • [10] Two-dimensional compact finite difference immersed boundary method
    Ferreira de Sousa, Paulo J. S. A.
    Pereira, Jose C. F.
    Allen, James J.
    [J]. INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 2011, 65 (06) : 609 - 624