BEM and FEM based numerical simulations for biomagnetic fluid flow

被引:11
|
作者
Tezer-Sezgin, M. [1 ]
Bozkaya, Canan [1 ]
Turk, O. [2 ]
机构
[1] Middle E Tech Univ, Dept Math, TR-06800 Ankara, Turkey
[2] Middle E Tech Univ, Inst Appl Math, TR-06800 Ankara, Turkey
关键词
FEM; BEM; Biomagnetic fluid flow; TIME INTEGRATION SCHEME; MAGNETIC-FIELD; BLOOD-FLOW; EQUATIONS; ARTERIES; STENOSIS; CHANNEL;
D O I
10.1016/j.enganabound.2013.04.015
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
We investigate numerically the biomagnetic fluid flow between parallel plates imposed to a magnetic source placed below the lower plate. The biomagnetic fluid is assumed to be Newtonian, viscous, incompressible, electrically nonconducting, and has magnetization varying linearly with temperature and magnetic field intensity. Both steady and unsteady, laminar, two-dimensional biomagnetic fluid flow equations taking into care the heat transfer between the plates are solved using both finite element and dual reciprocity boundary element methods. Treatment of nonlinear terms by using only the fundamental solution of the Laplace equation, and discretization of only the boundary of the region are the advantages of dual reciprocity boundary element method giving small algebraic systems to be solved at a small expense. Finite element method is capable of giving very accurate results by discretizing the region affected by the magnetic source very finely, but it results in large sized algebraic systems requiring high computational cost. The results indicate that the flow is appreciably affected with the presence of magnetic source in terms of vortices at the magnetic source area. The lengths of the vortices, and temperature increase with an increase in the intensity of the magnetic field. (C) 2013 Elsevier Ltd. All rights reserved.
引用
收藏
页码:1127 / 1135
页数:9
相关论文
共 50 条
  • [21] BEM for turbulent fluid flow
    Skerget, L
    Hribersek, M
    ADVANCES IN FLUID MECHANICS II, 1998, 21 : 345 - 354
  • [22] Iterative coupling in fluid-structure interaction: a BEM-FEM based approach
    Soares, D., Jr.
    Mansur, W. J.
    von Estorff, O.
    BOUNDARY ELEMENTS AND OTHER MESH REDUCTION METHODS XXVIII, 2006, 42 : 205 - +
  • [23] Optimized STW Devices with Buried Electrodes Based on a Mixed FEM/BEM Numerical Model
    Ventura, Pascal
    Dufilie, Pierre
    Hecht, Frederic
    2011 IEEE INTERNATIONAL ULTRASONICS SYMPOSIUM (IUS), 2011, : 563 - 567
  • [24] Panel Contribution Analysis Based on FEM, BEM and Numerical Green's Function Approaches
    Shaposhnikov, Kirill
    Jensen, Mads J. Herring
    JOURNAL OF THEORETICAL AND COMPUTATIONAL ACOUSTICS, 2018, 26 (03):
  • [25] Biomagnetic fluid flow in the presence of a line dipole
    Papadopoulos, Polycarpos K.
    INTERNATIONAL JOURNAL OF NUMERICAL METHODS FOR HEAT & FLUID FLOW, 2010, 20 (3-4) : 298 - 311
  • [26] Fluid-structure interaction by coupling BEM and nonlinear FEM
    Czygan, O
    von Estorff, O
    ENGINEERING ANALYSIS WITH BOUNDARY ELEMENTS, 2002, 26 (09) : 773 - 779
  • [27] ARCH DAM FLUID INTERACTIONS - BY FEM BEM AND SUBSTRUCTURE CONCEPT
    TSAI, CS
    LEE, GC
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 1987, 24 (12) : 2367 - 2388
  • [28] A coupled BEM/FEM approach for the numerical simulation of bridge structures
    Renault, P.
    Meskouris, K.
    Structural Dynamics - EURODYN 2005, Vols 1-3, 2005, : 1267 - 1272
  • [29] A numerical model of solid deformation and fluid flow with Manifold method/groundwater flow FEM
    Sun, Y
    Contribution of Rock Mechanics to the New Century, Vols 1 and 2, 2004, : 1327 - 1332
  • [30] Incompressible viscous fluid flow by BEM
    Rek, Z
    Skerget, L
    ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 1997, 77 : S655 - S656