Fluid-structure interaction by the spectral element method

被引:8
作者
Bodard, N. [1 ]
Deville, M. O. [1 ]
机构
[1] Ecole Polytech Fed Lausanne, Lab Computat Engn, CH-1015 Lausanne, Switzerland
关键词
spectral element; fluid-structure interaction; ALE;
D O I
10.1007/s10915-005-9031-2
中图分类号
O29 [应用数学];
学科分类号
070104 ;
摘要
Viscous fluid-structure interaction is treated with an arbitrary Lagrangian- Eulerian formulation. The spatial discretization is performed by the spectral element method for the fluid part where the Navier-Stokes equations are integrated and in the solid part where transient linear elasticity is described by the Navier equations. Time marching algorithms are second-order accurate in time in both the fluid and the solid. The algorithm is applied to the flow in a plane channel partially obstructed by a solid component able to move under the action of the fluid flow.
引用
收藏
页码:123 / 136
页数:14
相关论文
共 20 条
[1]  
BLOM F, 1998, THESIS EPFL LAUSANNE
[2]   Stability and geometric conservation laws for ALE formulations [J].
Boffi, D ;
Gastaldi, L .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2004, 193 (42-44) :4717-4739
[3]  
CASADEI F, 1993, COMPUT METH APPL MEC, V104, P49
[4]  
CAUSIN P, 2005, COMPUT METHODS APPL, V193, P4073
[5]  
Couzy W., 1994, Journal of Scientific Computing, V9, P107, DOI 10.1007/BF01578382
[6]  
CURNIER A, 1993, METHODES NUMERIQUES
[7]   A two-dimensional fluid-structure interaction model of the aortic value [J].
De Hart, J ;
Peters, GWM ;
Schreurs, PJG ;
Baaijens, FPT .
JOURNAL OF BIOMECHANICS, 2000, 33 (09) :1079-1088
[8]  
Deville MO, 2002, HIGH ORDER METHODS I
[9]   AN ARBITRARY LAGRANGIAN-EULERIAN FINITE-ELEMENT METHOD FOR TRANSIENT DYNAMIC FLUID STRUCTURE INTERACTIONS [J].
DONEA, J ;
GUILIANI, S ;
HALLEUX, JP .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 1982, 33 (1-3) :689-723
[10]   Object-oriented toolbox for spectral element analysis [J].
Dubois-Pelerin Y. ;
Van Kemenade V. ;
Deville M. .
Journal of Scientific Computing, 1999, 14 (1) :1-29