Combined interface boundary condition method for unsteady fluid-structure interaction

被引:35
作者
Jaiman, R. [2 ]
Geubelle, P. [1 ]
Loth, E. [1 ]
Jiao, X. [3 ]
机构
[1] Univ Illinois, Dept Aerosp Engn, Urbana, IL 61801 USA
[2] ACUSIM Software Inc, Mountain View, CA 94043 USA
[3] SUNY Stony Brook, Dept Appl Math & Stat, Stony Brook, NY 11794 USA
关键词
Fluid-structure interaction; Staggered scheme; Stability; Interface conditions; GEOMETRIC CONSERVATION LAW; SOLID INTERFACE; LOAD-TRANSFER; ALGORITHMS; ACCURACY; FLOWS;
D O I
10.1016/j.cma.2010.06.039
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Traditionally, continuity of velocity and traction along interfaces are satisfied through algebraic interface conditions applied in a sequential or staggered fashion. In existing staggered procedures, the numerical treatment of the interface conditions can undermine the stability and accuracy of coupled fluid-structure simulations. This paper presents a new loosely-coupled partitioned procedure for modeling fluid-structure interaction called combined interface boundary condition (CIBC). The procedure relies on a higher-order treatment for improved accuracy and stability of fluid-structure coupling. By utilizing the CIBC technique on the velocity and momentum flux boundary conditions, a staggered coupling procedure can be constructed with similar order of accuracy and stability of standalone computations for either the fluids or structures. The new formulation involves a coupling parameter that adjusts the amount of interfacial traction in the form of acceleration correction, which plays a key role in the stability and accuracy of the coupled simulations. Introduced correction terms for velocity and traction transfer are explicitly added to the standard staggered time-stepping stencils based on the discretized coupling effects. The coupling scheme is demonstrated in the classical 1D closed- and open-domain elastic piston problems, but further work is needed to consider the analytical stability of these schemes, 3D problems and comparison to monolithic integration. (C) 2010 Published by Elsevier B.V.
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页码:27 / 39
页数:13
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