Please use this identifier to cite or link to this item: https://doi.org/10.2495/FSI090031
Title: A singular value decomposition based generalized finite difference method for fluid solid interaction problems
Authors: Yu, P. 
Yeo, K.S. 
Wang, X.Y.
Ang, S.J.
Keywords: Fluid-solid interaction
Generalized finite difference method
Projection method
Singular value decomposition
Issue Date: 2009
Source: Yu, P., Yeo, K.S., Wang, X.Y., Ang, S.J. (2009). A singular value decomposition based generalized finite difference method for fluid solid interaction problems. WIT Transactions on the Built Environment 105 : 25-34. ScholarBank@NUS Repository. https://doi.org/10.2495/FSI090031
Abstract: A hybrid meshfree-Cartesian grid method is proposed for simulating three dimensional fluid-solid interaction (FSI) problems involving rigid bodies with large boundary motions. The rigid body is embedded and enveloped by a cloud of mesh-free nodes, which convect with the motion of the body against a background of Cartesian nodes. Spatial discretization is accomplished by the combination of a Generalized Finite Difference (GFD) method and conventional finite difference (FD) method applied to the meshfree and Cartesian nodes respectively. Error minimization in GFD is carried out by singular value decomposition (SVD). A time-implicit iterative procedure is employed to compute the new/evolving position of the immersed bodies together with the dynamically coupled solutions of the flow field and bodies. The present method is applied to simulate the FSI problems of freely falling bodies in quiescent flow and freely rotating bodies in shear flow. The good agreement with published results validates the ability of the present hybrid meshfree-Cartesian grid scheme for solving FSI problems in 3D. © 2009 WIT Press.
Source Title: WIT Transactions on the Built Environment
URI: http://scholarbank.nus.edu.sg/handle/10635/73096
ISBN: 9781845641825
ISSN: 17433509
DOI: 10.2495/FSI090031
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