Stability of a coupling technique for partitioned solvers in FSI applications
By Joris Degroote, Peter Bruggeman, R. Haelterman, Jan A. Vierendeels. 2008
197 citations recorded by the source corpus.
Subfields: Computational Mechanics, Numerical Analysis, Statistical and Nonlinear Physics
View Paper: https://www.semanticscholar.org/paper/2f8b06aef117b92121be7c9aa82138db83360afe
How researchers see this paper
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In Computational Mechanics
- Joris Degroote
- Jan A. Vierendeels
- Peter Bruggeman
- R. Haelterman
- S. Annerel
- Klaus-Jürgen Bathe
- Gene J. W. Hou
- Jin Wang
In Numerical Analysis
- Joris Degroote
- Jan A. Vierendeels
- Peter Bruggeman
- Anita T. Layton
- Gene J. W. Hou
- Jin Wang
- Klaus-Jürgen Bathe
- R. Haelterman
In Statistical and Nonlinear Physics
- Joris Degroote
- Jan A. Vierendeels
- Klaus-Jürgen Bathe
- Peter Bruggeman
- R. Haelterman
- Anita T. Layton
- Gene J. W. Hou
- Jin Wang
Citations in the corpus
- Performance of partitioned procedures in fluid-structure interaction (2010, methodology): “[37] have presented a stability analysis of the Gauss-Seidel iterations between the flow solver and the structural solver in a partitioned simulation of the one-dimensional (1D) unsteady flow in a straight, flexible tube.”
- Performance of a new partitioned procedure versus a monolithic procedure in fluid-structure interaction (2009, methodology): “[24], a stability analysis of Gauss–Seidel iterations between a flow solver and a structural solver for the partitioned solution of the flow in a straight flexible tube is presented and it is shown that particular components of the residual with a low wave number are unstable during Gauss–Seidel ite”
- Numerical Methods for Fluid-Structure Interaction — A Review (2012, methodology): “In the companion paper (Degroote et al. 2008), the authors indicated that the conventional block Gauss-Seidel method may not converge for FSI problems with strong coupling such as the case when the flexibility of the structure increases (Causin et al. 2005).”