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THE PARTICLE FINITE ELEMENT METHOD — AN OVERVIEW
Open accessAbstract
We present a general formulation for the analysis of fluid-structure interaction problems using the particle finite element method (PFEM). The key feature of the PFEM is the use of a Lagrangian description to model the motion of nodes (particles) in both the fluid and the structure domains. Nodes are thus viewed as particles which can freely move and even separate from the main analysis domain representing, for instance, the effect of water drops. A mesh connects the nodes defining the discretized domain where the governing equations, expressed in an integral form, are solved as in the standard FEM. The necessary stabilization for dealing with the incompressibility condition in the fluid is introduced via the finite calculus (FIC) method. A fractional step scheme for the transient coupled fluid-structure solution is described. Examples of application of the PFEM method to solve a number of fluid-structure interaction problems involving large motions of the free surface and splashing of waves are presented.
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Cites
Three-dimensional alpha shapes
Edelsbrunner, H., & Mücke, E. P. (1994) · ACM Transactions on Graphics · doi:10.1145/174462.156635 · Cited by 2,488
A numerical method for solving incompressible viscous flow problems
Chorin, A. J. (1967) · Journal of Computational Physics · doi:10.1016/0021-9991(67)90037-x · Cited by 2,345
Moving-Particle Semi-Implicit Method for Fragmentation of Incompressible Fluid
Koshizuka, S., & Oka, Y. (1996) · Nuclear Science and Engineering · doi:10.13182/nse96-a24205 · Cited by 2,009
Finite Element Methods for Flow Problems
Donea, J., & Huerta, A. (2003) · Wiley eBooks · doi:10.1002/0470013826 · Cited by 1,538
Hughes, T. J. R., Franca, L. P., & Hulbert, G. M. (1989) · Computer Methods in Applied Mechanics and Engineering · doi:10.1016/0045-7825(89)90111-4 · Cited by 1,458
Hughes, T. J. R., Franca, L. P., & Balestra, M. (1986) · Computer Methods in Applied Mechanics and Engineering · doi:10.1016/0045-7825(86)90025-3 · Cited by 1,450
Journal of Computational Physics
(2014) · Journal of Computational Physics · doi:10.1016/s0021-9991(14)00069-2 · Cited by 1,239
(1998) · CRC Press eBooks · doi:10.1201/9781420050349 · Cited by 1,124
Tezduyar, T. E., Mittal, S., Ray, S. E., & Shih, R. (1992) · Computer Methods in Applied Mechanics and Engineering · doi:10.1016/0045-7825(92)90141-6 · Cited by 871
Tezduyar, T. E., Behr, M., & Liou, J. (1992) · Computer Methods in Applied Mechanics and Engineering · doi:10.1016/0045-7825(92)90059-s · Cited by 838
Metadata
- Authors
- OÑATE, E., IDELSOHN, S. R., DEL PIN, F., & AUBRY, R.
- Venue
- International Journal of Computational Methods
- Publisher
- World Scientific Pub Co Pte Lt
- Published
- 2004-09
- Volume
- 01
- Issue
- 02
- Pages
- 267-307
- ISSN
- 0219-8762 (ISSN-L)
- 1793-6969
- OpenAlex
- W2110573955
- Cited by
- 538
- References
- 20
- FWCI
- 10.78
- Type
- journal article
- Language
- en
- Open access
- green
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- OÑATE, E., IDELSOHN, S. R., DEL PIN, F., & AUBRY, R. (2004). THE PARTICLE FINITE ELEMENT METHOD — AN OVERVIEW. International Journal of Computational Methods. https://doi.org/10.1142/s0219876204000204
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