Transactions of FAMENA, Vol. 42 No. 3, 2018.
Original scientific paper
https://doi.org/10.21278/TOF.42301
OpenFOAM Finite Volume Solver for Fluid-Solid Interaction
Željko Tuković
orcid.org/0000-0001-8719-0983
; Faculty of Mechanical Engineering and Naval Architecture, University of Zagreb, Zagreb, Croatia
Aleksandar Karač
orcid.org/0000-0002-9199-1350
; University of Zenica, Polytechnic Faculty, Zenica, Bosnia and Herzegovina
Philip Cardiff
; University College Dublin, Bekaert University Technology Centre, School of Mechanical and Materials Engineering, Belfield, Dublin, Ireland
Hrvoje Jasak
orcid.org/0000-0002-8170-5787
; Faculty of Mechanical Engineering and Naval Architecture, University of Zagreb, Zagreb, Croatia
Alojz Ivanković
; University College Dublin, Bekaert University Technology Centre, School of Mechanical and Materials Engineering, Belfield, Dublin, Ireland
Abstract
This paper describes a self-contained parallel fluid-structure interaction solver based on a finite volume discretisation, where a strongly coupled partitioned solution procedure is employed. The incompressible fluid flow is described by the Navier-Stokes equations in the arbitrary Lagrangian-Eulerian form, and the solid deformation is described by the Saint Venant-Kirchhoff hyperelastic model in the total Lagrangian form. Both the fluid and the solid are discretised in space using the second-order accurate cell-centred finite volume method, and temporal discretisation is performed using the second-order accurate implicit scheme. The method, implemented in open-source software OpenFOAM, is parallelised using the domain decomposition approach and the exchange of information at the fluid-solid interface is handled using global face zones. The performance of the solver is evaluated in standard two- and threedimensional cases and excellent agreement with the available numerical results is obtained.
Keywords
fluid-structure interaction; finite volume method; partitioned; strongly coupled; parallel; OpenFOAM
Hrčak ID:
206941
URI
Publication date:
19.10.2018.
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