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A fully implicit computational strategy for strongly coupled fluid-solid interaction
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DOI：10.1007/s11831-007-9006-6.png)
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Abstract
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This article summarises the authors' research work in the area of computational modelling of interaction of fluid flow with solid structures. Our approach relies on a fully implicit iterative solution strategy which resolves the strong coupling and allows for optimal rate of convergence of the residuals. Therefore, the methodology is a viable competitor for the solution of the highly nonlinear interaction of fluid flow with solid structures that experience large displacements and deformations. The key ingredients of our strategy include the following: Stabilised low order velocity-pressure finite elements are used for the modelling of the fluid flow combined with an arbitrary Lagrangian-Eulerian (ALE) strategy. For the temporal discretisation of both fluid and solid bodies, the discrete implicit generalised-alpha method is employed. An important aspect of the present work is the introduction of the independent interface discretisation, which allows an efficient, modular and expandable implementation of the solution strategy. A simple data transfer strategy based on a finite element type interpolation of the interface degrees of freedom guarantees kinematic consistency and equilibrium of the stresses along the interface. The resulting strongly coupled set of nonlinear equations is solved by means of a partitioned solution procedure, which is based on the Newton-Raphson methodology and incorporates the full linearisation of the overall incremental problem. Thus, asymptotically quadratic convergence of the residuals is achieved. Numerical examples are presented to demonstrate the robustness and efficiency of the methodology. Finally, we present the results obtained by combining the presented methodology with a remeshing procedure.
Keywords:
FINITE-ELEMENT-METHOD
NAVIER-STOKES EQUATIONS
FREE-SURFACE FLOWS
INCOMPRESSIBLE VISCOUS FLOWS
GENERALIZED-ALPHA METHOD
SPACE-TIME PROCEDURE
NUMERICAL-SIMULATION
MOVING BOUNDARIES
NITSCHES METHOD
RIGID-BODY
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