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Civil-Comp Proceedings
ISSN 1759-3433 CCP: 89
PROCEEDINGS OF THE SIXTH INTERNATIONAL CONFERENCE ON ENGINEERING COMPUTATIONAL TECHNOLOGY Edited by: M. Papadrakakis and B.H.V. Topping
Paper 108
Examples of Problems in Fluid-Structure Interaction Based on the Fluid Velocity Potential S.M. Souza, A.N. Barbosa and L.J. Pedroso
Civil Engineering Department, Faculty of Technology, Brasília University, Brazil S.M. Souza, A.N. Barbosa, L.J. Pedroso, "Examples of Problems in Fluid-Structure Interaction Based on the Fluid Velocity Potential", in M. Papadrakakis, B.H.V. Topping, (Editors), "Proceedings of the Sixth International Conference on Engineering Computational Technology", Civil-Comp Press, Stirlingshire, UK, Paper 108, 2008. doi:10.4203/ccp.89.108
Keywords: fluid-structure, acoustic cavity, finite element, velocity potential.
Summary
This work presents a symmetric finite element method for the solving
fluid-structure interaction problem [1,2]. The formulation uses the velocity potential as
nodal variables at the fluid domain and displacements at the solid. The coupling
takes place at a common interface between both domains.
Although Lagrangean displacement formulations are easier to implement in displacement-based finite element programs, the proposed Eulerian formulation has some advantages. The first one is to avoid the spurious modes. The second advantage is that the potential velocity formulation provides symmetric linear systems, so the computing costs are reduced. This work uses simple test cases, which can be compared to analytical solutions, to show the application of the symmetrical potential formulation, implemented in FEDYFE, an academic code. Each numerical result obtained with FEDYFE is compared to an equivalent analytical solution and also with the ANSYS [3] results. The code FEDYDE (finite elements in dynamics and fluid-structure) was developed by a research group for dynamic and fluid-structure at University of Brazil (UnB-GDFE). It is based on finite elements applied to acoustic coupling problems [4]. In addition, this work presents an analytical approach to deal with simple bi-dimensional acoustic coupled problems. The analytical coupled frequency is obtained by the combination of transversal components. Similarly, the analytical coupled vibration modes were also being obtained by associating transversal modes. References
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