1-DOF Model for Fluid-Structure-Interaction Vibration Analysis

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Mahmud Rasheed Ismail

Abstract

In this paper an attempt to provide a single degree of freedom lumped model for fluid structure interaction (FSI) dynamical analysis will be presented. The model can be used to clarify some important concept in the FSI dynamics such as the added mass, added stiffness, added damping, wave coupling ,influence mass coefficient and critical fluid depth . The numerical results of the model show that the natural frequency decrease with the increasing of many parameters related to the structure and the fluid .It is found that the interaction phenomena can become weak or strong depending on the depth of the containing fluid .The damped and un damped free response are plotted in time domain and phase plane for different model parameters It is found that the vibration free response is still sinusoidal for weak FSI coupling ,however for strong coupling it behaves as modulated periodic response .To justify some of the theoretical aspects such as; the effects of the fluid density and the interact shape on the natural frequency an experiment was conducted .The results of the experiment shows a good agreement with the theory where the error is not exceeded 7%.

Article Details

How to Cite
“1-DOF Model for Fluid-Structure-Interaction Vibration Analysis” (2014) Journal of Engineering, 20(12), pp. 105–116. doi:10.31026/j.eng.2014.12.07.
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Articles

How to Cite

“1-DOF Model for Fluid-Structure-Interaction Vibration Analysis” (2014) Journal of Engineering, 20(12), pp. 105–116. doi:10.31026/j.eng.2014.12.07.

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References

 Aitkinson, M. and Manrique de Lara,2007, The Frequency Response of a Rectangular Cantilever Plate Vibrating in a Viscous Fluid, Journal of Sound and Vibration 300 (1–2) PP .352–367.

 Amabili, M., 2000, Eigenvalue Problems for Vibrating structures Coupled with Quiescent Fluids with Free Surface, Journal of Sound and Vibration, Volume 231, Issue 1, 16 March,

 Blevins D.R.,2010 , Flow-Induced Vibration., Van Nastrond Reinhold .

 Aitkinson, M. and Manrique de Lara,2007, Experiments on the Frequency Response of a Rectangular Cantilever Plate Vibrating in a Viscous Fluid, Journal of Sound and Vibration 300 (1–2) PP. 367–379.

 D.G. Gorman, J.M., Reese, J, Horaek, K, and Dedouch, 2001,Vibration Analysis of a Circular Disc Backed by a Cylindrical Cavity, Proceedings of the Institution of Mechanical Engineers, Part C 215 , PP303–1311.

 Daniel G., Gorman, Irina Trendafilova,Anthony J. Mulholland , Jaromır Hora, 2007,Analytical Modeling and Extraction of the Modal Behavior of a Cantilever Beam in Fluid Interaction, Journal of Sound and Vibration 308 ,PP. 231–245

 Paidoussis M. P. ,1998, Fluid–Structure Interactions: Slender Structures and Axial Flow, New York: Academic Press.

 -A. Sarkar, M.P and Paidoussis, 2004,A Cantilever Conveying Fuid: Coherent Modes Versus Beam Modes, International Journal of Non-Linear Mechanics 39 (3) ,PP. 467–481.

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