Dynamic analysis of a coupled fluid structure problem with fluid sloshing

American Society of Mechanical Engineers, Pressure Vessels and Piping Division (Publication) PVP

Volumn 489, Issue , 2004, Pages 149-156

  Sigrist, Jean François ^a   Laine, Christian ^a   Peseux, Bernard ^b  

^a DCNS RESEARCH   (France)

^b ECOLE CENTRALE DE NANTES   (France)

Author keywords

[No Author keywords available]

Indexed keywords

ELASTIC BEAM; FLUID SHOSHING MODES; FLUID STRUCTURE; MASS EFFECT;

ALGORITHMS; COMPUTATIONAL GEOMETRY; COMPUTER SIMULATION; ELASTICITY; LINEAR EQUATIONS; MATHEMATICAL MODELS; MATRIX ALGEBRA; STIFFNESS;

FLUID MECHANICS;

EID: 8344268524     PISSN: 0277027X     EISSN: None     Source Type: Conference Proceeding    
DOI: 10.1115/PVP2004-3043     Document Type: Conference Paper

References (20)

1. K.C. BISWALL, S.K. BHATTACHAKRYA, P.K. SINHA. Coupled Dynamic Response of Liquid Filled Composite Cylindrical Tanks with Baffles. IMECE, New Orleans, 17-22 November 2002.
2. R.D. BLEVINS. Formulas for Frequency and Mode Shapes. R.E. Kreieger Publishing Company, 1984.
3. J.R. CHO, J.M. SONG. Assessment of Classical Numerical Models for the Separate Fluid-Structure Modal Analysis. Journal of Sound and Vibration, 239, 995-1012, 2001.
4. C. CONCA, J. PLANCHARD, M. VANNINATHAN. Existence and location of Eigenvalues for Fluid-Solid Structures. Computer Methods in Applied Mechanics and Engineering, 77, 253-291, 1989.
5. S. DUBIGEON. Mécanique des milieux continus. Lavoisier, 1998.
6. J.B. FRANDSEN, A.G.L BORTHWICK. Non Linear Sloshing in Fixed and Vertically Excited Containers. IMECE, New Orleans, 17-22 November 2002.
7. R.J. FRITZ. The Effect of Liquids on the Dynamic Motion of Immersed Solids. Journal of Engineering for Industry, 167-173, 1972.
8. R.J. GlBERT. Vibration des structures. Interaction avec les fluides. Sources d'excitation aléatoires. Collection de la Direction des Etudes et Recherches d'Electricté de France, vol. 69, Eyrolles, 1986.
9. G.H. GOLUB, C.F. VAN LOAN. Matrix Computation. Johns Hopkins University Press, 1994.
10. T.J.R HUGHES, T. BELYTSCHKO. A Précis of Developments in Computational Methods for Transient Analysis. Journal of Applied Mechanics, 50, 1033-1041, 1983.
11. C. LALANNE. Vibrations et choc mécaniques. Hermès, 1999.
12. E. DE LANGRE. Fluides et Solides. Les éditions de l'Ecole Polytechnique, 2002.
13. J. MAKERLE. Fluid-Structure Interaction Problems, Finite Element Approach and Boundary Elements Approaches. A Bibliography. Finite Elements in Analysis and Design, 31, 231-240, 1999.
14. H. J.P. MORAND, R. OHAYON. Fluid Structure Interaction. Wiley & Sons, 1995.
15. B. PESEUX, A. PIARD. Dynamic response of immersed structures in bounded domain with gravity waves. ASME-Pressure Vessel and Piping, San Diego, 26-30 July 1998.
16. C. RAJAKUMAR, C.G. ROGERS. The Lanczos Algorithm Applied to Unsymmetric Generalized Eigenvalue Problem. International Journal of Numerical Methods in Engineering, 32, 1009-1026, 1991.
17. J.S. SCHOTTE, R. OHAYON. Effects of Gravity on a Free Surface Fluid-Structure System. IMECE, New Orleans, 17-22 November 2002
18. J.F. SIGRIST, C. LAINÉ, D. LEMOINE, B. PESEUX. Choice and Limits of a Linear Fluid Model for the Numerical Study in Fluid Structure Interaction Problem. Pressure Vessel and Piping, Cleveland, 20-24 July 2003.
19. J.F. SIGRIST, V. MELOT, C. LAINÉ, D, B. PESEUX. Numerical Simulation of Fluid Structure Problem by Coupling Fluid Finite Volume and Structure Finite Element or Modal Approach. Flow Induced Vibration, Paris, 4-8 Juillet 2004.
20. I.N. SNEDDON. Encyclopaedic Dictionnary of Mathematics for Engineers and Applied Scientists. Pergamon, 1976.