Waveguide finite elements for curved structures

Journal of Sound and Vibration

Volumn 312, Issue 4-5, 2008, Pages 644-671

  Finnveden, Svante ^a   Fraggstedt, Martin ^a  

^a ROYAL INSTITUTE OF TECHNOLOGY   (Sweden)

Author keywords

[No Author keywords available]

Indexed keywords

FINITE ELEMENT METHOD; HAMILTONIANS; MATHEMATICAL MODELS; PASSENGER CARS; VISCOELASTICITY;

CURVED STRUCTURES; CURVED WAVEGUIDES;

WAVEGUIDES;

EID: 40649116697     PISSN: 0022460X     EISSN: 10958568     Source Type: Journal    
DOI: 10.1016/j.jsv.2007.11.020     Document Type: Article

References (28)

1. Lagasse P.E. Higher-order finite-element analysis of topographic guides supporting elastic surface waves. The Journal of the Acoustical Society of America 53 4 (1973) 1116-1122
2. Alaami B. Waves in prismatic guides of arbitrary cross section. Journal of Applied Mechanics December (1973) 1067-1071
3. Finnveden S. Evaluation of modal density and group velocity by a finite element method. Journal of Sound and Vibration 273 (2004) 51-75
4. Finnveden S. Exact spectral finite element analysis of stationary vibrations in a rail way car structure. Acta Acustica 2 (1994) 461-482
5. C.-M. Nilsson, Waveguide Finite Elements Applied on a Car Tyre, PhD Thesis, MWL, KTH, TRITA-AVE, 2004, p. 21.
6. Damljanovic V., and Weaver R.L. Propagating and evanescent elastic waves in cylindrical waveguides of arbitrary cross section. Journal of the Acoustical Society of America 115 (2004) 1572-1581
7. Shorter P.J. Wave propagation and damping in linear viscoelastic laminates. Journal of the Acoustical Society of America 115 (2004) 1917-1925
8. Bartoli I., Marzani A., Lanza diScalea F., and Viola E. Modeling wave propagation in damped waveguides of arbitrary cross-section. Journal of Sound and Vibration 295 (2006) 685-707
9. U. Orrenius, Y.-Y. Pang, B. Stegeman, S. Finnveden, Acoustic modelling of extruded profiles for railway cars, Proceedings of November Saint Raphael, 2005.
10. Nilsson C.-M., and Finnveden S. Input power to waveguides calculated by a finite element method. Journal of Sound and Vibration 305 (2007) 641-658
11. Birgersson F., Finnveden S., and Nilsson C.-M. A spectral super element for modelling of plate vibration: part 1, general theory. Journal of Sound and Vibration 287 (2005) 297-314
12. M. Fraggstedt, Power Dissipation in Car Tyres, Licentiate Thesis, MWL, KTH, TRITA-AVE, 2006, p. 26, 〈http://www.ave.kth.se/publications/mwl/downloads/TRITA-AVE_2006-26.pdf〉.
13. S. Finnveden, C.-M. Nilsson, M. Fraggstedt, Waveguide FEA of the vibration of rolling car tyres, Proceedings of November, Saint Raphael, 2005.
14. O.C. Zienkiewicz, R.L. Taylor, The Finite Element Method, fourth ed., McGraw-Hill, New York, 1989.
15. Burnett D.S. Finite Element Analysis, from Concepts to Applications (1987), Addison-Wesley, Reading, MA
16. Finnveden S. Spectral finite element analysis of the vibration of straight fluid-filled pipes with flanges. Journal of Sound and Vibration 199 (1997) 125-154
17. Fung Y.C., and Tong P. Classical and Computational Solid Mechanics (2001), World Scientific Publishing, Singapore
18. Leissa A.W. Vibrations of Shells (NASA-SP-288) (1973), US Government Printing Office, Washington, DC
19. Morse P.M., and Feshbach H. Methods of Theoretical Physics (1953), McGraw-Hill, New York
20. Gladwell G.M.L. A variational formulation for damped acusto-structural problems. Journal of Sound and Vibration 4 (1966) 172-186
21. Morse P.M., and Ingard U.K. Theoretical Acoustics (1968), Princeton University Press, Princeton, NJ
22. Bagley R.L., and Torvik P.J. Fractional calculus-a different approach to the analysis of viscoelastic structures. AIAA Journal 21 (1983) 741-748
23. Hayashi T., Kawashima K., Sun Z., and Rose J.L. Guided wave propagation mechanics across a pipe elbow. Journal of Pressure Vessel Technology 127 (2005) 322-327
24. Demma A., Cawley P., Lowe M., and Pavlakovic B. The effects of bends on the propagation of guided waves. Journal of Pressure Vessel Technology 127 (2005) 328-335
25. Dovstam K. Augmented Hooke's law in frequency domain. A three dimensional material damping formulation. International Journal of Solids and Structures 32 (1995) 2835-2853
26. Dovstam K. Augmented Hooke's law based on alternative stress relaxation models. Computational Mechanics 26 (2000) 90-103
27. Washizu K. Variational Methods in Elasticity and Plasticity (1975), Pergamon Press, Oxford
28. Cook R. Concepts and Applications of Finite Element Analysis. fourth ed. (2002), Wiley, New York