Multilayered infinite medium subject to a moving load: Dynamic response and optimization using coiflet expansion

Shock and Vibration

Volumn 19, Issue 5, 2012, Pages 1009-1018

  Koziol, Piotr ^a   Neves, M M ^b  

^a KOSZALIN UNIVERSITY OF TECHNOLOGY   (Poland)

^b Instituto Superior Tecnico Institute for Mechanical Engineering   (Portugal)

Author keywords

distributed moving load; Multilayered half space; structural optimization; vibrations; wavelet based approximation

Indexed keywords

EQUATIONS OF MOTION; GEOMETRY; VIBRATION ANALYSIS; VISCOELASTICITY;

DISTRIBUTED MOVING LOADS; MOVING LOAD; MULTI-LAYERED; MULTI-LAYERED MEDIUMS; MULTILAYERED HALF SPACES; OPTIMISATIONS; STRUCTURAL OPTIMISATIONS; VIBRATION; VIBRATION RESPONSE; WAVELET-BASED APPROXIMATIONS;

STRUCTURAL OPTIMIZATION;

EID: 84867529842     PISSN: 10709622     EISSN: None     Source Type: Journal    
DOI: 10.1155/2012/257608     Document Type: Article

References (23)

1. B. Hermsworth, Reducing groundborne vibrations: state of the art study, Journal of Sound and Vibration 231(3) (2000), 703-709.
2. V.V. Krylov ed., Noise and Vibrations from High-Speed Trains, Thomas Telford Ltd, London 2001.
3. Y.H. Chen and Y.H. Huang, Dynamic characteristics of infinite and finite railways to moving load, Journal of Engineering in Mechanics 129(9) (2003), 987-995.
4. C. Madshus and A.M. Kaynia, High speed railway lines on soft ground: dynamic behaviour at critical train speed, Journal of Sound and Vibration 231(3) (2000), 689-701.
5. H.A. Dieterman and A. Metrikine, Critical velocities of a harmonic load moving uniformly along an elastic layer, Transaction of the ASME Journal of Applied Mechanics 64 (1997), 596-600. (Pubitemid 127755022)
6. P. Koziol, C. Mares and I. Esat, Wavelet approach to vibratory analysis of surface due to a load moving in the layer, International Journal of Solids and Structures 45 (2008), 2140-2159.
7. P. Koziol, Wavelet approach for the vibratory analysis of beam-soil structures: Vibrations of dynamically loaded systems, VDM Verlag Dr. Müller, Saarbrucken, 2010.
8. P. Koziol and C. Mares, Wavelet approach for vibration analysis of fast moving load on a viscoelastic medium, Shock and Vibration 17(4,5) (2010), 461-472.
9. P. Koziol, Wavelet analysis of multilayered ground vibrations as a result of high speed trains, CC2009, Proceedings of the Twelfth In-ternational Conference on Civil, Structural and Environmental Engineering Computing, Funchal, Madeira, 1-4 September, 2009.
10. P. Koziol and Z. Hryniewicz, Wavelet based solution for vibrations of a beam on a nonlinear viscoelastic foundation due to a moving load, XII Symposium "The Influence of Vibrations on Environment", Kraków-Janowice, 2010.
11. J. Wang, Y. Zhou and H. Gao, Computation of the Laplace inverse transform by application of the wavelet theory, Communications in Numerical Methods in Engineering 19 (2003), 959-975. (Pubitemid 38106818)
12. L. Monzon, G. Beylkin and W. Hereman, Compactly supported wavelets based on almost interpolating and nearly linear phase filters (coiflets), Applied and Computational Harmonic Analysis, 7, 1999, pp. 184-210. (Pubitemid 129639760)
13. C. Esveld, Modern Railway Track, (2nd ed.), Delft University of Technology, MRT-Productions, 2001.
14. L. Brillouin, Wave Propagation in Periodic Structures, (2nd ed.), Dover Phoenix Editions, 1946.
15. O. Sigmund and J.S. Jensen, Systematic design of phononic band-gap materials and structures by topology optimization, Phil Trans R Soc Lond A(361) (2003), 1001-1019. (Pubitemid 37260952)
16. M.I. Hussein, G.M. Hulbert and R.A. Scott, Dispersive elastodynamics of 1D banded material sand structures: analysis, Journal of Sound and Vibration 307(3-5) (2007), 865-893. (Pubitemid 47390885)
17. C. Barbarosie and M.M. Neves, Periodic structures for frequency filtering: Analysis and optimization, Computers and Structures 82 (2004), 1399-1403.
18. H. Policarpo, M.M. Neves and A.M.R. Ribeiro, Dynamical response of a multi-laminated periodic bar: Analytical, numerical and ex-perimental study, Shock and Vibration 17(4,5) (2010), 521-535.
19. A.V. Metrikine and A.C.M.M. Vrouwenvelder, Surface ground vibration due to a moving train in a tunnel: Two-dimensional model, Journal of Sound and Vibration 234(1) (2000), 43-66.
20. J.D. Achenbach, Wave Propagation in Elastic Solids, Elsevier, Amsterdam, 1984.
21. S. Mallat, A Wavelet Tour of Signal Processing, Academic Press Inc. Ltd, London 1998.
22. Wolfram Research, Inc., Mathematica, Version 8.0, Champaign, IL, 2010.
23. P. Koziol, Z. Hryniewicz and C. Mares, Wavelet analysis of beam-soil structure response for fast moving train, Journal of Physics: Conference Series 181 (2009) 012052. 7th International Conference on Modern Practice in Stress and Vibration Analysis, 8-10 September 2009, Cambridge. IOP Publishing, doi:10.1088/1742-6596/181/1/012052.