Open Access
Issue
Mécanique & Industries
Volume 9, Number 6, Novembre-Décembre 2008
Page(s) 559 - 569
DOI https://doi.org/10.1051/meca/200920
Published online 16 May 2009
  1. U. Lee, Separation between the flexible structure and the moving mass sliding on it, J. Sound Vibr. 209 (1998) 867–877 [Google Scholar]
  2. A.V. Pesterev, B. Yang, L.A. Bergman, C.A. Tan, Response of elastic continuum carrying multiple moving oscillators, ASCE J. Eng. Mech. 127 (2001) 260–265 [Google Scholar]
  3. C.R. Steele, The Timoshenko beam with a moving load, J. Appl. Mech. 35 (1968) 481–488 [Google Scholar]
  4. L. Fryba, Vibration of solids and structures under moving loads, Noordhoff Publishing, Groningen, 1972 [Google Scholar]
  5. J. Renard, M. Taazount, Transient responses of beams and plates subject to travelling load. Miscellaneous results, Eur. J. Mech. A/Solids 21 (2002) 301–322 [Google Scholar]
  6. J.R. Rieker, M.W. Trethewey, Finite element analysis of an elastic beam structure subjected to a moving distributed mass train, Mech. Syst. Sig. Proc. 13 (1999) 31–51 [Google Scholar]
  7. M.P. Cartmell, J.J. Wu, A.R. Whittaker, Dynamic responses of structures to moving bodies using combined finite element and analytical methods, Int. J. Mech. Sci. 43 (2001) 2555–2579 [Google Scholar]
  8. M. Olsson, Finite element modal co-ordinate analysis of structures subjected to moving loads, J. Sound Vib. 99 (1985) 1–12 [Google Scholar]
  9. H.P. Lee, The dynamic response of a Timoshenko beam subjected to a moving mass, J. Sound Vib. 198 (1996) 249–256 [Google Scholar]
  10. J.E. Akin, M. Mofid, Numerical solution for response of beams with moving mass, J. Structural Eng. 115 (1989) 120–131 [Google Scholar]
  11. E.C. Ting, J. Genin, J.H. Ginsberg, A general algorithm for moving mass problem, J. Sound Vib. 33 (1974) 49–58 [Google Scholar]
  12. A.V. Pesterev, L.A. Bergman, C.A. Tan, T.C. Tsao, B. Yang, On asymptotics of the solution of the moving oscillator problem, J. Sound Vib. 260 (2003) 516–536 [Google Scholar]
  13. C.W.S. To, A linearly tapered beam finite element incorporating shear deformation and rotary inertia for vibration analysis, J. Sound Vibr. 78 (1981) 475–484 [Google Scholar]
  14. Y.C. Hou, C.H. Tseng, A new high-order non-uniform Timoshenko beam finite element on variable two-parameter foundations for vibration analysis, J. Sound Vib. 191 (1996) 91–106 [Google Scholar]
  15. M.H. Seon, B. Haym, W. Timothy, Dynamics of transversely vibrating beams using four engineering theories, J. Sound Vib. 225 (1999) 935–988 [Google Scholar]
  16. G.R. Cowper, The shear coefficient in Timoshenko's beam theory, J. Appl. Mech. 33 (1966) 335–340 [Google Scholar]
  17. J.R. Rieker, Y.-H. Lin, M.W. Trethewey, Discretization considerations in moving load finite element beam models, Finite elements in Analysis and Design 21 (1996) 129–144 [Google Scholar]
  18. A.E. Martinez-Castro, P. Museros, A. Castillo-Linares, Semi-analytic solution in the time domain for non-uniform multi-span Bernoulli-Euler beams traversed by moving loads, J. Sound Vib. 294 (2006) 278–297 [Google Scholar]

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