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Dynamical analysis of the free-free damped transverse vibratory beam in transportation

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Języki publikacji
EN
Abstrakty
EN
One of the most popular method of vibrating systems analysis is dynamical flexibility method. This method makes possible the assignment of stability bands. The thesis is applied to the free-free damped beam systems analysis. The beam is loaded by transversal unitary force in accordance with a dynamical flexibility definition. In a mathematical model Coriolis forces, centrifugal forces and damping forces were took into the consideration. The damping forces enable active vibration control and can change dynamical characteristics of the system.
Rocznik
Strony
423--436
Opis fizyczny
Bibliogr. 14 poz., rys.
Twórcy
Bibliografia
  • [1] M. Abu Hilal and H. S. Zibdeh: Vibration analysis of beams with generał boundary conditions traversed by a moving force. J. ofSound and Vibration, 229 (2000), 377-388.
  • [2] O. J. Aldraihem and A. Baz: Dynamie stability of stepped beams under moving loads. J. of Sound and Yibration, 250(5), 2002, 835-848.
  • [3] A. Buchacz and S.Żółkiewski: Equations of motion of the two-link system transversally and longitudinally in transportation. Int. Conf. of Machine-Building and Technosphere ofthe XXI Century, Sevastopol, 4 (2006), 188-192.
  • [4] D.-W. Chen and J.-S. Wu: The exact solutions for the natural frequencies and mode shapes of non-uniform beams with multiple spring-mass systems. J. ofSound and Vibration, 255(2), (2002), 299-322.
  • [5] G. GENTA: Dynamics of rotating systems. Springer, New York, 2005.
  • [6] M. Hać Dynamie analysis of flexible mechanisms by finite element method. Machine Dynamics Problems, 14 (1996), monographic issue.
  • [7] K. Jamroziak and M. Bocian: Identification of composite materials at high speed deformation with the use of degenerated model. J. ofAchievements in Materials and Manufacturing Engineering, 28(2), International OCOSCO World Press, (2008), 171-174.
  • [8] R.H. Liebross, G. Starkschall, P-F. Wong, J. Horton, Z.L. Gokaslan and R. Komaki: The effect of titanium stabilization rods on spinał cord radiation dose. Medical Dosimetry, 27(1), (2002), 21-24.
  • [9] G. PAVIC: Vibration damping, energy and energy flow in rods and beams: Governing formulae and semi-infinite systems. J. of Sound and Vibration, 291(3-5), (2006), 932-962.
  • [10] G. Szefer: Dynamics of elastic bodies in terms of piane frictional motion. J. of Theoretical and Applied Mechanics, 2(39), 2001.
  • [11] J. M. Vance: Rotordynamics of turbomachinery. Wiley, 1988.
  • [12] S. Żółkiewski: Mathematical model of rotating damped flexible beam systems. XLVII Symp. PTMTS, Wisła, Poland, (2008), p. 231-232.
  • [13] S. Żółkiewski: Analysis and modelling of rotational systems with the Mody-fit application. of Achievements in Materials and Manufacturing Engineering, 30(1), (2008), 59-66.
  • [14] S. Żółkiewski: Dynamical flexibility ofthe damped rod system in transportation. Machine Dynamics Problems, 32( 1), (2008), 121 -128.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BSW3-0061-0022
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