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Modeling Impact of a Cantilever Beam

Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
A vibrating system with one degree of freedom that can be employed to predict a nature of motion with impacts of certain systems with heavy mass of elastic elements is subject to investigations. An example of such a system is a heavy cantilever beam with a mass impacting on the base, fixed at its end. The applicability limits of two ways of modelling impacts described as hard impacts and soft impacts, as well as advantages and disadvantages of both the ways have been presented below.
Rocznik
Strony
37--49
Opis fizyczny
Bibliogr. 15 poz., wykr.
Twórcy
Bibliografia
  • Błażejczyk-Okolewska, B., Brindley, J., Czołczyński, K., Kapitaniak, T., 2001, Antiphase synchronization of chaos by noncontinuous coupling: two impacting oscillators, Chaos, Solitons & Fractals, 12, 1823-1826.
  • Błażejczyk-Okolewska, B., Czołczyński, K., Kapitaniak, T., 2007, Dynamics of Two Degree of Freedom Cantilever Beam with Impacts, Chaos, Solitons & Fractals, in press.
  • Błażejczyk-Okolewska, B., Czołczyński, K., Kapitaniak, T., 2008, Discrete Models of Cantilever Beam with Impacts, Journal of Sound Vibration, submitted.
  • Czołczyński K., Kapitaniak, T., 2004, On the existence of a stable periodic solution of an impacting oscillator with two fenders, International Journal of Bifurcation and Chaos, 14, 3115-3134.
  • Fu, C. C., Paul, B., 1969, Dynamic stability of a vibrating hammer, Journal of Engineering for Industry, Trans. ASME B, 91, 1175-1179.
  • Goyda, H., The, C. A., 1989, A Study of the Impact Dynamics of Loosely Supported Heat Exchanger Tubs, ASME J. Pressure Tech., 111, 394-401.
  • Kaharaman, A., Singh, R., 1990, Nonlinear Dynamics of a Spur Gear Pair, Journal of Sound and Vibration, 142, 49-75.
  • Kobrinskii, A. E., 1964, Mechanisms with elastic coupling, Nauka, Moscow (in Russian), see also the translation to English (1969): Dynamics of Mechanisms with Elastic Connections and Impact Systems, Iliffe Book LTD, London.
  • Lin, S. Q., Bapat, C. N., 1993, Estimation of clearances and impact forces using vibroimpact responce: random excitation, Journal of Sound and Vibration, 163, 407-421.
  • Nguyen, D. T., Noah, S. T., Kettleborough, C. F., 1987, Impact behavior of an oscillator with limiting stops (part I and II), Journal of Sound and Vibration, 109, 293-325.
  • Peterka, F., 1971, An investigation of the motion of impact dampers, paper I, II, III, Strojnicku Casopis XXI, c.5, Praha.
  • Peterka, F., Błażejczyk-Okolewska, B., 2003, Some Aspects of the Dynamical Behavior of the Impact Damper, Journal of Vibration and Control, 11, 459-479.
  • Rand, R. H., Moon, F. C., 1990, Bifurcations and Chaos in Forced Zero-Stiffness Impact Oscillator, Int. J. Non Linear Mechanics, 25, 417-432.
  • Shaw, S. W., Holmes, P. J., 1983, A Periodically Forced Piecewise Linear Oscillator, Journal of Sound and Vibration, 90, 129-155.
  • Wiercigroch, M., 1994, Bifurcation analysis of harmonically excited linear oscillator with clearance, Chaos, Solition & Fractals, 4 297-303.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BWA0-0040-0016
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