A contribution for nonlinear structural dynamics characterization of cantilever beams
Contribuinte(s) |
Universidade Estadual Paulista (UNESP) |
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Data(s) |
27/05/2014
27/05/2014
01/12/2005
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Resumo |
Successful experiments in nonlinear vibrations have been carried out with cantilever beams under harmonic base excitation. A flexible slender cantilever has been chosen as a convenient structure to exhibit modal interactions, subharmonic, superharmonic and chaotic motions, and others interesting nonlinear phenomena. The tools employed to analyze the dynamics of the beam generally include frequency- and force-response curves. To produce force-response curves, one keeps the excitation frequency constant and slowly varies the excitation amplitude, on the other hand, to produce frequency-response curves, one keeps the excitation amplitude fixed and slowly varies the excitation frequency. However, keeping the excitation amplitude constant while varying the excitation frequency is a difficult task with an open-loop measurement system. In this paper, it is proposed a closed-loop monitor vibration system available with the electromagnetic shaker in order to keep the harmonic base excitation amplitude constant. This experimental setup constitutes a significant improvement to produce frequency-response curves and the advantages of this setup are evaluated in a case study. The beam is excited with a periodic base motion transverse to the axis of the beam near the third natural frequency. Modal interactions and two-period quasi-periodic motion are observed involving the first and the third modes. Frequency-response curves, phase space and Poincaré map are used to characterize the dynamics of the beam. |
Formato |
1950-1959 |
Identificador |
International Congress on Noise Control Engineering 2005, INTERNOISE 2005, v. 3, p. 1950-1959. http://hdl.handle.net/11449/68501 2-s2.0-84873860219 |
Idioma(s) |
eng |
Relação |
International Congress on Noise Control Engineering 2005, INTERNOISE 2005 |
Direitos |
closedAccess |
Palavras-Chave | #Base excitation #Base motion #Chaotic motions #Closed-loop #Electromagnetic shakers #Excitation amplitudes #Excitation frequency #Frequency-response curves #Measurement system #Modal interactions #Non-linear phenomena #Non-linear vibrations #Nonlinear structural dynamics #Phase spaces #Poincare #Quasi-periodic motion #Subharmonics #Super-harmonic #Vibration systems #Dynamics #Phase space methods #Structural dynamics #Cantilever beams |
Tipo |
info:eu-repo/semantics/conferencePaper |