Vibration of Beams and Helices with Arbitrarily Large Uniform Curvature
An analytical, numerical, and experimental study of the vibrational modes of beams with constant curvature, ranging from small values up to helices with large numbers of turns, is presented. It is shown that, after an initial stage at low curvature in which extensional symmetrical modes hybridize so as to become inextensional, all modes show a decrease in frequency with increasing beam curvature. The frequency reaches a minimum at a value of the curvature which is a function of mode number and...[Show more]
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|Source:||Journal of Sound and Vibration|
|01_Tarnopolskaya_Vibration_of_Beams_and_Helices_1999.pdf||257.09 kB||Adobe PDF||Request a copy|
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