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Vibration of belts and belt drives
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An experimental investigation of the vibration of toothed belts
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J. N. FAWCETT and J. S. BURDESS 1980 ASME paper 800-C2/DET-94. An experimental investigation of the vibration of toothed belts.
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(1980)
ASME Paper 800-C2/DET-94
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Fawcett, J.N.1
Burdess, J.S.2
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3
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Resonance frequency prediction of automotive serpentine belt drive systems by computer modeling
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R. G. S. GASPER and L. E. HAWKER 1989 ASME paper DE-18, 13-16. Resonance frequency prediction of automotive serpentine belt drive systems by computer modeling.
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(1989)
ASME Paper
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Gasper, R.G.S.1
Hawker, L.E.2
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5
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Parametric self-excitation of a belt into transverse vibration
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J. E. RHODES, JR. 1970 ASME Journal of Applied Mechanics 20, 1055-1060. Parametric self-excitation of a belt into transverse vibration.
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ASME Journal of Applied Mechanics
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Rhodes J.E., Jr.1
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6
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Design of belt-tensioner systems for dynamic stability
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A. G. ULSOY, J. E. WHITESELL and M. D. HOOVEN 1985 ASME Journal of Vibration, Acoustics, Stress, and Reliability in Design 107, 282-290. Design of belt-tensioner systems for dynamic stability.
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ASME Journal of Vibration, Acoustics, Stress, and Reliability in Design
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Ulsoy, A.G.1
Whitesell, J.E.2
Hooven, M.D.3
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Transverse vibration of power transmission chains
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S. MAHALINGAM 1957 British Journal of Applied Physics 8, 145-148. Transverse vibration of power transmission chains.
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British Journal of Applied Physics
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Mahalingam, S.1
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9
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On the stability of chain drive systems under periodic sprocket oscillation
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K. W. WANG 1992 ASME Journal of Vibration and Acoustics 114, 119-126. On the stability of chain drive systems under periodic sprocket oscillation.
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(1992)
ASME Journal of Vibration and Acoustics
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Wang, K.W.1
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12
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0016521651
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A modal analysis for the response of linear gyroscopic systems
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L. MEIROVITCH 1975 ASME Journal of Applied Mechanics 42, 446-450. A modal analysis for the response of linear gyroscopic systems.
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Meirovitch, L.1
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Personal communication
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W. CHAN 1995 Personal communication.
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Chan, W.1
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Monofrequent oscillations in mechanical systems governed by second order hyperbolic differential equations with small non-linearities
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G. N. BOJADZIEV and R. W. LARDNER 1973 International Journal of Non-linear Mechanics 8, 289-302. Monofrequent oscillations in mechanical systems governed by second order hyperbolic differential equations with small non-linearities.
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Bojadziev, G.N.1
Lardner, R.W.2
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