Planar nonlinear forced vibrations of a suspended cable

Transactions of the Canadian Society for Mechanical Engineering

Volumn 20, Issue 2, 1996, Pages 123-137

  Xiao, Xiwu ^a   Druez, J ^b  

^a HUAZHONG UNIVERSITY OF SCIENCE AND TECHNOLOGY   (China)

^b UNIVERSITÉ DU QUÉBEC À CHICOUTIMI   (Canada)

Author keywords

[No Author keywords available]

Indexed keywords

APPROXIMATION THEORY; CABLES; CONVERGENCE OF NUMERICAL METHODS; DIFFERENTIAL EQUATIONS; EQUATIONS OF MOTION; FREQUENCIES; GEOMETRY; MECHANICAL PROPERTIES; PARTIAL DIFFERENTIAL EQUATIONS;

APPROXIMATE SOLUTION; GALERKIN PROCEDURE; HAMILTON PRINCIPLE; MULTIPLE SCALES METHOD; ORDINARY DIFFERENTIAL EQUATION; PLANAR NONLINEAR FORCED VIBRATIONS; SAG; SUSPENDED CABLE;

VIBRATIONS (MECHANICAL);

EID: 0030384553     PISSN: 03158977     EISSN: None     Source Type: Journal    
DOI: 10.1139/tcsme-1996-0007     Document Type: Article

References (9)

1. Irvine, H.M. and Caughey, T.K., The linear theory of free vibration of a suspended cable. Proc. Royal Soc. London A341, 299-315 (1974).
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3. Henghold, W.M., Russell, J.J., and Morgan, J.D., Free vibrations of cable in three dimensions. J. Structural Division, Vol. 103, No. ST5, 1127-1136, (1977).
4. West, H.H., Geschwindner, L.F., and Suhoski, J.E., Natural vibrations of suspended cable. J. Structural Division, Vol. 101, No. ST11, 2277-2291, (1975).
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7. Hagedorn, P., and Schäfer, B., On non-linear free vibrations of an elastic cable. Int. J. Non-linear Mech. 15, 333-340 (1980).
8. Luongo, A., Rega, G., and Vestroni, F., Planar non-linear free vibrations of an elastic cable. Int. J. Non-linear Mech. 19, 39-52 (1984).
9. A.H. Nayfeh and D.T. Mook, Nonlinear Oscillations, J. Wiley & Sons, New York, (1979).