On the response of a shaken cable-suspended mass

Proceedings of the ASME Design Engineering Technical Conference

Volumn 6 B, Issue , 2001, Pages 2109-2113

  Virgin, L N ^a   Nichols, J M ^a   Simmons, W N ^a   Plaut, R H ^b  

^a Duke University   (United States)

^b State University   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

CABLES; COMPUTER SIMULATION; EQUATIONS OF MOTION; IMAGE PROCESSING; RUNGE KUTTA METHODS; VIDEO CAMERAS; DESIGN; VIBRATIONS (MECHANICAL); WAVE ENERGY CONVERSION;

COEFFICIENT OF RESTITUTION; IMPULSIVE FORCE; A-COEFFICIENT; CENTER OF MASS; CHAOTIC CHARACTERISTICS; COMPLEX NATURE; DIAGNOSTIC TOOLS; IMPULSIVE FORCES; SUSPENDED MASS; VERTICAL PLANE;

DYNAMICS; CABLES;

EID: 0035791533     PISSN: None     EISSN: None     Source Type: Conference Proceeding    
DOI: None     Document Type: Conference Paper

References (9)

1. Bayly, P.V. and Virgin, L.N. (1993). "An experimental study of an impacting pendulum," Journal of Sound and Vibration, 164, pp. 364-374.
2. Bishop, S.R. and Virgin, L.N. (1987). "The onset of chaotic motions of a moored semi-submersible," ASME Journal of Offshore Mechanics and Arctic Engineering, 110, pp. 205-209.
3. Huang, S. and Vassalos, D. (1993) "A numerical method for predicting snap loading of marine cables," Applied Ocean Research, 15, pp. 235-242.
4. Niedzwecki, J.M. and Thampi, S.K. (1991). "Snap loading of marine cable systems," Applied Ocean Research, 13, pp. 2-11.
5. Nordmark, A, (1992). "Effects due to low velocity impact in mechanical oscillators," International Journal of Bifurcation and Chaos, 2, pp. 597-605.
6. Onu, D., Hernried, A. and Magana, M., (1995). "Robust control of a nonlinear two-cable suspended concentrated-mass system," Engineering Mechanics (Proceedings of the 10th Conference), Vol. 2, S. Sture, ed., ASCE, NY, pp. 107-110.
7. Plaut, R.H. and Farmer, A.L. (2000). "Large motions of a moored floating breakwater modeled as an impact oscillator," Nonlinear Dynamics, 23, pp. 319-334.
8. Sauer, T. (1994). "Reconstruction of dynamical systems from interspike intervals," Physical Review Letters, 72, pp. 3811-3814.
9. Virgin, L.N. (2000). Introduction to Experimental Nonlinear Dynamics, Cambridge University Press, Cambridge, UK.