Snap-through truss as a vibration absorber

JVC/Journal of Vibration and Control

Volumn 10, Issue 2, 2004, Pages 291-308

  Avramov, K V ^a   Mikhlin, Yu V ^a  

^a NATIONAL TECHNICAL UNIVERSITY   (Ukraine)

Author keywords

Snap through truss; Stability of nonlinear normal modes; Vibration absorber

Indexed keywords

DEGREES OF FREEDOM (MECHANICS); ELASTICITY; MATHEMATICAL MODELS; OSCILLATIONS; OSCILLATORS (MECHANICAL); SHOCK ABSORBERS; SYSTEM STABILITY;

NONLINEAR ABSORBER; SNAP-THROUGH TRUSS; VIBRATION ABSORBER;

VIBRATION CONTROL;

EID: 1342291119     PISSN: 10775463     EISSN: None     Source Type: Journal    
DOI: 10.1177/107754604773732197     Document Type: Article

References (18)

1. Alabuchev, P. M., Gritchiv, A. A., and Kim, L. I., 1986, Vibration Insulation Systems with Quasi-Zero Stiffness, Mashinostroenie, Leningrad (in Russian).
2. Aoki, S. and Watanabe, T., 1994, "An investigation of an impact vibration absorber with hysteretic damping", in Proceedings of the 2nd International Conference on Motion and Vibration Control, Yokohama, Japan, pp. 468-474.
3. Bogolubov, N. N. and Mitropolski, Yu. A., 1961, Asymptotic Methods in the Theory of Nonlinear Oscillations, Gordon and Breach, NY.
4. Frolov, K. V., ed, 1995, Vibrations in Engineering, Mashinostroenie, Moscow (in Russian).
5. Haddow, A. G. and Shaw, S. W., 2001, "An experimental study of torsional vibration absorber," in Proceedings of the ASME Design Engineering Technical Conference, USA pp. 1-7.
6. Haxton, R. S. and Barr, A. D. S., 1972, "The autoparametric vibration absorber," Journal of Engineering for Industry 94, 119-225.
7. Karyeaclis, M. P. and Caughey, T. K., 1989a, "Stability of a semi-active impact damper: Part I - Global behavior," Transactions of the ASME, Journal of Applied Mechanics 56, 926-929.
8. Karyeaclis, M. P. and Caughey, T. K., 1989b, "Stability of a semi-active impact damper: Part II - Periodic solution," Transactions of the ASME, Journal of Applied Mechanics 56, 930-940.
9. Lee, C.-T. and Shaw, S. W. 1995, "Torsional vibration reduction in internal combustion engines using centrifugal pendulums," in Proceedings of the Design Engineering Technical Conference, USA, Vol. 3, Part A, ASME, New York, 487-492.
10. Manevitch, L. I., Mikhlin, Yu. V., and Pilipchuk, V. N. 1989, Method of Normal Modes for Essentially Nonlinear Systems, Nauka, Moscow (in Russian).
11. Natsiavas, S., 1992, "Steady state oscillations and stability of non-linear dynamic vibration absorber," Journal of Sound and Vibration 156(22), 227-245.
12. Natsiavas, S., 1993, "Vibration absorbers for a class of self-excited mechanical systems," Transactions of the ASME, Journal of Applied Mechanics 60, 382-387.
13. Nayfeh, A. H., 1973, Perturbation Methods, Wiley, New York.
14. Shaw, S. and Shaw, S. W., 1989, "The onset of chaos in a two-degree-of-freedom impacting system," Transactions of the ASME, Journal of Applied Mechanics 56, 168-174.
15. Shaw, S. W. and Wiggins, S. 1988, "Chaotic motions of a torsional vibration absorber," Transactions of the ASME, Journal of Applied Mechanics 55, 952-958.
16. Shaw, J., Shaw, S. W., and Haddow, A. G., 1989, "On the response of the non-linear vibration absorber," International Journal of Non-Linear Mechanics 24(4), 281-293.
17. Vakakis, A. F., 2001, "An overview of motion localization and energy pumping in coupled nonlinear oscillators," in Proceedings of the 6th Conference on Dynamical Systems Theory and Application, Lodz, Poland, pp. 111-118.
18. Vakakis, A. F., Manevitch, L. I., Mikhlin, Yu. V. and Pilipchuk, V. N. and Zevin, A.A., 1996, Normal Modes and Localization in Nonlinear Systems, Wiley Interscience, NY.