TECHNICAL NOTES
Nov 15, 2002

Design and Dynamic Analysis of an Adjustable Inertia Absorber for Semiactive Structural Vibration Attenuation

Publication: Journal of Engineering Mechanics
Volume 128, Issue 12

Abstract

A new class of adaptive tuned vibration absorber, a variable effective inertia absorber, is presented to impart optimum vibration absorption. The tuning scheme has two facets: spectral analysis of the excitation and a concurrent in situ tuning of the absorber. The spectral analysis reveals the frequency content of the excitation. The online tuning uses the frequency content of the excitation to reposition a moving mass and change the damping coefficient of a variable rate damper for optimal (broadband) or tonal vibration suppression. The nonlinear differential equations of motion are linearized and then utilized to develop the online tonal and the broadband tuning of the variable effective inertia absorber. A case study is presented to demonstrate the novelty of the concept. The results show that the retuned absorber delivers considerable vibration suppression improvement over the detuned one.

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References

Abe, M., and Igusa, T.(1996). “Semi-active dynamic vibration absorbers for controlling transient response.” J. Sound Vib., 198(5), 547–569.
Blaszkiewicz, M. Newnham, R. E., and Xu, Q. C. (1991). Tunable transducers as smart materials. IEE 91CH2817, 899–903.
Carlson, D. J., and Weiss, K. D.(1994). “A growing attraction to magnetic fluids.” Mach. Des., 66(15), 61–64.
DiDomenico, E.(1994). “Passive vibration tuning with neural networks.” Proc. SPIE, 2193, 152–162.
Dimaroganos-Andrew, D., and Kollias, A. (1993). “Smart electrorheological fluid dynamic vibration absorber.” Proc., 14th Biennial Conf. on Mechanical Vibration and Noise, Intelligent Structures, Materials, and Vibration, Albuquerque, N.M., 58, 7–15.
Esmailzadeh, E., and Jalili, N.(1998). “Optimal design of vibration absorbers for structurally damped Timoshenko beams.” J. Vibr. Acoust., 120(4), 833–841.
Gill, P. E., Murray, W., and Wright, M. H. (1981). Practical optimization, Academic, New York.
Grundmeier, B. L., Campbell, R. B., and Wesselink, B. D. (1999). “A solution for wind-induced vortex-shedding vibration of the harmony and heritage plateforms during transpacific tow.” Proc., 31st Annual Offshore Technology Conf., Houston.
Inman, D. J. (1994). Engineering vibration, Prentice–Hall, Englewood Cliffs, N.J.
Jalili, N., and Olgac, N.(2000a). “A sensitivity study of optimum delayed feedback vibration absorber.” J. Dyn. Syst., Meas., Control, 122, 314–321.
Jalili, N., and Olgac, N.(2000b). “Identification and retuning of optimum delayed feedback vibration absorber.” J. Guid. Control Dyn., 23(6), 961–970.
Kunieda, M., Chiba, T., and Kobayashi, H.(1987). “Positive use of damping devices for piping systems-some experiences and new proposals.” Nucl. Eng. Des., 104, 107–120.
Lang, M. A., Lorch, D. R., May, D. N., and Simpson, M. A. (1992). “MD-80 aft cabin noise control: a case history.” Proc., NASA Langley Research Center, 4th Aircraft Interior Noise Workshop.
Lee-Glauser, G. J., Ahmadi, G., and Horta, L. G.(1997). “Integrated passive/active vibration absorber for multistory buildings.” J. Struct. Eng., 123(4), 499–504.
Matsuhisa, H., Gu, R., Wang, Y., Nishiara, O., and Sato, S.(1993). “Vibration control of a gondola by passive-type dynamic absorbers.” Trans. Jpn. Soc. Mech. Eng., Ser. C, 59, 1717–1722.
Patten, W. N., Sack, R. L., and He, Q.(1996). “Controlled semi-active hydraulic vibration absorber for bridges.” J. Struct. Eng., 122(2), 187–192.
Puksand, H.(1975). “Optimum conditions for dynamic vibration absorbers for variable speed systems with rotating and reciprocating unbalance.” Int. J. Mech. Eng. Education, 3, 145–152.
Ryan, M. W. (1993). “Control of an adaptive passive vibration absorber.” Proc., of ASME Winter Annual Meeting, New Orleans, 1–6.
Seto, K., Ezure, K., and Sawatari, K.(1993). “Vibration control of tower structure by a two-dimensional hybrid dynamic absorber.” Trans. Jpn. Soc. Mech. Eng., Ser. C, 59, 721–726.
Siwiecki, K. J., and Derby, T. F. (1972). “Full-scale experimental verification of and analytical model for evaluating models of suppressing excessive bridge vibrations.” Report to Federal Highway Admin., Rep. No. FHWA-RD-72-45, Barry Wright Corp.
Soong, T. T., and Constantinou, M. C. (1994). Passive and active structural control in civil engineering, Springer, New York.
Sun, J. Q., Jolly, M. R., and Norris, M. A.(1995). “Passive, adaptive, and active tuned vibration absorbers—a survey.” J. Mech. Des., Special 50th, Anniversary on Design Issue, ASME, 117, 234–242.
Walsh, P. L., and Lamnacusa, J. S.(1992). “A variable stiffness vibration absorber for minimization of transient vibrations.” J. Sound Vib., 158(2), 195–211.
Wang, K. W., and Lai, J. S.(1996). “Parametric control of structural vibrations via adaptable stiffness dynamic absorbers.” J. Vibr. Acoust., 118(1), 41–47.
Warburton, G. B., and Ayorinde, E. O.(1980). “Optimum absorber parameters for simple systems.” Earthquake Eng. Struct. Dyn., 8, 197–217.

Information & Authors

Information

Published In

Go to Journal of Engineering Mechanics
Journal of Engineering Mechanics
Volume 128Issue 12December 2002
Pages: 1342 - 1348

History

Received: Jul 12, 1999
Accepted: Mar 29, 2002
Published online: Nov 15, 2002
Published in print: Dec 2002

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Authors

Affiliations

Nader Jalili
Assistant Professor, Dept. of Mechanical Engineering, Robotics and Mechatronics Laboratory, Clemson Univ., Clemson, SC 29634-0921 (corresponding author).
Behrooz Fallahi
Associate Professor, Dept. of Mechanical Engineering, Northern Illinois Univ., DeKalb, IL 60115-2854.

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