Abstract
The ability to isolate a structure or machine from the undesirable effects of applied motion (especially vibration) has wide application. Suspension systems are incorporated into large buildings to protect them from earthquake excitation, mountain bikes and vehicles in general are designed to minimize the transfer of unwanted accelerations from the terrain to the occupants, and sensitive equipment often needs to be isolated from ambient vibrations in the surrounding environment. This chapter explores the ways in which specifically nonlinear components can be utilized to advantage in vibration isolation in the context of steady excitation (Platus (1991); Rivin (2006); Virgin and Davis (2003); Virgin et al. (2008)). There have been other attempts to take advantage of nonlinearity in a vibration isolation context. A zero-spring-rate suspension system (Woodard and Housner (1991)) was developed in which a clever arrangement of (linear) springs acted together such that, under preload, they behaved in a nonlinear geometric sense. The system is essentially the same as a negative-stiffness mechanism described by Platus (1991) and developed commercially. In most design situations there is a trade-off between constraints, and in the case of vibration isolation, the springs need to sufficiently soft for dynamic transmissibility requirements but sufficiently stiff that they can provide static support. Other approaches have been studied by Virgin and Davis (2003); Winterflood et al. (2002); Zhang et al. (2004); and Carrella et al. (2006).
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
Preview
Unable to display preview. Download preview PDF.
Bibliography
A. Carrella, T.P. Waters, and M.J. Brennan. Optimisation of a passive vibration isolator with quasi-zero-stiffness characteristic. ISVR technical memorandum, No. 960, University of Southampton, 2006.
D.L. Platus. Negative-stiffness-mechanism vibration isolation systems. Vibration Control in Microelectronics, Optics, and Metrology, 44, 1991.
E.I. Rivin. Vibration isolation of precision objects. Sound and Vibration, 40:12–20, 2006.
S.T. Santillan, L.N. Virgin, and R.H. Plaut. Equilibria and vibration of a heavy pinched loop. Journal of Sound and Vibration, 288:81–90, 2005.
J. Stoer and R. Bulirsch. Introduction to Numerical Analysis. Springer-Verlag, 1980.
L.N. Virgin. Vibration of Axially Loaded Structures. Cambridge University Press, Cambridge, UK, 2007.
L.N. Virgin and R.B. Davis. Vibration isolation using buckled struts. Journal of Sound and Vibration, 260:965–973, 2003.
L.N. Virgin, S.T. Santillan, and R.H. Plaut. Vibration isolation using extreme geometric nonlinearity. Journal of Sound and Vibration, 315:721–731, 2008.
J. Winterflood, T. Barber, and D.G. Blair. High performance vibration isolation using spring in Euler column buckling mode. Physics Letters A, 19:1639–1645, 2002.
S.E. Woodard and J.M. Housner. Nonlinear behavior of a passive zerospring-rate suspension system. Journal of Guidance, 14:84–89, 1991.
J.Z. Zhang, D. Li, M.J. Chen, and S. Dong. An ultra-low frequency parallel connection nonlinear isolator for precision instruments. Key Engineering Materials, pages 257–258, 231-236, 2004.
Author information
Authors and Affiliations
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2012 CISM, Udine
About this chapter
Cite this chapter
Virgin, L. (2012). Vibration Isolation. In: Wagg, D.J., Virgin, L. (eds) Exploiting Nonlinear Behavior in Structural Dynamics. CISM Courses and Lectures, vol 536. Springer, Vienna. https://doi.org/10.1007/978-3-7091-1187-1_3
Download citation
DOI: https://doi.org/10.1007/978-3-7091-1187-1_3
Publisher Name: Springer, Vienna
Print ISBN: 978-3-7091-1186-4
Online ISBN: 978-3-7091-1187-1
eBook Packages: EngineeringEngineering (R0)