Sensitivity of friction-induced vibration in idealised systems

Journal of Sound and Vibration

Volumn 319, Issue 1-2, 2009, Pages 182-198

  Butlin, T ^a   Woodhouse, J ^a  

^a UNIVERSITY OF CAMBRIDGE   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

FRICTION; STABILITY CRITERIA; TRIBOLOGY;

CHARACTERISTIC EQUATION; COEFFICIENT OF FRICTIONS; FRICTION INDUCED VIBRATION; NONPROPORTIONAL DAMPING; REDUCED ORDER MODELS; REPEATABLE RESULTS; SINGLE-MODE MODELS; VELOCITY-DEPENDENT;

VIBRATIONS (MECHANICAL);

EID: 56749100473     PISSN: 0022460X     EISSN: 10958568     Source Type: Journal    
DOI: 10.1016/j.jsv.2008.05.034     Document Type: Article

References (21)

1. M. R. North, Disc brake squeal, IMechE Conference on Braking of Road Vehicles, 1976.
2. R.A. Ibrahim, E. Rivin, Friction-induced vibration, chatter, squeal, and chaos, part ii: dynamics and modeling, American Society of Mechanical Engineers Applied Mechanics Reviews 47 (1994) 227-253.
3. N.M. Kinkaid, O.M. O'Reilly, P. Papadopoulos, Automotive disc brake squeal, Journal of Sound and Vibration 267 (2003) 105-166.
4. H. Ouyang. N. Nack, Y. Yuan, F. Chen, Numerical analysis of automotive disc brake squeal: a review. International Journal of Vehicle Noise and Vibration 1 (2005) 207-231.
5. D. Guan, X. Su, F. Zhang, Sensitivity analysis of brake squeal tendency to substructures' modal parameters, Journal of Sound and Vibration 291 (2006) 72-80.
6. J. Huang, CM. Krousgrill, A.K. Bajaj, Modeling of automative drum brakes for squeal and parameter sensitivity analysis, Journal of Sound and Vibration 289 (2006) 245-263.
7. P. Duffour, J. Woodhouse, Instability of systems with a frictional point contact, part 1: basic modelling, Journal of Sound and Vibration 271 (2004) 365-390.
8. P. Duffour, J. Woodhouse, Instability of systems with a frictional point contact, part 2: model extensions, Journal of Sound and Vibration 271 (2004) 391-410.
9. T. Butlin, J. Woodhouse, Studies of the sensitivity of brake squeal, Applied Mechanics and Materials, Trans Tech Publications 5-6 (2006) 473-479.
10. N. Hoffmann, M. Fischer, R. Allgaier, L. Gaul, A minimal model for studying properties of the mode-coupling type instability in friction induced oscillations, Mechanics Research Communications 29 (2002).
11. N.M. Kinkaid, O.M. O'Reilly, P. Papadopoulos, On the transient dynamics of a multi-degree-of-freedom friction oscillator: a new mechanism for disc brake noise, Journal of Sound and Vibration 287 (2005) 901-917.
12. U. von Wagner, D. Hochlenert, P. Hagedorn, Minimal models for disk brake squeal, Journal of Sound and Vibration 302 (2007) 527-539.
13. M. Nadim Ahmed Emira, Friction-induced oscillations of a slider: parametric study of some system parameters, Journal of Sound and Vibration 300 (2007) 916-931.
14. T. Butlin, Prediction and Sensitivity of Friction Induced Vibration, PhD Thesis, Cambridge University Engineering Department, 2007.
15. E.J. Skudrzyk, Simple and Complex Vibratory Systems, Pennsylvania State University Press, 1968.
16. H. Blok, Fundamental mechanical aspects of boundary lubrication, S.A.E. Journal 46 (1940) 54-68.
17. H. Jacobsson, Aspects of disc brake judder. Proceedings of the Institution of Mechanical Engineers Part D - Journal of Automobile Engineering 217 (2003).
18. R.T. Spurr, A theory of brake squeal, Proceedings of the Institution of Mechanical Engineers (Automobile Division) 1 (1961-1962) 33-52.
19. Q. Cao, H. Ouyang, M.I. Friswell, J.E. Mottershead, Linear eigenvalue analysis of the disc-brake squeal problem, International Journal for Numerical Methods in Engineering 61 (9) (2004) 1546-1563.
20. N. Hoffmann, L. Gaul, Effects of damping on mode-coupling instability in friction induced oscillations, ZA MM - Journal of Applied Mathematics and Mechanics 83 (2003).
21. R.N. Bracewell, The Fourier Transform and Its Applications, WCB/McGraw-Hill, 1965.