Train rolling noise is generated by vibrations of both the rail and the wheel. In this paper the nature of the vibration of the rail is explored theoretically, for the frequency range important for noise generation ( \(100-5000 \mathrm{~Hz}\) ). Initially, a finite element model of a short length of
Wheel-rail Noise Generation, Part II: Wheel Vibration
β Scribed by D.J. Thompson
- Publisher
- Elsevier Science
- Year
- 1993
- Tongue
- English
- Weight
- 552 KB
- Volume
- 161
- Category
- Article
- ISSN
- 0022-460X
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β¦ Synopsis
The vibrations of railway wheels are one of the component sources of wheel-rail noise generation. The nature of these vibrations is discussed, in the context of both theoretical and experimental results. This begins with a study of the free vibration behaviour, in which the modes of vibration are categorized, and the natural frequencies and mode shapes of several typical designs of wheel in use on British Rail are compared. Theoretical modelling is based on the finite element method. The forced response (frequency response functions) has been predicted by using a modal expansion. Although most parameters required for this expansion, particularly the mode shape parameters, are derived from the finite element results, the damping has to be derived from measurements. Predicted results show good agreement with measurements, particularly for the lateral receptance. The lateral-vertical cross-receptance is predicted somewhat less reliably.
π SIMILAR VOLUMES
Previous models of wheel-rail noise generation have all been based on the dynamical behaviour of stationary wheels and rails. In this paper the effects of wheel rotation have been included into the theory of wheel-rail noise generation. The relevant equations are derived on the assumption that the s
The wheel and rail receptances derived in the preceding companion papers [1-3] are combined in a model of wheel-rail interaction. For this model the receptances of the contact region (local deformations, etc.) are also required, and these are derived first for six degrees of freedom. These include t