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Measurement and analysis of medium to high frequency dynamic stiffness for rail fastener systems

Measurement and analysis of medium to high frequency dynamic stiffness for rail fastener systems
Measurement and analysis of medium to high frequency dynamic stiffness for rail fastener systems
Rail fasteners are resilient components that connect the rails to sleepers or track slabs, ensuring the integrity of the track structure. Their dynamic characteristics play a crucial role in the noise and vibration performance of the track. The rail fastening system, as a resilient element, can be described by a 12×12 dynamic stiffness matrix based on the interaction between two rigid bodies and the resilient element. By applying the principles of momentum and angular momentum to the rigid bodies, an algebraic relationship between the dynamic stiffness of the resilient component and the frequency response functions (FRFs) of the assembly is established. Consequently, the dynamic stiffness of the resilient component can be determined based on the experimentally measured FRFs. Two methods are presented for calculating the dynamic stiffness from the FRFs, called the Complete Method and the Partial Method. The two methods are subsequently applied to the structurally complex DT-III type fastener. To do so, a “rail-like” block and a “sleeper-like” block were purposely designed so that they not only can be fastened by the fastener in the same way as in reality, but can also be treated as rigid bodies for frequencies up to 2000 Hz. FRFs of the rail-like and sleeper-like blocks were obtained through impact tests, and the dynamic stiffness of the fastener in the frequency range 50 to 2000 Hz was obtained using both methods. It turns out that, although the two methods have similarly good repeatability, the Partial Method gives more reliable result; in general the dynamic stiffness of the fastener increases with frequency, but exhibits multiple peaks and dips, indicating distinct modal characteristics of the fastener system. The results also show that there is a significant difference between dynamic stiffness seen by the rail and that by the sleeper.
Railway track, Fastener system, Three-dimensional dynamic stiffness matrix, Hammer impact testing
1758-8251
Zheng, Lixin
50c293bc-907b-4239-b594-2af852f86121
Yang, Muyang
ed0ce8a1-b4d0-43b8-927b-8bc69f0e868b
Sheng, Xiaozhen
8545d9d7-ff2d-41a5-ac72-7a94276ef90f
Thompson, David
bca37fd3-d692-4779-b663-5916b01edae5
Zheng, Lixin
50c293bc-907b-4239-b594-2af852f86121
Yang, Muyang
ed0ce8a1-b4d0-43b8-927b-8bc69f0e868b
Sheng, Xiaozhen
8545d9d7-ff2d-41a5-ac72-7a94276ef90f
Thompson, David
bca37fd3-d692-4779-b663-5916b01edae5

Zheng, Lixin, Yang, Muyang, Sheng, Xiaozhen and Thompson, David (2024) Measurement and analysis of medium to high frequency dynamic stiffness for rail fastener systems. International Journal of Applied Mechanics, 16 (10). (doi:10.1142/S1758825124501187).

Record type: Article

Abstract

Rail fasteners are resilient components that connect the rails to sleepers or track slabs, ensuring the integrity of the track structure. Their dynamic characteristics play a crucial role in the noise and vibration performance of the track. The rail fastening system, as a resilient element, can be described by a 12×12 dynamic stiffness matrix based on the interaction between two rigid bodies and the resilient element. By applying the principles of momentum and angular momentum to the rigid bodies, an algebraic relationship between the dynamic stiffness of the resilient component and the frequency response functions (FRFs) of the assembly is established. Consequently, the dynamic stiffness of the resilient component can be determined based on the experimentally measured FRFs. Two methods are presented for calculating the dynamic stiffness from the FRFs, called the Complete Method and the Partial Method. The two methods are subsequently applied to the structurally complex DT-III type fastener. To do so, a “rail-like” block and a “sleeper-like” block were purposely designed so that they not only can be fastened by the fastener in the same way as in reality, but can also be treated as rigid bodies for frequencies up to 2000 Hz. FRFs of the rail-like and sleeper-like blocks were obtained through impact tests, and the dynamic stiffness of the fastener in the frequency range 50 to 2000 Hz was obtained using both methods. It turns out that, although the two methods have similarly good repeatability, the Partial Method gives more reliable result; in general the dynamic stiffness of the fastener increases with frequency, but exhibits multiple peaks and dips, indicating distinct modal characteristics of the fastener system. The results also show that there is a significant difference between dynamic stiffness seen by the rail and that by the sleeper.

Text
High Frequency Dynamic Stiffness 2 - Accepted Manuscript
Restricted to Repository staff only until 26 November 2025.
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More information

Accepted/In Press date: 24 October 2024
Published date: 16 November 2024
Keywords: Railway track, Fastener system, Three-dimensional dynamic stiffness matrix, Hammer impact testing

Identifiers

Local EPrints ID: 498246
URI: http://eprints.soton.ac.uk/id/eprint/498246
ISSN: 1758-8251
PURE UUID: 10bed78f-24d2-4913-bae1-a3da003f52c3
ORCID for David Thompson: ORCID iD orcid.org/0000-0002-7964-5906

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Date deposited: 12 Feb 2025 17:58
Last modified: 13 Feb 2025 02:35

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Contributors

Author: Lixin Zheng
Author: Muyang Yang
Author: Xiaozhen Sheng
Author: David Thompson ORCID iD

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