4.5 Article

Low-frequency vibration control of floating slab tracks using dynamic vibration absorbers

Journal

VEHICLE SYSTEM DYNAMICS
Volume 53, Issue 9, Pages 1296-1314

Publisher

TAYLOR & FRANCIS LTD
DOI: 10.1080/00423114.2015.1046460

Keywords

vehicle-track coupled dynamics; dynamic vibration absorber; floating slab track; vibration control; insertion loss

Funding

  1. National key Basic Research Program of China ('973' Program) [2013CB036202, 2013CB036206]
  2. Fundamental Research Funds for the Central Universities [2682013CX029]
  3. Independent Research Project of State Key Laboratory of Traction Power [2014TPL_T01]

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This study aims to effectively and robustly suppress the low-frequency vibrations of floating slab tracks (FSTs) using dynamic vibration absorbers (DVAs). First, the optimal locations where the DVAs are attached are determined by modal analysis with a finite element model of the FST. Further, by identifying the equivalent mass of the concerned modes, the optimal stiffness and damping coefficient of each DVA are obtained to minimise the resonant vibration amplitudes based on fixed-point theory. Finally, a three-dimensional coupled dynamic model of a metro vehicle and the FST with the DVAs is developed based on the nonlinear Hertzian contact theory and the modified Kalker linear creep theory. The track irregularities are included and generated by means of a time-frequency transformation technique. The effect of the DVAs on the vibration absorption of the FST subjected to the vehicle dynamic loads is evaluated with the help of the insertion loss in one-third octave frequency bands. The sensitivities of the mass ratio of DVAs and the damping ratio of steel-springs under the floating slab are discussed as well, which provided engineers with the DVA's adjustable room for vibration mitigation. The numerical results show that the proposed DVAs could effectively suppress low-frequency vibrations of the FST when tuned correctly and attached properly. The insertion loss due to the attachment of DVAs increases as the mass ratio increases, whereas it decreases with the increase in the damping ratio of steel-springs.

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