Estimation of Wheelset Natural Vibration Characteristics Based on Transfer Matrix Method with Various Elastic Beam Models
Autor: | Pengfei Liu, Hongjun Liu, Qing Wu |
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Rok vydání: | 2021 |
Předmět: |
Timoshenko beam theory
business.product_category Article Subject QC1-999 02 engineering and technology Bending 01 natural sciences 0203 mechanical engineering Wheel and axle 0103 physical sciences medicine 010301 acoustics Civil and Structural Engineering Physics Torsional vibration business.industry Mechanical Engineering Stiffness Structural engineering Geotechnical Engineering and Engineering Geology Condensed Matter Physics Vibration Axle 020303 mechanical engineering & transports Mechanics of Materials Physics::Accelerator Physics medicine.symptom business Beam (structure) |
Zdroj: | Shock and Vibration, Vol 2021 (2021) |
ISSN: | 1875-9203 1070-9622 |
Popis: | The elastic vibration of the wheelset is a potential factor inducing wheel-rail defects. It is important to understand the natural vibration characteristics of the flexible wheelset for slowing down the defect growth. To estimate the elastic free vibration of the railway wheelset with the multidiameter axle, the transfer matrix method (TMM) is applied. The transfer matrices of four types of elastic beam models are derived including the Euler–Bernoulli beam, Timoshenko beam, elastic beam without mass and shearing stiffness, and massless elastic beam with shearing stiffness. For each type, the simplified model and detailed models of the flexible wheelset are developed. Both bending and torsional modes are compared with that of the finite element (FE) model. For the wheelset bending modes, if the wheel axle is modelled as the Euler–Bernoulli beam and Timoshenko beam, the natural frequencies can be reflected accurately, especially for the latter one. Due to the lower solving accuracy, the massless beam models are not applicable for the analysis of natural characteristics of the wheelset. The increase of the dividing segment number of the flexible axle is helpful to improve the modal solving accuracy, while the computation effort is almost kept in the same level. For the torsional vibration mode, it mainly depends on the axle torsional stiffness and wheel inertia rather than axle torsional inertia. |
Databáze: | OpenAIRE |
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