康雷, 应祖光, 倪一清. 轨道梁周期支承缺失下的频响特性[J]. 工程力学, 2018, 35(S1): 145-149,155. DOI: 10.6052/j.issn.1000-4750.2017.05.S026
引用本文: 康雷, 应祖光, 倪一清. 轨道梁周期支承缺失下的频响特性[J]. 工程力学, 2018, 35(S1): 145-149,155. DOI: 10.6052/j.issn.1000-4750.2017.05.S026
KANG Lei, YING Zu-guang, NI Yi-qing. Frequency response characteristics of track beams with detuning periodic supports[J]. Engineering Mechanics, 2018, 35(S1): 145-149,155. DOI: 10.6052/j.issn.1000-4750.2017.05.S026
Citation: KANG Lei, YING Zu-guang, NI Yi-qing. Frequency response characteristics of track beams with detuning periodic supports[J]. Engineering Mechanics, 2018, 35(S1): 145-149,155. DOI: 10.6052/j.issn.1000-4750.2017.05.S026

轨道梁周期支承缺失下的频响特性

Frequency response characteristics of track beams with detuning periodic supports

  • 摘要: 铁路轨道的动刚度或频响特性是支承列车安全平稳运行的重要动力学性能指标,轨道由离散周期性轨枕支承提供刚度与阻尼,但实际轨道不可避免存在周期支承缺失,它将对轨道的频响与动力学性能产生影响,故需要研究轨道在周期支承缺失情况下的频响特性及其影响规律。该文研究周期支承缺失对于轨道梁频响特性的影响,建立非周期离散支承轨道梁的频响函数方程,应用Galerkin法得到轨道梁的频响函数表达式,适用于非周期与周期情形。计算分析典型轨道梁在支承刚度阻尼损失、支承位置周期性偏移等周期支承缺失情况下的频响特性,通过非周期与周期支承等情况的频响比较说明各种周期支承缺失的影响特性,得到支承刚度阻尼损失对于邻近跨中频响第一个共振幅值影响较为显著、支承刚度阻尼周期性损失与支承位置周期性偏移将产生新的频响峰、支承位置随机偏移对于较高频段相位差有较大影响等,不同周期支承缺失模式对于频响的影响规律为进一步通过轨道梁频响的周期支承异常识别提供理论基础。

     

    Abstract: The dynamic stiffness or frequency response characteristics of railway tracks are an important dynamic performance index for safe and stable commissioning of trains. The tracks are supported by discrete periodic sleepers which provide support stiffness and damping for tracks. However, actual periodic support detuning is unavoidable, causing the frequency response characteristics or dynamic performance of railway tracks degenerate. Therefore, the frequency response characteristics of tracks with detuning periodic supports and the relationship between them need to be studied. In this paper, the vertical dynamic characteristics of a long track beam with detuning periodic supports were considered. The partial differential equation of motion of the beam with discrete support stiffness and damping was established, and transformed to ordinary differential equation for the frequency response function. The frequency response function expression was obtained by solving the equation using the Galerkin method, which was suitable for non-periodic and periodic support cases. The frequency response characteristics of the beam with detuning periodic support stiffness and damping and the beam with detuning periodic support positions were calculated. The influence of detuning periodic supports was evaluated by comparing the frequency responses of the quasi-periodic-support and periodic-support beams. Numerical results illustrated that the periodic support detuning had high effects on the first resonance peak around the support and generated new frequency response peaks, and the random support positions had certain effects on the phase of high frequency response. The relationship between the frequency response characteristics and periodic support detuning was instrumental for the periodic support damage identification of tracks through frequency response.

     

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