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Vibrational Resonances Of Nonrigid Vehicles: Polygonization And Ripple Patterns

机译:非刚性车辆的振动共振:多边形化和纹波模式

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摘要

The well-known phenomenon of ripples on roads has its modern counterpart in ripple patterns on railroads and polygonization of wheels on state-of-the-art lightrail streetcars. Here we study an idealized mechanical suspension model for the vibrational frequency response of a buggy with a nonrigid body (typically, an aluminium chassis and coach). The finite flexural rigidity of the body is an important novel feature. Since the essential physics is described by only one extra material parameter (viz. the stiffness coefficient), the model retains its basic simplicity and can still be analysed exactly. The dynamics (i.e., the Lagrangian equations of motion) are solved in the frequency domain. The motion on a distorted surface is treated as a nonholonomic constraint. Thus we analytically calculate spectra, e.g., the wheel spectrum. This reveals a new, significant wheel resonance (typically near 30-35 Hz), which is confirmed by means of a novel analysis of the wheel's lift force (taking care of traction forces). At moderate city speeds this resonance agrees with recently observed characteristic ripple patterns on lightrail tracks, with wavelengths of approximately 10-20 cm (amplitudes of the order of a millimeter), and correspondingly polygonized wheels.
机译:众所周知,道路上的涟漪现象与现代的相似之处在于铁路上的涟漪图案和最先进的轻轨电车上的车轮多边形。在这里,我们研究了一种理想的机械悬架模型,用于非刚性车身(通常是铝制底盘和马车)的越野车的振动频率响应。身体的有限抗弯刚度是一个重要的新颖特征。由于基本物理仅由一个额外的材料参数(即刚度系数)描述,因此该模型保留了其基本简单性,并且仍可以进行精确分析。动力学(即运动的拉格朗日方程)在频域中求解。扭曲表面上的运动被视为非完整约束。因此,我们分析计算光谱,例如车轮光谱。这揭示了一种新的,显着的车轮共振(通常在30-35 Hz附近),这通过对车轮升力的新颖分析(注意牵引力)得到了证实。在中等城市速度下,这种共振与最近在光轨上观察到的特征纹波模式相符,其波长大约为10-20厘米(幅度为毫米量级),并相应地为多边形轮子。

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