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Dynamics of a rotating shaft-disc under a periodic axial force

机译:周期性轴力作用下旋转轴盘的动力学

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Under a periodic axial force, a rotating Timoshenko shaft with a rigid unsymmetrical disc was modelled as a parametrically excited system using the finite-element method. Using a harmonic balance method, dynamic stability of the system was checked, steady-state response, undamped resonance condition, and disc centre orbit were solved analytically and discussed numerically. Furthermore, the time history response was calculated to verify the efficiency of the solutions. The discussion shows that the fluctuating part of the axial force results in system dynamic instability, and the parameter regions of dynamic instability are enlarged with increasing amplitude of the fluctuation; the disc centre orbit of the system steady-state response is limited to an annular region, and the orbit width is increased by the axial force fluctuating amplitude; besides the neighbourhood of the system critical speed, the shaft-disc system can undergo some additional resonances due to the fluctuating axial force.
机译:在周期性的轴向力作用下,使用有限元方法将带有刚性非对称圆盘的Timoshenko旋转轴建模为参数激励系统。使用谐波平衡法,检查了系统的动态稳定性,分析了稳态响应,未阻尼共振条件和圆盘中心轨道,并进行了数值讨论。此外,计算了时程响应以验证解决方案的效率。讨论表明,轴向力的波动部分会导致系统动态不稳定,并且随着波动幅度的增大,动态不稳定的参数区域也会增大;系统稳态响应的圆盘中心轨道被限制在一个环形区域,并且轨道宽度由于轴向力的波动幅度而增加。除了系统临界速度附近,轴盘系统还会由于轴向力的波动而发生一些附加的共振。

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