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Analytical study of the dynamic behavior of geometrically nonlinear shaft-disk rotor systems

机译:几何非线性轴盘转子系统动力学行为的分析研究

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摘要

This paper explores analytically the nonlinear dynamic behavior of rotors. Coupled nonlinear equations of motion are formulated using Hamilton's principle. The rotor model is composed of a rigid disk and a flexible shaft which is characterized as a beam of circular cross section. Various influences are taken into account like the effect of higher order large deformations, rotary inertia, gyroscopic effect, rotor unbalance and the effect of a dynamic axial force. Forced response due to a mass unbalance is presented first for the linear analysis and then perturbation techniques are used to solve the complete equations of motion including nonlinear terms. Method of multiple scales is applied to examine the nonlinear behaviour of the rotor system. Resonant curves are plotted for different possible resonance conditions. It is concluded that the higher order large deformations and axial force acting dynamically on the rotor have a significant effect on its nonlinear response. This response varies for different parameters of the rotor like an unbalance mass and diameter of the shaft.
机译:本文分析地探讨了转子的非线性动力学行为。耦合的非线性运动方程式是使用汉密尔顿原理制定的。转子模型由刚性圆盘和柔性轴组成,柔性轴的特征是具有圆形横截面的梁。考虑了各种影响,例如高阶大变形的影响,旋转惯性,陀螺效应,转子不平衡以及动态轴向力的影响。首先提出了由于质量不平衡引起的强迫响应,然后进行了线性分析,然后使用摄动技术来求解包括非线性项在内的完整运动方程。应用多尺度方法研究转子系统的非线性行为。针对不同的可能谐振条件绘制了谐振曲线。结论是,高阶大变形和动态作用在转子上的轴向力对其转子的非线性响应有重要影响。对于转子的不同参数(例如轴的质量和直径不平衡),此响应会有所不同。

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