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Nonlinear Dynamic Analysis of High Speed Unbalanced Rotor Supported on Deep Groove Ball Bearings Considering the Preload Effect

机译:考虑预紧效果的深沟球轴承高速不平衡转子的非线性动力学分析

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The presented paper deals with the study of dynamic behavior of unbalanced rotor along with internal radial clearance (IRC-C3) as non-linearity. Even though the perfect alignment and precision manufacturing has been done, unbalance force cannot be eliminated completely. The dynamic behavior of a high speed unbalanced rotor supported on deep groove ball bearings (SKF-6205) has been studied along with internal radial clearance (IRC-C3) of 14 μm. Nonlinear dynamic response observed by keeping rotor speed constant and the preload as control parameter. The mathematical model has been developed considering both nonlinear contact stiffness and damping at the contact between rollers and races. The contact of rollers with races are treated as nonlinear springs with contact damping whose deformations are obtained by using Hertzian elastic contact deformation theory. The numerical integration technique Runge-Kutta-Fourth-Order method is used to solve the coupled nonlinear differential equations iteratively. Various techniques like Orbits plots, Poincare map and power spectra are used to study the nature of response. It has been concluded that even though the IRC of bearing cannot be change, once the bearing is installed, the system can be made stable by giving optimized preload to the bearing.
机译:用的内部径向间隙(IRC-C3)作为非线性沿不平衡转子的动态行为研究中提出的论文交易。尽管精确对准和精密制造已经完成,不平衡力不能完全消除。 (SKF-6205)已经为14μm内部径向间隙(IRC-C3)研究沿着支撑在深沟球轴承高速不平衡转子的动态特性。非线性动态响应通过保持转子速度常数和预载作为控制参数观察到。数学模型已经开发同时考虑非线性接触刚度和在辊子和座圈之间的接触阻尼。辊子与座圈接触的被视为与接触阻尼其变形通过使用赫兹弹性接触变形理论得到非线性弹簧。数值积分技术Runge-Kutta-四顺序方法用于迭代地解决耦合的非线性微分方程。像轨道曲线,Poincare映射和功率谱的各种技术是用来研究反应的性质。它已经结束,即使轴承的IRC不能改变,一旦安装了轴承,该系统可以通过给优化预紧力轴承稳定。

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