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Finite Element Modeling and Analysis of Coupled Rotor System Integrated with AMB in the Presence of Parallel and Angular Misalignments

机译:平行和角度未对流集中与AMM相结合的耦合转子系统的有限元建模与分析

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Misalignment is one of the commonly encountered faults in rotor systems. The standard techniques that are used to detect misalignment are loopy orbits, multiple harmonics with predominant 2X and high axial vibration. In real rotor systems, it is caused due to improper seating of bearing housing on foundation or lack of concentricity between bearing and its housing. This chapter presents a numerical model of the coupling, which mimics the forces/moments produced due to parallel and angular misalignment. The coupling connects two rotor systems each with a centrally mounted disk and simply supported on two flexible bearings. The rotor train is modeled with two-node Timoshenko beam finite elements. An AMB is used as an auxiliary support on rotor-2. The coupling connecting the two rotor systems is modeled by a stiffness matrix, which has both static and additive components. While the static component is unchanging during operation, the additive component displays multi-harmonic behavior and exists only in the presence of misalignment. The multi-harmonic nature of coupling's misalignment force/moment is mathematically modeled by an appropriate steering function. The development of mathematical model is followed by some response analysis, which shows lateral vibration of rotor, current signal of AMB and the orbit plots of rotor in the presence of misalignment and unbalance.
机译:未对准是转子系统中的通常遇到的故障之一。用于检测未对准的标准技术是循环轨道,多个谐波,具有主要的2x和高轴向振动。在实际转子系统中,由于轴承壳体的座椅不当或轴承和其壳体之间的同心度而导致。本章介绍了耦合的数值模型,这些模型模拟了由于平行和角度未对准而产生的力/矩。联接器连接两个转子系统,每个转子系统有一个中心安装的盘,并简单地支撑在两个柔性轴承上。转子列车采用双节点Timoshenko梁有限元建模。 AMB用作转子-2上的辅助支撑。连接两个转子系统的联接器由刚度矩阵建模,刚度矩阵具有静态和添加剂组分。虽然在操作期间静态分量不变,但是添加剂组件显示多谐波行为,并且仅存在于未对准的情况下。耦合的错位力/时刻的多谐波性质是通过适当的转向函数来数学建模。数学模型的发展之后是一些响应分析,其显示了转子,AMB的电流信号和转子的轨道图中的横向振动,在存在未对准和不平衡的情况下。

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