首页> 外文会议>ASME turbo expo: turbine technical conference and exposition >SOLID ELEMENT ROTORDYNAMIC MODELING OF A ROTOR ON A FLEXIBLE SUPPORT STRUCTURE UTILIZING MIMO SUPPORT TRANSFER FUNCTIONS
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SOLID ELEMENT ROTORDYNAMIC MODELING OF A ROTOR ON A FLEXIBLE SUPPORT STRUCTURE UTILIZING MIMO SUPPORT TRANSFER FUNCTIONS

机译:采用MIMO支持传递函数的柔性支撑结构对转子的固体元素旋转动力学建模

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The accurate modeling of a rotor system is essential for effective design and troubleshooting in rotating machinery. The beam-type finite element (FE) may be inadequate for modeling a rotor or support structure with complex shapes. In addition, the isolated support impedance methods may be inaccurate for modeling the support structure that has modes that are highly coupled between bearings and directions at the bearing locations. The solid FE method is a good replacement of the beam FE and support impedance approaches. However, a drawback for this method is the significant amount of computation time required to obtain accurate solutions due to the large number of nodes in the solid FE analysis. The authors present an improved approach to analyze the coupled rotor-support dynamics, by modeling the rotor with solid elements and utilizing transfer functions (TFs) to represent the flexible support. A state-space model is then employed to perform general rotordynamic analyses. The solid FE rotor model includes the gyroscopic effects and the asymmetric and cross-coupled stiffness coefficients of the bearing. A series of rational TFs are used to simulate dynamic characteristics of the support structure, including the cross-coupling between degrees of freedom (DOFs). These TFs are derived by curve-fitting the frequency response functions (FRFs) of the solid FE support model at the bearing locations. The impact of the polynomial degree of the TF on the unbalance response analysis is discussed, and a general rule is proposed to select an adequate polynomial degree. To validate the proposed modeling approach, a comprehensive comparison among the complete solid FE rotor-support model and the solid FE rotor model with the TFs representing the flexible support (the reduced state-space model) are presented. Comparisons are made between natural frequencies, critical speeds, unbalance response, logarithmic decrement (log dec), and computation time. The results of these comparisons show that the reduced state-space rotor-support model provides a dynamically accurate approximation of the solid FE rotor-support model in terms of general rotordynamic analyses. Moreover, the computation time for the proposed modeling approach is reduced to 2.5 minutes, compared to 14 minutes for the complete solid FE modeling. The reduction of the computation time may vary with different number of DOFs of the rotor model and the support structure model. In addition, the modes up to 100,000 cpm are compared among the beam rotor with the solid FE support model, the solid FE rotor with the super-element support model, and the reduced state-space model. The results show that the reduced state-space model is more accurate in predicting high-frequency modes than the beam rotor-support and super-element support models. Further, the proposed approach with the state-space model is useful for applications in vibration control and active magnetic bearing (AMB) systems.
机译:转子系统的精确建模对于旋转机械有效设计和故障排除至关重要。光束型有限元(FE)可能不充分,用于以复杂的形状建模转子或支撑结构。另外,隔离的支撑阻抗方法可以是不准确的,用于建模具有在轴承位置处的轴承和方向之间高度耦合的模式的支撑结构。固体Fe方法是梁FE的良好替代品和支持阻抗方法。然而,该方法的缺点是由于固体FE分析中的大量节点而获得准确的解决方案所需的大量计算时间。作者介绍了一种改进的方法来分析耦合的转子 - 支撑动力学,通过用固体元件建模并利用传递函数(TFS)来表示柔性支撑。然后采用状态空间模型来执行一般的旋转动力学分析。固体Fe转子模型包括陀螺效果和轴承的不对称和交叉耦合刚度系数。一系列Rational TFS用于模拟支撑结构的动态特性,包括自由度(DOF)之间的交叉耦合。通过曲线拟合轴承位置处的固体FE支持模型的频率响应函数(FRF)来导出这些TFS。讨论了TF对TF的多项式程度对不平衡响应分析的影响,提出了一般规则来选择足够的多项式程度。为了验证所提出的建模方法,提出了具有代表柔性支撑(降低的状态空间模型)的TFS的完整固体Fe转子 - 支持模型和固体FE转子模型之间的全面比较。在自然频率,临界速度,不平衡响应,对数减量(Log Dec)和计算时间之间进行比较。这些比较的结果表明,降低的状态空间转子 - 支持模型在一般的旋转动力学分析方面提供了固体FE转子支持模型的动态精确近似。此外,所提出的建模方法的计算时间减少到2.5分钟,相比完成固体FE模型的14分钟。计算时间的减小可以随着转子模型的不同数量的DOF和支持结构模型而变化。此外,在具有固体Fe支撑模型的梁转子中比较高达100,000cpm的模式,具有超元素支撑模型的固体Fe转子和降低的状态空间模型。结果表明,在预测比光束转子支撑和超元件支撑模型中,降低的状态空间模型更准确。此外,具有状态空间模型的所提出的方法对于振动控制和有源磁轴承(AMB)系统中的应用是有用的。

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