轴向力对箔轴承支承刚性转子动力学的影响

Wanhui Liu, Daejong Kim, K. Feng
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引用次数: 2

摘要

研究了气箔式推力轴承对转子-气箔式推力轴承系统转子动力学性能的影响。采用五自由度(5-DOF)模型研究了由两个气箔滑动轴承(GFJB)和一对气箔滑动轴承(GFTBs)支撑的刚性转子。研究在频域进行,使用激励频率相关的轴承系数(模态分析)和非线性分析(时域轨道模拟)。对对称支承和非对称支承转子系统进行了模态分析。对于对称转子,圆锥模态刚度随轴向力的增大而增大,圆柱模态刚度不受影响。轴向力对圆柱模态和圆锥模态的模态阻尼影响不大。因此,锥形模态的固有频率和阈值速度(稳定极限)随着轴向力的增加而增加,而圆柱形模态的这些值几乎保持不变。对于非对称转子,圆柱模态和圆锥模态的模态刚度随轴向力的增大而增大,固有频率和阈值转速随轴向力的增大而增大。转子横向振动也预测使用同步轴承系数(无论是GFJB和GFTB)的锥形和圆柱形模式。预测的转子侧向响应表明,圆柱模态和圆锥模态的临界转速都随轴向力的增加而增加。利用时域轨道仿真进行了非线性分析,包括轴向力对GFTB的影响。讨论了轴向力对转子系统稳定性的影响。预测结果表明,在工况1中,在转子上加入异相不平衡后,转子系统的稳定性随着轴向力的增大而提高。然而,对于情形2,转子系统的稳定性不仅受轴向力的影响,还受转子不对称程度的影响。对于同相不平衡,大型非对称转子轴承系统的次同步运动起始速度随着轴向力的增大而减小,次同步运动起始速度的衰减量随着转子轴承系统不对称度的减小而减小。对于异相不平衡,大型非对称转子的次同步运动起始速度也随着轴向力的增大而减小,而随着转子非对称度的减小,则呈现相反的趋势。
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Effect of Axial Force on Rotordynamics of a Rigid Rotor Supported by Foil Bearings
This paper investigates the effect of gas foil thrust bearing (GFTB) on the rotordynamic performance of the rotor-gas foil bearing (GFB) system. A rigid rotor supported on two gas foil journal bearings (GFJB) and a pair of GFTBs is studied using a five degree of freedom (5-DOF) model. The studies were performed in both frequency domain using excitation frequency-dependent bearing coefficients (modal analyses) and non-linear analyses (time domain orbit simulations). Modal analyses were performed for both symmetrically and asymmetrically supported rotor systems. For the symmetric rotor, the modal stiffness for the conical mode increases with the axial force, while cylindrical mode is not affected. The axial force has little effects on the modal damping for both the cylindrical mode and conical mode. Thus, the natural frequency and threshold speed (stability limit) for the conical mode increases as the axial force increases, while these values for the cylindrical mode remain almost constant. For the asymmetric rotor, the modal stiffness for both the cylindrical mode and conical mode increases with the axial force, and thus both natural frequency and threshold speed increase with the axial force. Rotor lateral vibrations were also predicted using synchronous bearing coefficients (of both GFJB and GFTB) for both conical and cylindrical modes. The predicted rotor lateral responses show the critical speed increases with axial force for both cylindrical mode and conical mode. The nonlinear analysis using time-domain orbit simulation was also performed including the effect of axial force on the GFTB. The effect of axial force on the stability of the rotor system were discussed. The predicted results showed that the stability of rotor system improved as the axial force increases for Case 1 when the out of phase imbalances were added on the rotor. However, the stability of the rotor system for Case 2 not only influenced by the axial force but also influenced by how asymmetry the rotor is. For the in phase imbalances, the onset speed of subsynchronous motion decreases as axial force increases for the large asymmetric rotor bearing system and the decrement of the onset speed of subsynchronous decreases as the asymmetry of the rotor bearing system decreases. For the out of phase imbalances, the onset speed of subsynchronous motion also decreases as axial force increases for the large asymmetric rotor, but an opposite trend was shown as the asymmetry of the rotor decreases.
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