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A theoretical model for nonlinear orbital motions of rotors under fluid confinement

机译:流体约束下转子非线性轨道运动的理论模型

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In previous papers Antunes and co-workers developed a the-oretical model for nonlinear planar motions of rotors under fluid confinement using simplified flow equations on the gap-averaged fluctuating quantities. The nonlinear solution obtained was compatible with linearised solutions for the same problem and showed an encouraging qualitative agreement between the non-linear theory and preliminary experimental results. following a similar aproach, the nonlinear theoretical model was extended to cope with orbital rotor motions and develop an exact formulation for the dynamic flow forces. Numerical simulations of the nonlinear rotor-flow coupled system are presented and compared with the linearised model. These yield similar results when the eccentrictiy and the spinning velocity are low. However, if such conditions are not met, the qualitative dynamics stemming from the linearised and nonlinear models are quite distinct. Preliminary experimetnal results also indicate that the nonlinear flow model leads to better predictions of the rotor dynamics when the eccentricity is significant, when approaching instability and for linearly unstable regimes.
机译:在以前的论文中,Antunes和他的同事使用间隙平均波动量的简化流动方程,为流体约束下的转子非线性平面运动建立了一个理论模型。所获得的非线性解与针对相同问题的线性化解兼容,并且在非线性理论与初步实验结果之间显示出令人鼓舞的定性一致性。遵循类似的方法,扩展了非线性理论模型以应对转子的轨道运动,并为动态流动力制定了精确的公式。提出了非线性转子-流耦合系统的数值模拟,并将其与线性化模型进行了比较。当偏心率和旋转速度较低时,这些结果会产生相似的结果。但是,如果不满足这些条件,则线性化和非线性模型产生的定性动力学就非常不同。初步的实验结果还表明,当偏心率显着,接近不稳定性和线性不稳定状态时,非线性流动模型可以更好地预测转子动力学。

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