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TURBOMACHINERY DUAL ROTOR-BEARING SYSTEM ANALYSIS

机译:涡轮机械双转子系统分析

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It is very common for aircraft engines to have dual rotor or even triple rotor designs. Due to the complexity of having a multiple rotor design, the transfer matrix methods have been used in the past to deal with multiple rotor-bearing systems. However, due to transfer matrix method's assumptions, it sometimes resulted in numerical stability problems or root-missing problems. The purpose of this paper is to develop a systematic theoretical analysis of the dynamic characteristics of turbomachinery dual rotor-bearing systems. This dual rotor-bearing system analysis will start with a finite element (FEM) rotor-bearing system dynamic model, then using different methods to verify the analysis results including critical speed map and bearing stiffness. In an inertia coordinate system, a general model of continuous dual rotor-bearing systems is established based on a lagrangian formulation. Gyroscopic moment, rotary inertia, bending and shear deformations have been included in the model. From a point of view of the systematic approach, a solution of the finite element method is used to calculate the critical speeds by several different methods, which in turn can help to verify this dual rotor-bearing system approach. The effects of the speed ratio of dual rotors on the critical speed will be studied, which in turn can be used as one of the dual rotor design parameters. Also, both critical speeds are in effect functions of dual rotor speeds. Finally, the bearing stiffness between high speed and low speed shafts not only affect the critical speeds of the dual rotor system, but also affect the mode shapes of the system. Therefore, the bearing stiffness in- between is of even greater importance in turbomachinery dual rotor or multiple rotor design.
机译:飞机发动机具有双转子甚至三重转子设计是非常常见的。由于具有多转子设计的复杂性,过去已经使用了转移矩阵方法来处理多个转子系统。然而,由于传递矩阵方法的假设,它有时会导致数值稳定性问题或根缺失问题。本文的目的是开发对涡轮机械双转子系统的动态特性的系统理论分析。这种双转子轴承系统分析将从有限元(FEM)转子系统动态模型开始,然后使用不同的方法来验证分析结果,包括临界速度图和轴承刚度。在惯性坐标系中,基于拉格朗日配方建立了连续双转子系统的一般模型。模型中包含陀螺仪时刻,旋转惯性,弯曲和剪切变形。从系统方法的角度来看,有限元方法的解决方案用于通过几种不同的方法计算临界速度,这反过来可以有助于验证这种双转子系统的方法。将研究双转子对临界速度的速度比的影响,这又可以用作双转子设计参数之一。而且,两种临界速度都处于双转子速度的效果。最后,高速和低速轴之间的轴承刚度不仅影响双转子系统的临界速度,而且影响系统的模式形状。因此,在涡轮机械双转子或多个转子设计中,轴承刚度甚至更加重要。

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