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A Bond Graph Approach to Rotor Dynamics

机译:转子动力学的键合图方法

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摘要

Rotor dynamic modeling using the bond graph approach has not been discussed in great detail in the literature although some few references can be found. The standard rotor dynamic models, implemented using the finite element method, are also most often presented as stationary rotational speed versions. Rotor transient models which enables the analysis of spin-up and stopping operations are not as extensively investigated. In this paper a continuous shaft-disc system is modeled as a rotating Euler-Bernoulli beam supported by flexible bearing supports. The continuous shaft-disc system with imbalances is described with kinetic and potential energies which includes translational and rotatory inertia and also gyroscopic coupling. The shaft model developed here is based on the finite-mode approach for representing distributed systems and this is combined with more standard rigid body disc model to form a complete rotor model. The equations of motion are derived using a Lagrange approach and the model is presented as a bond graph model. Simulation examples are included for simple rotor configurations demonstrating both the Jeffcott and Stodola-Green rotor phenomena together with more complex rotor dynamics features.
机译:尽管可以找到一些参考文献,但在文献中并未对使用键合图方法进行的转子动力学建模进行过详细讨论。使用有限元方法实现的标准转子动力学模型通常也以固定转速形式出现。转子瞬态模型能够分析加速旋转和停止运行,因此并未得到广泛研究。在本文中,连续轴-盘系统建模为由柔性轴承支撑支撑的旋转Euler-Bernoulli梁。用动能和势能描述了不平衡的连续轴-盘系统,其中包括平移和旋转惯性以及陀螺耦合。此处开发的轴模型基于表示分布式系统的有限模式方法,并且与更标准的刚体圆盘模型结合以形成完整的转子模型。使用拉格朗日方法得出运动方程,并将该模型表示为键合图模型。包含针对简单转子配置的仿真示例,这些示例演示了Jeffcott和Stodola-Green转子现象以及更复杂的转子动力学功能。

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