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NONLINEAR NUMERICAL INVESTIGATION AROUND INSTABILITY POINT OF THE FLEXIBLE ROTOR SUPPORTED BY THE JOURNAL BEARING

机译:滑动轴承支承的挠性转子周围不稳定点的非线性数值研究

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摘要

Rotating machinery supported by the journal bearing may be subject to instability. This instability is classified as the Hopf bifurcation. Either a sub-critical bifurcation or super-critical bifurcation appears depending on the parameters of rotor systems. Conventionally, an infinitely short journal bearing model was used for the investigation of this bifurcation. In this paper, the force transmitted by the oil film of the journal bearing is represented by the finite length model. Nonlinear numerical simulation is performed at around instability point of the flexible rotor supported by the journal bearing. The bifurcation characteristic and the change of bifurcation type are investigated when the ratio L/D , which is the ratio of bearing length L to the bearing diameter D, increases.
机译:由轴颈轴承支撑的旋转机械可能会不稳定。这种不稳定性被归类为霍普夫分支。根据转子系统的参数,出现次临界分叉或超临界分叉。按照惯例,无限短轴颈轴承模型用于研究这种分叉。在本文中,轴颈轴承的油膜传递的力由有限长度模型表示。在轴颈轴承支撑的挠性转子的不稳定点附近进行非线性数值模拟。当轴承长度L与轴承直径D之比L / D增大时,研究了分叉特性和分叉类型的变化。

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