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Bifurcation and Chaos Analysis of a Relative Short Spherical Air Bearing System via a Novel Hybrid Method

机译:一种通过新型杂种方法对相对短球形空气轴承系统的分岔和混沌分析

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This paper employs a novel hybrid numerical method combining the differential transformation method and the finite difference method to study the bifurcation and chaotic behavior of a flexible rotor supported by a relative short spherical air bearing (RSSAB) system. The analytical results reveal a complex dynamic behavior comprising periodic, sub-harmonic, quasi-periodic, and chaotic responses of the rotor center and the journal center. Furthermore, the results reveal the changes which take place in the dynamic behavior of the bearing system as the rotor mass are increased. The current analytical results are found to be in good agreement with those of other numerical methods. Therefore, the proposed method provides an effective means of gaining insights into the nonlinear dynamics of RSSAB systems.
机译:本文采用一种新的混合数值方法,结合差分变换方法和有限差分法研究相对短球形空气轴承(RSSAB)系统支撑的柔性转子的分叉和混沌行为。分析结果揭示了一种复杂的动态行为,包括转子中心和期刊中心的周期性,子谐波,准周期性和混沌响应。此外,结果揭示了随着转子质量随着转子质量而在轴承系统的动态行为中发生的变化。目前的分析结果与其他数值方法的吻合吻合良好。因此,所提出的方法提供了获得RSSAB系统的非线性动态的有效手段。

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