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Fractional-Order Chaotic Self-Synchronization-Based Tracking Faults Diagnosis of Ball Bearing Systems

机译:基于分数阶混沌自同步的球轴承跟踪故障诊断

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This study proposes a detection method that incorporates the extension theory with fractional-order chaotic self-synchronization of dynamic errors in order to analyze ball bearing signals. A fractional-order Chen–Lee chaotic system (FOCLCS), which is capable of detecting slight changes in signals, is used to extract the obvious characteristics of signal disturbance. A master–slave synchronization system compares normal-state signals with fault signals to generate dynamic errors, which are extracted for synchronization and comparison. Then, a matter-element model is established based on the extension theory to enable accurate identification of the ball bearing signals. According to MATLAB simulation results, the proposed detection method integrating the extension theory with fractional-order chaotic synchronization of dynamic errors achieves 100% accuracy with a smaller amount of computation and a shorter computation time than those required by the conventional detection methods and is therefore advantageous to real-time monitoring. When applied to machine tools, the proposed detection method can serve as an aid to their online real-time analysis system.
机译:这项研究提出了一种检测方法,该方法将扩展理论与动态误差的分数阶混沌自同步相结合,以便分析滚珠轴承信号。分数阶Chen-Lee混沌系统(FOCLCS)能够检测信号的细微变化,用于提取信号扰动的明显特征。主从同步系统将正常状态信号与故障信号进行比较,以生成动态错误,然后提取动态错误以进行同步和比较。然后,基于可拓理论建立了物元模型,可以对滚珠信号进行准确识别。根据MATLAB仿真结果,提出的将扩展理论与动态误差的分数阶混沌同步相结合的检测方法,与传统检测方法相比,可实现100%的准确度,并且计算量更少,计算时间更短。进行实时监控。当应用于机床时,所提出的检测方法可以辅助其在线实时分析系统。

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