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Two-stage physics-based Wiener process models for online RUL prediction in field vibration data

机译:基于两级物理的维纳工艺模型,用于在线振动数据中的在线RUL预测

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摘要

Due to most failure mechanisms, such as fatigue crack growth and fatigue spall, the degradation process of rotating machinery commonly exhibits two-stage features in engineering practice. Other minor factors are also the key issues affecting the health evolution process, including the component structure, assembly accuracy, and working environment. Ignoring such a mechanism may lead to imprecise in degradation modeling, life prognostic, and ultimately lead to safety risk. Besides, achieving high accuracy of prognostic emphasizes the influence of random effect in the degradation process. The contribution of this study lies in addressing this issue by proposing two-stage physics-based Wiener process models integrating: (a) fatigue crack mechanism and crack growth law, and (b) other minor factors. A general prognostic framework is formulated by jointly employing the online change point detection, parameter estimation, and remaining useful life (RUL) prediction, which has good statistic inference and applicability in two general nonlinear systems, i.e., power-law and exponential-law. A joint implement of offline two-step parameter estimation method and the online Bayesian update method is executed, making full advantage of historical and in-service data, based on which the RUL prediction transcends into an imperative PHM module. A practical case study on the vibration dataset of wheel treads demonstrates the practically implement ability of the proposed method in achieving high accuracy of RUL prediction.
机译:由于大多数故障机制,例如疲劳裂纹生长和疲劳突出,旋转机械的降解过程通常在工程实践中表现出两级特征。其他次要因素也是影响健康演化过程的关键问题,包括组件结构,装配准确性和工作环境。忽略这种机制可能导致降解建模,寿命预后,最终导致安全风险。此外,实现预后的高精度强调随机效应对降解过程的影响。本研究的贡献在于通过提出基于两级物理的维纳流程模型来解决这一问题:(a)疲劳裂缝机制和裂缝增长法,(b)其他少量因素。通过共同采用在线改变点检测,参数估计和剩余的使用寿命(RUL)预测来制定一般的预后框架,其在两个一般非线性系统中具有良好的统计推理和适用性,即幂律和指数法。执行离线两步参数估计方法和在线贝叶斯更新方法的联合实施,从而充分利用历史和在职数据,基于RUL预测将RUL预测转换为势在必先的PHM模块。关于车轮胎面的振动数据集的实际案例研究表明了所提出的方法实现高精度的实际实施方法。

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