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Improved Dynamic Optimized Kernel Partial Least Squares for Nonlinear Process Fault Detection

机译:改进的动态优化核偏最小二乘法,用于非线性过程故障检测

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摘要

We suggest in this article a dynamic reduced algorithm in order to enhance the monitoring abilities of nonlinear processes. Dynamic fault detection using data-driven methods is among the key technologies, which shows its ability to improve the performance of dynamic systems. Among the data-driven techniques, we find the kernel partial least squares (KPLS) which is presented as an interesting method for fault detection and monitoring in industrial systems. The dynamic reduced KPLS method is proposed for the fault detection procedure in order to use the advantages of the reduced KPLS models in online mode. Furthermore, the suggested method is developed to monitor the time-varying dynamic system and also update the model of reduced reference. The reduced model is used to minimize the computational cost and time and also to choose a reduced set of kernel functions. Indeed, the dynamic reduced KPLS allows adaptation of the reduced model, observation by observation, without the risk of losing or deleting important information. For each observation, the update of the model is available if and only if a further normal observation that contains new pertinent information is present. The general principle is to take only the normal and the important new observation in the feature space. Then the reduced set is built for the fault detection in the online phase based on a quadratic prediction error chart. Thereafter, the Tennessee Eastman process and air quality are used to precise the performances of the suggested methods. The simulation results of the dynamic reduced KPLS method are compared with the standard one.
机译:本文提出了一种动态约简算法,以增强非线性过程的监测能力。基于数据驱动方法的动态故障检测是关键技术之一,显示了其提高动态系统性能的能力。在数据驱动的技术中,我们发现核偏最小二乘法(KPLS)是一种有趣的工业系统故障检测和监测方法。为了在在线模式下利用简化KPLS模型的优势,该文提出一种动态约简KPLS方法进行故障检测。此外,该文还提出了对时变动态系统的监测方法,并更新了约简参考模型。简化模型用于最小化计算成本和时间,并选择一组简化的核函数。事实上,动态简化的 KPLS 允许逐个观察调整简化模型,而不会有丢失或删除重要信息的风险。对于每个观测值,当且仅当存在包含新相关信息的进一步正常观测值时,模型的更新才可用。一般原则是只取特征空间中的正态和重要的新观测值。然后,基于二次预测误差图构建简化集,用于在线阶段的故障检测。此后,使用田纳西州伊士曼过程和空气质量来精确推荐方法的性能。将动态简化KPLS方法的仿真结果与标准方法进行了对比。

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