QUALITY-RELATED FAULT DIAGNOSIS BASED ON -NEAREST NEIGHBOR RULE FOR NON-LINEAR INDUSTRIAL PROCESSES

Quality-related fault diagnosis based on -nearest neighbor rule for non-linear industrial processes

Quality-related fault diagnosis based on -nearest neighbor rule for non-linear industrial processes

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The fault diagnosis approaches diablo 2 amn based on k -nearest neighbor rule have been widely researched for industrial processes and achieve excellent performance.However, for quality-related fault diagnosis, the approaches using k -nearest neighbor rule have been still not sufficiently studied.To tackle this problem, in this article, we propose a novel quality-related fault diagnosis framework, which is made up of two parts: fault detection and fault isolation.In the fault detection stage, we innovatively propose a novel non-linear quality-related fault detection method called kernel partial least squares- k -nearest neighbor rule, which organically incorporates k -nearest neighbor rule with kernel partial least squares.Specifically, we first employ kernel partial least squares to establish a non-linear regression model between quality variables and process variables.

After that, the statistics and thresholds corresponding to process space and predicted quality space are appropriately designed by tess milne bikini adopting k -nearest neighbor rule.In the fault isolation stage, in order to match our proposed non-linear quality-related fault detection method kernel partial least squares- k -nearest neighbor seamlessly, we propose a modified variable contributions by k -nearest neighbor (VCkNN) fault isolation method called modified variable contributions by k -nearest neighbor (MVCkNN), which elaborately introduces the idea of the accumulative relative contribution rate into VC k -nearest neighbor, such that the smearing effect caused by the normal distribution hypothesis of VC k -nearest neighbor can be mitigated effectively.Finally, a widely used numerical example and the Tennessee Eastman process are employed to verify the effectiveness of our proposed approach.

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