JOURNAL ARTICLE

Periodic group-sparse method via generalized minimax-concave penalty for machinery fault diagnosis

Wangpeng HeZhihui WenXuan LiuXiaoya GuoJuanjuan ZhuWeisheng Chen

Year: 2024 Journal:   Measurement Science and Technology Vol: 35 (9)Pages: 096128-096128   Publisher: IOP Publishing

Abstract

Abstract Diagnosing faults in large mechanical equipment poses challenges due to strong background noise interference, wherein extracting weak fault features with periodic group-sparse property is the most critical step for machinery intelligent maintenance. To address this problem, a periodic group-sparse method based on a generalized minimax-concave penalty function is proposed in this paper. This method uses periodic group sparse techniques to capture the periodic clustering trends of fault impact signals. To further enhance the sparsity of the results and preserve the high amplitude of the impact signals, non-convex optimization techniques are integrated. The overall convexity of the optimization problem is maintained through the introduction of a non-convex controllable parameter, and an appropriate optimization algorithm is derived. The effectiveness of this method has been demonstrated through experiments with simulated signals and mechanical fault signals.

Keywords:
Minimax Convexity Fault (geology) Property (philosophy) Cluster analysis Convex optimization Optimization problem Penalty method Noise (video) Interference (communication) Computer science Mathematical optimization Group (periodic table) Algorithm Regular polygon Mathematics Artificial intelligence

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Topics

Thermography and Photoacoustic Techniques
Physical Sciences →  Engineering →  Mechanics of Materials
Spectroscopy and Chemometric Analyses
Physical Sciences →  Chemistry →  Analytical Chemistry
Machine Fault Diagnosis Techniques
Physical Sciences →  Engineering →  Control and Systems Engineering
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