Chaos-Based Fault Diagnosis: Methodologies and Practices

Fault Diagnosis (FD) is vital for industrial systems’ safety and reliability. While traditional approaches — Model-Based (MB), Signal-Based (SB), and Data-Driven (DD) methods — have made significant progress, they face inherent limitations with increasingly complex systems. MB methods struggle with precise mathematical modeling of nonlinear systems, SB techniques falter when fault signatures are obscured by noise, and DD methods face challenges in data quality, model generalization, and real-time constraints. Chaos theory, which addresses these limitations utilizing its special features of deterministic nonlinearity, sensitiveness to initial conditions, and pseudo-randomness, has emerged as a transformative paradigm in FD. Chaotic systems enhance FD methods by enabling complex system modeling, sensitivity to initial conditions improves SB methods by enhancing signal-to-noise ratios, and pseudo-random trajectories boost global optimization capabilities in DD techniques. Each approach is evaluated through theoretical analysis, implementation frameworks, and industrial applications, supported by representative case studies across various equipment domains.

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Publication Details

Journal
International Journal of Bifurcation and Chaos
Published
2025-05-29
DOI
https://doi.org/10.1142/s0218127425501123
Primary Topic
Fault Detection and Control Systems
Type
article
Field-Weighted Citation Impact
0.00
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article

Chaos-Based Fault Diagnosis: Methodologies and Practices

Junying Niu, Zhong Li
International Journal of Bifurcation and Chaos
Fault Detection and Control Systems
article

Chaos-Based Fault Diagnosis: Methodologies and Practices

Junying Niu, Zhong Li
article en

Abstract

Fault Diagnosis (FD) is vital for industrial systems’ safety and reliability. While traditional approaches — Model-Based (MB), Signal-Based (SB), and Data-Driven (DD) methods — have made significant progress, they face inherent limitations with increasingly complex systems. MB methods struggle with precise mathematical modeling of nonlinear systems, SB techniques falter when fault signatures are obscured by noise, and DD methods face challenges in data quality, model generalization, and real-time constraints. Chaos theory, which addresses these limitations utilizing its special features of deterministic nonlinearity, sensitiveness to initial conditions, and pseudo-randomness, has emerged as a transformative paradigm in FD. Chaotic systems enhance FD methods by enabling complex system modeling, sensitivity to initial conditions improves SB methods by enhancing signal-to-noise ratios, and pseudo-random trajectories boost global optimization capabilities in DD techniques. Each approach is evaluated through theoretical analysis, implementation frameworks, and industrial applications, supported by representative case studies across various equipment domains.

International Journal of Bifurcation and ChaosVol. 35(09)
FernUniversität in Hagen (DE), Shunde Polytechnic (CN)
Openalex Percentile: Top 87%
Fault Detection and Control Systems
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