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Method for residual useful life prediction based on compound similarity

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Abstract

The similarity-based residual life prediction (SbRLP) approach is an important data-driven residual useful life (RUL) prediction technique. However, the accuracy and efficiency of local similarity measurements are not balanced, and the global similarity among samples are not considered in existing studies, thus limiting the application of the SbRLP method in big data environments. Hence, a novel SbRLP approach based on compound similarity is proposed here. First, the global and local similarities among samples are measured using the weighted Hausdorff distance and cosine adjustment similarity. Second, the global and local similarities are combined to measure the compound similarity based on the similarity control coefficient U. The best U is obtained via a parameter-selection method based on failure reference samples and the golden parabola method. Third, according to compound similarity, the RUL is predicted using the SbRLP method. Eventually, the effectiveness and superiority of the proposed SbRLP method are demonstrated with a small-sample case (i.e., gyroscope RUL estimation) and a large-sample case (i.e., engine RUL estimation). Results show that the proposed SbRLP method offers better prediction performance for the large-sample case. Additionally, the RUL can be estimated more accurately by adopting the best U obtained using the proposed parameter-selection method.

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Abbreviations

M ri :

Failure sampling point of reference sample i

Δt :

Sampling interval

N :

The number of reference samples.

x ri (q · Δt):

qth sampling point of reference sample i

x 0 (p · Δt):

pth sampling point of the operating sample

U :

The similarity control coefficient

References

  1. Z. M. Liang, J. M. Gao and H. Q. Jiang, A maintenance support framework based on dynamic reliability and remaining useful life, Measurement, 147 (2019) 106835.

    Article  Google Scholar 

  2. Y. Lei, N. Li, L. Guo, N. Li, T. Yan and J. Lin, Machinery health prognostics: a systematic review from data acquisition to RUL prediction, Mech Syst Signal Pr, 104 (2018) 799–834.

    Article  Google Scholar 

  3. Y. Lei, N. Li, S. Gontarz, J. Lin, S. Radkowski and J. Dybala, A model-based method for remaining useful life prediction of machinery, IEEE T Reliab, 65(3) (2016) 1314–1326.

    Article  Google Scholar 

  4. K. Javed, R. Gouriveau and N. Zerhouni, State of the art and taxonomy of prognostics approaches, trends of prognostics applications and open issues towards maturity at different technology readiness levels, Mech Syst Signal Pr, 94 (2017) 214–236.

    Article  Google Scholar 

  5. M. Y. You and G. Meng, A generalized similarity measure for similarity-based residual life prediction, P. I. Mech Eng. E-J Pro, 225(3) (2011) 151–160.

    Article  Google Scholar 

  6. P. Baraldi, F. Di Maio, S. Al-Dahidi, E. Zio and F. Mangili, Prediction of industrial equipment remaining useful life by fuzzy similarity and belief function theory, Expert Syst Appl, 83 (2017) 226–241.

    Article  Google Scholar 

  7. Z. Liu, Q. Wang, C. Song and Y. Cheng, Similarity-based difference analysis approach for remaining useful life prediction of GaAs-based semiconductor lasers, IEEE Access, 5 (2017) 21508–21523.

    Article  Google Scholar 

  8. T. Wang, J. Yu, D. Siegel and J. Lee, A similarity-based prognostics approach for remaining useful life estimation of engineered systems, 2008 International Conference on Prognostics and Health Management, IEEE, October (2008) (1–6).

  9. M. Y. You and G. Meng, Toward effective utilization of similarity based residual life prediction methods: weight allocation, prediction robustness, and prediction uncertainty, P. I. Mech Eng. E-J Pro, 227(1) (2013) 74–84.

    Article  Google Scholar 

  10. H. Wang, J. Chen, J. Qu and G. Ni, A new approach for safety life prediction of industrial rolling bearing based on state recognition and similarity analysis, Safety Sci, 122 (2020) 104530.

    Article  Google Scholar 

  11. E. Zio and F. Di Maio, A data-driven fuzzy approach for predicting the remaining useful life in dynamic failure scenarios of a nuclear system, Reliab Eng. Syst Safe, 95(1) (2010) 49–57.

    Article  Google Scholar 

  12. L. Liao, W. Jin and R. Pavel, Enhanced restricted Boltzmann machine with prognosability regularization for prognostics and health assessment, IEEE T Ind Electron, 63(11) (2016) 7076–7083.

    Article  Google Scholar 

  13. O. F. Eker, F. Camci and I. K. Jennions, A similarity-based prognostics approach for remaining useful life prediction, PHM Society European Conference, 2 (1) (2014).

  14. M. Hou, D. Pi and B. Li, Similarity-based deep learning approach for remaining useful life prediction, Measurement, 159 (2020) 107788.

    Article  Google Scholar 

  15. Q. Y. Zhang, Z. Yang, Y. L. Jiang, Q. L. Zhang, K. W. Lu and H. B. Zhang, Residual life prediction of aircraft components based on multi-source information fusion, Mach Build Autom, 49(1) (2020) 82–86.

    Google Scholar 

  16. Y. Liu, X. Hu and W. Zhang, Remaining useful life prediction based on health index similarity, Reliab Eng. Syst Safe, 185 (2019) 502–510.

    Article  Google Scholar 

  17. R. Tavenard and L. Amsaleg, Improving the efficiency of traditional DTW accelerators, Knowl Inf. Syst, 42(1) (2015) 215–243.

    Article  Google Scholar 

  18. M. Deng, Z. L. Li and X. Y. Chen, Extended hausdorff distance for spatial objects in GIS, Int. J. Geogr Inf. Sci, 21(4) (2007) 459–475.

    Article  Google Scholar 

  19. X. Tong, D. Liang and Y. Jin, A linear road object matching method for conflation based on optimization and logistic regression, Int. J. Geogr Inf. Sci, 28(4) (2014) 824–846.

    Article  Google Scholar 

  20. X. S. Si, C. H. Hu and D. H. Zhou, Nonlinear degradation process modeling and remaining useful life estimation subject to measurement error, Acta Autom Sin, 5 (2013) 530–541.

    MathSciNet  MATH  Google Scholar 

  21. H. L. Zhao and T. M. Chen, Engine life prediction based on two-scale similarity, J. Propul Tech (2022) 1–10, http://kns.cnki.net/kcms/detail/11.1813.V.20220127.0819.002.html.

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Acknowledgments

This work is supported by the exploration project of Zhejiang natural science foundation (Project number: Q20G010021), China.

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Correspondence to Mengyao Gu.

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Mengyao gu is a lecturer in the School of Quality and Safety Engineering, China Jiliang University, Hangzhou, Zhejiang, China. She graduated in management science and engineering from Chongqing University in 2018. Her research interests lie in equipment residual life prediction.

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Gu, M., Ge, J. Method for residual useful life prediction based on compound similarity. J Mech Sci Technol 36, 5959–5969 (2022). https://doi.org/10.1007/s12206-022-1112-8

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  • DOI: https://doi.org/10.1007/s12206-022-1112-8

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