Analysis of the Possibility of Using Various Time-Frequency Transformation Methods to Barkhausen Noise Characterization for the Need of Magnetic Anisotropy Evaluation in Steels
Source abstract
Abstract
Magnetic Barkhausen Noise (MBN) is a method being currently considered by many research and development centers, as it provides knowledge about the properties and current state of the examined material. Due to the practical aspects, magnetic anisotropy evaluation is one of such key areas. However, due to the non-stationary and stochastic nature of MBN, it requires searching for postprocessing procedures, allowing the extraction of crucial information on factors influencing the phenomenon. Advances in the field of the analysis of non-stationary signals by various transformations or decompositions resulting into new time- and frequency-related representations, allow the interpretation of complex sets of signals. Therefore, in this paper, several time-frequency transformations were used to analyze the data of MBN for the purpose of the magnetic anisotropy evaluation of electrical steel. The three main transform types with their modifications were considered and compared: the Short-Time Fourier Transform, the Continuous Wavelet Transform and the Smoothed Pseudo Wigner–Ville Transform. By using Exploratory Data Analysis methods and the parametrization of time-frequency representation, the qualitative and quantitative analysis was made. The STFT presented good performance on providing useful information on MBN changes while simultaneously leading to the lowest computational efforts.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Magnetic Properties and Applications · Non-Destructive Testing Techniques · Machine Fault Diagnosis Techniques
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Center for Electromagnetic Fields Engineering and High-Frequency Techniques, Faculty of Electrical Engineering, West Pomeranian University of Technology, ul. Sikorskiego 37, 70-313 Szczecin, Poland
References (34)
Show source-provided references
1. Magnetic Properties and Domain Structure in Grain-Oriented 3% Si-Fe10.1109/TMAG.1974.1058317 ↗
2. Jiles, D. (2016). Introduction to Magnetism and Magnetic Materials, CRC Press. [3rd ed.].10.1201/b18948 ↗
3. Cullity, B.D., and Graham, C.D. (2009). Introduction to Magnetic Materials, Wiley. [2nd ed.].10.1002/9780470386323 ↗
4. Roskosz, M., Fryczowski, K., Tuz, L., Wu, J., Schabowicz, K., and Logoń, D. (2021). Analysis of the Possibility of Plastic Deformation Characterisation in X2CrNi18-9 Steel Using Measurements of Electromagnetic Parameters. Materials, 14.10.3390/ma14112904 ↗
5. Gao, R.X., and Yan, R. (2011). Wavelets: Theory and Applications for Manufacturing, Springer.
6. Oberlin, T., Meignen, S., and Perrier, V. (2014, January 4–9). The Fourier-Based Synchrosqueezing Transform. Proceedings of the 2014 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), Florence, Italy.10.1109/ICASSP.2014.6853609 ↗
7. Synchrosqueezing Transforms: From Low- to High-Frequency Modulations and Perspectives10.1016/j.crhy.2019.07.001 ↗
8. Synchrosqueezed Wavelet Transforms: An Empirical Mode Decomposition-like Tool10.1016/j.acha.2010.08.002 ↗
9. Debnath, L. (2002). Wavelet Transforms and Their Applications, Birkhäuser Boston.10.1007/978-1-4612-0097-0 ↗
10. Taebi, A., and Mansy, H.A. (2017, January 2). Analysis of Seismocardiographic Signals Using Polynomial Chirplet Transform and Smoothed Pseudo Wigner-Ville Distribution. Proceedings of the 2017 IEEE Signal Processing in Medicine and Biology Symposium (SPMB), Philadelphia, PA, USA.10.1109/SPMB.2017.8257022 ↗
11. Automatic Signal Abnormality Detection Using Time-Frequency Features and Machine Learning: A Newborn EEG Seizure Case Study10.1016/j.knosys.2016.05.027 ↗
12. The Application of Time-Frequency Ridge Transformation for the Analysis of Infrasound Signals Generated by Wind Turbines10.1016/j.apacoust.2021.107961 ↗
13. Van Der Baan, M. Applications of the Synchrosqueezing Transform in Seismic Time-Frequency Analysis10.1190/geo2013-0204.1 ↗
14. Synchrosqueezing-Based Transform and Its Application in Seismic Data Analysis
15. Novel Application of Wavelet Synchrosqueezed Transform (WSST) in Laser-Vibrometer Measurements for Condition Assessment of Cementitious Materials10.1016/j.ndteint.2021.102424 ↗
16. Mostafa, N., Loendersloot, R., Maio, D.D., and Tinga, T. (2020, January 23–26). Application of Wavelet Synchro-Squeezed Transform (WSST) Method to Railway Bridge Health Monitoring. Proceedings of the EURODYN 2020—XI International Conference on Structural Dynamics: Proceedings, Athens, Grace.10.47964/1120.9112.20171 ↗
17. Fryczowski, K., and Roskosz, M. (2016). Metody ilościowej analizy szumu napięciowego Barkhausena. Weld. Technol. Rev., 88.10.26628/ps.v88i10.701 ↗
18. Time-Frequency and Time-Scale Analysis of Barkhausen Noise Signals10.1243/09544100JAERO436 ↗
19. Maciusowicz, M., and Psuj, G. (2019). Use of Time-Dependent Multispectral Representation of Magnetic Barkhausen Noise Signals for the Needs of Non-Destructive Evaluation of Steel Materials. Sensors, 19.10.3390/s19061443 ↗
20. Maciusowicz, M., and Psuj, G. (2020). Time-Frequency Analysis of Barkhausen Noise for the Needs of Anisotropy Evaluation of Grain-Oriented Steels. Sensors, 20.10.3390/s20030768 ↗
21. Maciusowicz, M., and Psuj, G. (2020). Use of Time-Frequency Representation of Magnetic Barkhausen Noise for Evaluation of Easy Magnetization Axis of Grain-Oriented Steel. Materials, 13.10.3390/ma13153390 ↗
22. Analysis of Barkhausen Noise Using Wavelet-Based Fractal Signal Processing for Fatigue Crack Detection10.1016/j.ijfatigue.2015.10.002 ↗
23. Detection and Classification of Material Attributes-a Practical Application of Wavelet Analysis10.1109/78.852022 ↗
24. Kownacki, C. (2019, March 29). Wavelet Analysis of Barkhausen Noise in Reconstructing Distributions of Residual Stress. Available online: https://www.scientific.net/SSP.144.112.10.4028/www.scientific.net/SSP.144.112 ↗
25. Anisotropy Study of Grain Oriented Steels with Magnetic Barkhausen Noise10.1088/1742-6596/303/1/012020 ↗
26. Barkhausen Noise Measurements Give Direct Observation of Magnetocrystalline Anisotropy Energy in Ferromagnetic Polycrystals10.1088/0022-3727/46/39/392001 ↗
27. Identification of Different Processes in Magnetization Dynamics of API Steels Using Magnetic Barkhausen Noise10.1088/0022-3727/48/29/295002 ↗
28. Evaluation of Stress in Steel Structures Using Electromagnetic Methods Based on Utilization of Microstrip Antenna Sensor and Monitoring of AC Magnetization Process10.5604/01.3001.0009.5186 ↗
29. Boashash, B. (2016). Time-Frequency Signal Analysis and Processing—A Comprehensive Reference, Elsevier. [2ed ed.].
30. Zieliński, T.P. (2014). Cyfrowe Przetwarzanie Sygnałów, Wydawnictwa Komunikacji i Łączności sp. z o.o.
31. Scholl, S. (2021). Fourier, Gabor, Morlet or Wigner: Comparison of Time-Frequency Transforms. arXiv.
32. Sandsten, M. (2018). Time-Frequency Analysis of Time-Varying Signals and Non-Stationary Processes, an Introduction, Lund University.
33. Gabor transform, spwvd, gabor-wigner transform and wavelet transform—Tools for power quality monitoring10.2478/v10178-010-0032-6 ↗
34. Investigation of the Magnetic Barkhausen Noise Using Elementary Signals Parameters in 1000 Commercial Steel10.1016/S0304-8853(02)01536-6 ↗