Submitted:
29 October 2025
Posted:
30 October 2025
You are already at the latest version
Abstract
Keywords:
1. Introduction
- First, select appropriate partial discharge detection equipment based on the type and requirements of the tested equipment, and ensure that the tested equipment is in normal working condition during the testing process.
- Then apply excitation voltage, gradually increase the voltage to the rated level, observe whether there is partial discharge phenomenon, that is, monitor the partial discharge signal in real time through detection equipment, usually including amplitude, phase, and frequency, and then record the data.
- Then perform some specific processing on the signal data, such as filtering, denoising, etc. Then analyze and determine the discharge type to obtain the health status of the equipment insulation.
- Finally, generate a test report for technical personnel to use.
2. Partial Discharge Types
- Corona Partial Discharge: It occurs when the electric field strength exceeds the dielectric strength of air, resulting in ionization around the conductor.
- Internal Partial Discharge: It usually occurs inside electrical equipment, especially inside the insulation of electrical equipment, such as transformers, switchgear, insulation materials, etc. Internal discharge may cause partial discharge due to aging, cracks or defects in insulation materials, which may cause equipment failure.
- Surface Partial Discharge: It occurs when discharge occurs on the surface of an insulator or between a conductor and an insulator. Surface discharge often occurs when the insulation surface is stained, damp, or aged. It can degrade the insulation performance of electrical equipment and, in severe cases, lead to equipment failure.
- Gap discharge: Gap discharge occurs when the electric field strength in a gas, vacuum, or other insulating medium is high enough to cause the dielectric (such as air) to break down, leading to discharge. This phenomenon typically occurs in air gaps or gaps between insulators within electrical equipment. Gap discharge requires a certain voltage (i.e., the breakdown voltage), and once it occurs, it can damage the equipment.
| Partial Discharge Type | Signal Characteristics | Corresponding Treatment Methods |
|---|---|---|
| Corona Partial Discharge | With different time-frequency characteristics | It can be used for effective filtering and identification [14,15]. |
| Internal Partial Discharge | It has a stronger low-frequency component, a longer duration and a wider spectrum. | Bandpass filtering reduces interference, and then wavelet transform is used to extract time-frequency features, and finally recognition is performed [16]. |
| Surface Partial Discharge | Its frequency center is approximately between 30MHz and 800MHz. | Acoustic emission technology and wavelet transform are usually used for analysis to perform effective classification [15,17]. |
| Gap discharge | Usually high frequency and random | Advanced signal processing techniques such as wavelet analysis and machine learning are required for accurate recognition [18,19]. |
3. Methods
3.1. Time Domain Analysis
3.1.1. Core Time Domain Characteristic Parameters
3.1.2. Method Corresponding to the Parameter
3.2. Fourier Transform(FT)
3.2.1. Method Overview and Evolution
3.2.1. Performance Comparison and Application Scenarios
3.3. Wavelet Transform(WT)
- Excellent noise removal capabilities: Wavelet transform can selectively retain signal components and suppress noise through wavelet filter design and threshold processing based on Pareto optimization. Its performance is superior to traditional time-domain methods or filtering techniques, especially under low signal-to-noise ratio conditions [54,55,56,57]. By optimizing wavelet families such as Daubechies, Symlets, and Coiflets, the signal-to-noise ratio (SNR) can be significantly improved, thereby enhancing the detection performance of PD signals in high-noise environments [55,57,58].
- Excellent time-frequency localization capability: The wavelet transform can provide both time-domain and frequency-domain information of a signal, making it ideal for analyzing non-stationary transient signals such as PD, as well as signals whose statistical characteristics vary over time. This dual-domain analysis capability gives it a strong advantage in transient event detection, overcoming the limitation of the traditional Fourier transform, which loses time-domain details [53,59].
- Flexibility and adaptability: The flexibility of the wavelet transform lies in the ability to select the most appropriate wavelet basis function based on the characteristics of a specific PD signal, thereby achieving more targeted analysis and improving detection accuracy. Unlike traditional methods, it even allows for custom wavelet bases to better match signal characteristics [55,58].
3.3.1. Wavelet Pocket Transform(WPT)
- Enhanced signal decomposition and noise reduction capabilities: The more detailed signal decomposition provided by WPT enables better noise separation and signal clarity. This is particularly beneficial for distinguishing PD pulses with similar frequency characteristics to noise [62,63]. Research has shown that improved WPT methods can effectively extract PD signals from complex noisy environments, such as power cables, and exhibit excellent noise reduction performance [62].
- Synergistic integration with other technologies: Combining it with principal component analysis (PCA) can effectively suppress noise while preserving key PD features [64]. Combined with singular value decomposition (SVD), it can specifically eliminate periodic narrowband interference [63]. A combined Kalman filter and WPT denoising method has been shown to significantly improve the signal-to-noise ratio while reducing waveform distortion [65].
3.4. Empirical Mode Decomposition (EMD) and Hilbert-Huang Transform (HHT)
3.4.1. Empirical Mode Decomposition (EMD) Process

3.4.2. From EMD to Hilbert Spectrum
3.4.3. Improved Algorithms and Developments of EMD
3.5. Comprehensive Comparison and Selection Guide for Time-Frequency Analysis Methods


| Comparison Dimension | Wavelet Transform | EMD | Hilbert-Huang Transform |
|---|---|---|---|
| Core Principles and Basis Functions | Linear projection based on a predefined fixed wavelet basis. | No basis function, adaptive "sieving" decomposition based on the data itself. | EMD + Hilbert transform, adaptive time-frequency representation based on IMF. |
| Decomposition structure and resolution | Regular "pyramid" fixed structure; fixed resolution, constrained by the uncertainty principle. | Irregular, adaptive IMF sequence; adaptive resolution, high temporal resolution at signal drastic changes. | Based on the irregular structure of EMD; output time-frequency spectrum with adaptive high resolution. |
| Robustness and computational efficiency | High. The algorithm is mature and stable, with high computational efficiency and strong noise and modal aliasing resistance. | Moderate. Sensitive to noise and intermittent signals, prone to modal aliasing; moderate computational effort, lacks rigorous theory. | Low. The computational complexity is high, the robustness is limited by the EMD step, and the physical meaning of the instantaneous frequency is controversial. |
| Role and value in PD analysis | Powerful pre-processor/filter: Suitable for online monitoring, real-time noise reduction, and PD pulse extraction and positioning, with advantages in efficiency and stability. | Adaptive signal decomposer: It excels at processing nonlinear and non-stationary signals and is often used as the front end of hybrid methods for exploratory analysis. | Fine-grained feature extractor: Provides high-resolution time-frequency energy distribution, excellent fault classification and diagnosis capabilities, and is suitable for offline in-depth analysis. |
3.6. Signal Processing Based on Artificial Intelligence.
3.6.1. Compression and Data Management
3.6.2. Classification and Detection
3.6.3. Real-Time Monitoring and Diagnostics
3.6.4. Performance Comparison and Limitations
| Model Architecture | MainInput | ReportingAccuracy/Performance | Advantage | Applicable Scenarios |
| Convolutional Neural Networks (CNNs) | PRPD spectrum, time domain signal waveform. | Accuracy rates as high as 93.8% - 97.2% [95,97]. | Powerful spatial feature extraction capabilities, with certain invariance to translation and scaling. | High-precision classification and recognition, especially suitable for processing PRPD spectra with image structure. |
| Recurrent Neural Networks (RNN/LSTM) | Time domain signal sequence. | Classification accuracy of phase-resolved partial discharge (PRPD) signals in gas-insulated switchgear (GIS) is 96.74% [102]. | Can effectively learn long-term dependencies in time series. Insufficient ability to handle nonlinear signals. | Analyze the time evolution of PD pulses and sequence-dependent fault diagnosis. |
| Generative Adversarial Networks (GANs) | A small amount of real PD data. | Successfully generated high-quality samples to improve classification [94]. | It can generate realistic simulated data and solve the problems of data scarcity and category imbalance. | Data augmentation improves model robustness in small-sample learning and imbalanced datasets. |
| Autoencoder | Original PD signal. | Compression ratio up to 25:1 [90]. | Unsupervised learning achieves data dimensionality reduction and feature compression. | Data compression and anomaly detection reduce the burden on back-end analysis systems. |
3.6.5. Emerging Frontiers: Edge AI and Embedded Detection
- Hardware-Software Co-Design: System-on-Chip (SoC)-based solutions tightly integrate optimized AI models with hardware, enabling automatic generation of partial discharge (PD) alerts and long-term monitoring without human intervention [104].
- Microcontroller Deployment: Using dedicated tool chains such as STM32Cube.AI, models such as convolutional neural networks (CNNs) can be extremely lightweight and deployed on resource-constrained microcontrollers. This enables highly accurate, real-time PD identification on end devices, even under varying operating conditions [105].
3.7. Hybrid Partial Discharge (PD) Signal Processing Technology
4. Comparison
| Method | Principles/References | Advantages | Limitations/Challenges | Ideal application scenarios |
|---|---|---|---|---|
| Time domain analysis | Direct analysis of pulse parameters (amplitude, rise time, statistical moments, etc.). | - Intuitive and simple calculations. - Effective for pulse identification and initial trend analysis. |
- Poor noise immunity. - Loss of all frequency information. - Limited feature set for complex patterns. |
Preliminary screening and real-time pulse counting under high signal-to-noise ratio conditions. |
| Fourier transform and variants (FFT, STFT, LPFT, FRFT) | Global (FFT) or windowed (STFT) projection onto sine basis functions. | -Excellent frequency localization capabilities (FFT). -Provides time-frequency insights (STFT). |
- Fixed resolution (STFT, subject to Heisenberg's uncertainty principle). - Predefined basis may not match PD transient signals. - Insufficient ability to handle nonlinear signals. |
Identify stable resonant frequencies (FFT) and analyze quasi-stationary transient signals (STFT/LPFT). |
| Wavelet transform | Multiresolution analysis using a scalable and translatable wavelet basis. | -Adaptive time-frequency resolution (high temporal resolution at high frequencies). -Powerful denoising capabilities through thresholding. -Flexible basis function selection. |
-Performance is highly dependent on parameter selection (mother wavelet, number of decomposition levels, threshold). -Computational complexity can be high. |
The de facto standard for non-stationary PD pulse denoising and analysis. The preferred method for robust feature extraction. |
| Empirical Mode Decomposition (EMD) and variants (EEMD, CEEMDAN) | Data-driven, adaptive decomposition into intrinsic mode functions (IMFs). | - Fully adaptive, no predefined basis required. - Effective for nonlinear and nonstationary signals. - Its variant (CEEMDAN) exhibits excellent noise separation capabilities. |
- Modal aliasing (raw EMD). - Computationally expensive (EEMD, CEEMDAN). - Sensitive to noise and stopping criteria. |
It can process complex nonlinear signals for which wavelet basis is not applicable. When combined with other methods, it is effective in extremely low signal-to-noise ratio scenarios. |
| Hilbert-Huang transform (HHT) | EMD is followed by Hilbert transform to obtain the instantaneous frequency. | - Provides high-resolution time-frequency spectrum. - Excellent performance in feature extraction and pattern recognition. |
- Inherits the drawbacks of EMD (modal mixing, sensitivity). - The definition of instantaneous frequency may not be physically clear. |
When detailed time-frequency energy mapping is required for fine pattern analysis and fault diagnosis. |
| Artificial Intelligence/Deep Learning | End-to-end feature learning from raw data or preprocessed input (such as PRPD spectrograms). | -Automatic, hierarchical feature extraction. -Achieve state-of-the-art accuracy in classification and detection. -Robust to complex noise patterns. |
- Requires a large labeled dataset. - High computational cost during the training phase. |
Large-scale condition monitoring systems with massive historical data aim to achieve automated classification and high accuracy. |
| Hybrid methods | The above technologies are strategically integrated to overcome the limitations of a single approach. | - Synergistic effects, such as WT/EMD denoising + AI classification. - Achieve performance unattainable by any single method. - Enhanced robustness and accuracy. |
-Highest design and implementation complexity. -More challenging to tune parameters. |
At the forefront of research. Ideal for mission-critical applications, extreme noise environments, and wherever the highest diagnostic confidence is required. |
| Reference | Insights | Core |
|---|---|---|
| Almehdhar, A., & Procházka, R. (2024) | The AI algorithm utilizes the complete PD current waveform combined with advanced compression technology to improve data compression rate, simplify analysis systems, and achieve efficient automatic partial discharge diagnosis in AC and DC high-voltage systems. | This study investigated the compression method of high-resolution partial discharge current waveforms based on artificial intelligence in AC and DC high-voltage systems, achieving significantly higher compression rates and simplifying AI based analysis systems. |
| Sahnoune, M. A., Zegnini, B., Seghier, T., & Chakkem, I. (2024) | This article proposes a CNN based PD signal classification method, which has achieved an accuracy of 97.2% on corona, surface, and internal PD datasets through preprocessing and architecture optimization, outperforming traditional methods. The excellent performance of indicator analysis and error classification research provides a basis for future improvement. | This study proposes an automatic partial discharge classification method based on CNN, with an accuracy of 97.2% and better performance than traditional methods. It has had an impact on state monitoring and practical applications in high-voltage engineering and power systems. |
| Jiang, L., Yang, X., Wang, X., Qu, Q., Zhang, Y., & Jingzhi, L. (2024) | This article proposes the use of CNN to analyze partial discharge in transmission cables, based on the MCSG-PD-6016 dataset. The detection accuracy is 81% -94%, and the recall rate is 83% -96%, demonstrating its stability and potential in cable fault detection and promoting the application of deep learning in power systems. | The accuracy of the model proposed in this study remains stable at a high level, with excellent recall performance, fully demonstrating the effectiveness of deep learning in analyzing cable partial discharge signals. |
| Kim, J., Jeong, M., Lee, H., Kim, Y., & Kang, H. (2024) | This study utilized CNN to analyze PRPD images, improving the accuracy of cable partial discharge diagnosis to over 93.8%, demonstrating the potential of AI in predicting maintenance and improving infrastructure reliability. | This study applies artificial intelligence to improve PRPD pattern recognition in power cables, achieving an accuracy of 93.8% through a CNN model. Predictive maintenance is achieved through defect classification and diagnosis, and the operational efficiency of power companies is improved. |
| Ortego, J., Jorge, E., Ortego, J., & Garnacho, F. (2024) | This article analyzes a deep learning tool based on PRPD mode for detecting partial discharge, compares the performance of three high-precision models under complex noise and defect conditions, and evaluates their effectiveness in fault recognition and power grid monitoring using critical matrices. | This article explores the application of deep learning tools in automatic partial discharge detection based on PRPD mode. Three data models were implemented and compared using different architectures and training datasets. The characteristics of the model aim to evaluate its performance under practical conditions, including noise mixed with defects and clustering techniques used to separate multiple defects. |
| Du, X., Qi, J., Kang, J., Sun, Z., Wang, C., & Xie, J. (2024) | The DAE-GAN proposed in this article, combined with an autoencoder, enhances PD pattern recognition by generating real samples in limited and imbalanced data, significantly improving recognition accuracy compared to other algorithms. | The proposed DAE-GAN enhances pattern recognition capability by improving probability distribution fitting and improving recognition accuracy under limited and imbalanced sample conditions, generating more realistic partial discharge samples. |
| True, P., Gräf, T., & Menge, M. (2024) | This article explores the use of AI based compression methods to achieve high-resolution PD current waveforms in AC and DC high voltage systems. It shows that utilizing the entire waveform has advantages over traditional indicators, improves compression rates, simplifies analysis systems, and enhances the efficiency of automatic partial discharge detection. | This study investigates the compression method of high-resolution partial discharge current waveforms based on artificial intelligence in AC and DC high-voltage systems, achieving significantly higher compression rates and simplifying AI based analysis systems. |
| Klein, L., Dvorský, J., Seidl, D., & Prokop, L. (n.d.2024) | This study proposes a lossy compression method for partial discharge in overhead power lines, which effectively compresses PD signals using an autoencoder with skip connections, with a compression ratio of approximately 25, improving remote monitoring and fault diagnosis capabilities. This has laid the foundation for future fault detection. | This article proposes a new lossy compression method that utilizes an autoencoder with skip connections and corrected data to achieve a compression factor of 25 times while retaining the basic characteristics of local discharge monitoring in transmission systems. |
| de Sousa, G. (2023) | The main achievements of this study include extracting features from partial discharge signals, optimizing models to improve accuracy, and performing multimodal recognition across different domains. This study emphasizes the importance of these advances in improving the reliability and safety of power systems, while also pointing out the potential for future development in this field. | In this article, a large amount of experimental data and long-term on-site operational experience indicate that partial discharge (DC) is the main cause of insulation system damage and power outages in electrical equipment. Therefore, strengthening effective detection of local DC is a necessary measure to ensure the safe and reliable operation of power systems. |
| Park, J.-Y., Kim, I.-Y., & Lee, D.-J. (2022) | This article proposes a real-time partial discharge monitoring system for airborne switchboard based on FCM-RBFNN, using HFCT sensors to collect data, and combining PRPS and PRPD analysis to verify the excellent performance of the model in both virtual and real environments. | This article proposes a vehicle mounted switchboard diagnostic system based on the Ai algorithm, with the aim of establishing a real-time partial discharge monitoring and diagnostic system. However, Ai compared twice in total. |
5. Gap Analysis and Future Prospects
5.1. Key Research Gaps
5.2. Discussion and Recommendation
- Developing embedded, interpretable feature engineering based on physics mechanisms: Abandoning the single-minded "end-to-end black box" approach, we instead design a lightweight feature extraction front-end that incorporates prior physics knowledge of PD. For example, feature vectors of atomic or physical information in the time-frequency domain strongly associated with specific discharge types are computed in real time on the embedded side and then fed into a small classifier. This not only improves the model's interpretability for classifying specific PD sources but also significantly reduces computing resource requirements, directly addressing the challenge of "intelligent feature extraction and decoupling."
- Build specialized lightweight network architectures for embedded classification: Explore asymmetric neural network architectures, spiking neural networks, or attention-based dynamic inference networks optimized for PD signal classification. These models should dynamically allocate computing resources based on the complexity of the input signal, prioritizing the ability to distinguish key PD types. This approach achieves an optimal balance between accuracy and efficiency within the strict constraints of embedded platforms, resolving the core challenge of high-precision, real-time classification on embedded devices.
- Establish an open benchmark and simulation-measurement closed loop for embedded PD classification: Create an open-source, large-scale embedded PD classification benchmark dataset (e.g., Emb-PD-1.0) containing multi-source PD signals from different devices, sampling settings, and noise levels. Simultaneously, develop embedded hardware-in-the-loop simulation technology to allow algorithms to be fully tested and validated in a virtual embedded environment before deployment. This will form a rapid, iterative "design-simulation-deployment" closed loop, accelerating the maturity of high-performance embedded classification solutions. This initiative will directly address the lack of standardized datasets and benchmarks.
6. Conclusion
Acknowledgments
Abbreviations
| PD | Partial Discharge |
| FT | Fourier Transform |
| FFT | Fast Fourier Transform |
| STFT | Short-time Fourier transform |
| LPFT | Local polynomial Fourier transform |
| FRFT | Fractional Fourier transform |
| WT | Wavelet Transform |
| DWT | Discrete Wavelet Transform |
| WPT | Wavelet Pocket Transform |
| IMF | Intrinsic Mode Functions |
| EMD | Empirical Mode Decomposition |
| EEMD | Ensemble Empirical Mode Decomposition |
| CEEMDAN | Complete ensemble EMD with adaptive noise |
| HHT | Hilbert-Huang Transform |
| AI | Artificial Intelligence |
| CNN | Convolutional Neural Network |
| SVD | Singular Value Decomposition |
| RNN | Recurrent Neural Network |
| GAN | Generative Adversarial Network |
| VMD | Variational Mode Decomposition |
| CWD | Choi-Williams Distribution |
| AORGK | adaptive optimal radial Gaussian kernel (AORGK) |
| FKNN | fuzzy k-nearest neighbor (FKNN) |
| BPNN | back-propagation neural network (BPNN) |
References
- Govindarajan, S.; Morales, A.; Ardila-Rey, J.A.; Purushothaman, N. A review on partial discharge diagnosis in cables: Theory, techniques, and trends. Measurement 2023, 216. [Google Scholar] [CrossRef]
- Choudhary, M.; Kiitam, I.; Palu, I. Electrical aging and lifetime study of nomex insulation influenced by partial discharges. Electric Power Systems Research 2025, 249. [Google Scholar] [CrossRef]
- Ayubi, B.I.; Zhang, L.; Wang, G.; Wang, Y.; Zhou, S. Molecular dynamics and finite element analysis of partial discharge mechanisms in polyimide under high-frequency electric stress. Polymer Degradation and Stability 2025, 234. [Google Scholar] [CrossRef]
- Fahmi, D.; Asfani, D.A.; Hernanda, I.G.N.S.; Septianto, B.; Negara, I.M.Y.; Illias, H.A. Partial discharge characteristics from polymer insulator under various contaminant. Electric Power Systems Research 2024, 236. [Google Scholar] [CrossRef]
- Freitas-Gutierres, L.F.; Maresch, K.; Morais, A.M.; Nunes, M.V.A.; Correa, C.H.; Martins, E.F.; Fontoura, H.C.; Schmidt, M.V.F.; Soares, S.N.; Cardoso, G.; et al. Framework for decision-making in preventive maintenance: Electric field analysis and partial discharge diagnosis of high-voltage insulators. Electric Power Systems Research 2024, 233. [Google Scholar] [CrossRef]
- Li, J.; Tian, J.; Banerjee, A.; Zhai, X.; Wang, S. Gradient balanced selective mixture-of-experts for gas insulated switchgear partial discharge diagnosis. Measurement 2025, 256. [Google Scholar] [CrossRef]
- Saha, T.K.; Purkait, P. Advanced Signal Processing Techniques for Partial Discharge Measurement. 2017.
- Senthil Kumar, S. PD data analysis and evaluation of partial discharge patterns for uniform characterisation. IEE Proceedings-Science, Measurement and Technology 2004, 151, 278–284. [Google Scholar] [CrossRef]
- Tianyun, L.; Siyong, C.; Mei, Y.; Aifeng, W. Suppressing periodic narrowband noise in partial discharge (PD) signal using FFT and wavelet analysis. High Voltage Engineering 2007, 33, 71–74. [Google Scholar]
- Carminati, E.; Lazzaroni, M. Analysis of PD signal by wavelet transform. In Proceedings of the Proceedings of the 17th IEEE Instrumentation and Measurement Technology Conference [Cat. No. 00CH37066], 2000; pp. 1081–1085. [Google Scholar]
- Mingjian, O.; Boxue, D.; Guozhong, W. Application of wavelet transform in acoustic signal extraction of partial discharge. In Proceedings of the Proceedings of Electric Power System and Automation, 2004; pp. 16–19. [Google Scholar]
- Li, H.; Wang, Y.; Ma, Y. Ensemble empirical mode decomposition and Hilbert-Huang transform applied to bearing fault diagnosis. In Proceedings of the 2010 3rd International Congress on Image and Signal Processing, 2010; pp. 3413–3417. [Google Scholar]
- Qahmash, A.; AlQahtani, B.M. Towards Early Diagnosis Of Parkinson’s Disease Through Speech Signals’ Analysis Based on Advanced Deep Learning Techniques. In Proceedings of the 2024 IEEE 7th International Conference on Advanced Technologies, Signal and Image Processing (ATSIP), 2024; pp. 116-121.
- Szirtes, M.; Cselko, R.; Nemeth, B. Investigating the Emitted Signals of Partial Discharges for Diagnostic Applications in High Voltage Equipment. In Proceedings of the 2020 IEEE Conference on Electrical Insulation and Dielectric Phenomena (CEIDP), 2020; pp. 527-530.
- Zhao, Y.; Zheng, S.; Yan, X.; Kong, J. Study on the Electromagnetic Characteristics of two Different Types of Partial Discharge at the Initial Stage. In Proceedings of the 2023 IEEE 6th International Electrical and Energy Conference (CIEEC), 2023; pp. 944-948.
- Chen, Z.; Li, J.; Qian, Y.; Xu, Z.; Pan, C.; Sheng, G. Partial Discharge Feature Selection and Classification Recognition Based on Maximal Information Coefficient. In Proceedings of the 2024 10th International Conference on Condition Monitoring and Diagnosis (CMD), 2024; pp. 465-468.
- Li, Z.; Li, Y.; Du, J.; Gao, J.; Zhang, X.; Liu, T.; Wang, G.; Li, R.; Liu, Z.; Wang, J. Classification of different types of partial discharge based on acoustic emission techniques. In Proceedings of the Proceedings of 2013 2nd International Conference on Measurement, Information and Control, 2013; pp. 1118-1121.
- Almehdhar, A.; Prochazka, R. Robust Classification of PD Sources Using Deep Learning and Signal Processing Techniques. In Proceedings of the 2024 International Conference on Diagnostics in Electrical Engineering (Diagnostika), 2024; pp. 1-5.
- Banjare, H.K.; Sahoo, R.; Karmakar, S. Study and Analysis of Various Partial Discharge Signals Classification Using Machine Learning Application. In Proceedings of the 2022 IEEE 6th International Conference on Condition Assessment Techniques in Electrical Systems (CATCON), 2022; pp. 52-56.
- Gonçalves Júnior, A.M.; de Paula, H.; do Couto Boaventura, W. Practical partial discharge pulse generation and location within transformer windings using regression models adjusted with simulated signals. Electric Power Systems Research 2018, 157, 118–125. [Google Scholar] [CrossRef]
- Alvarez, F.; Ortego, J.; Garnacho, F.; Sanchez-Uran, M. A clustering technique for partial discharge and noise sources identification in power cables by means of waveform parameters. IEEE Transactions on Dielectrics and Electrical Insulation 2016, 23, 469–481. [Google Scholar] [CrossRef]
- Xu, C.L.; Yu, H.; Du, B.Q.; Li, J.; Liu, Z.K.; He, Y.H. Application of a New Kind of Wavelet Threshold De-Noising Method in Partial Discharge Signals. Advanced Materials Research 2014, 889, 780–785. [Google Scholar] [CrossRef]
- Zhong, Z.; Li, X.; Thong, K.; Zhou, J. Characterization of partial discharge signals. In Proceedings of the Proceedings of 2010 IEEE/ASME International Conference on Mechatronic and Embedded Systems and Applications, 2010; pp. 392-397.
- Janani, H.; Shahabi, S.; Kordi, B. Separation and classification of concurrent partial discharge signals using statistical-based feature analysis. IEEE Transactions on Dielectrics and Electrical Insulation 2020, 27, 1933–1941. [Google Scholar] [CrossRef]
- Du, J.; Mi, J.; Jia, Z.; Mei, J. Feature extraction and pattern recognition algorithm of power cable partial discharge signal. International Journal of Pattern Recognition and Artificial Intelligence 2023, 37, 2258010. [Google Scholar] [CrossRef]
- Rajendran, A.; Thirumurthy; Meena, K. Pattern recognition of partial discharges on power cable systems. In Proceedings of the The International Symposium on High Voltage Engineering, 2019; pp. 510-520.
- Wu, X.; Ye, H. Statistical Methods Based on Parameters Applied to the Partial Discharge Pattern Recognition in Power Devices. In Proceedings of the 2017 10th International Symposium on Computational Intelligence and Design (ISCID), 2017; pp. 365-368.
- Mishra, S.; Singh, P.P.; Kiitam, I.; Shafiq, M.; Palu, I.; Bordin, C. Diagnostics analysis of partial discharge events of the power cables at various voltage levels using ramping behavior analysis method. Electric Power Systems Research 2024, 227, 109988. [Google Scholar] [CrossRef]
- Shafiq, M.; Kiitam, I.; Taklaja, P.; Hussain, A.; Kütt, L.; Kauhaniemi, K. Characterization of corona and internal partial discharge under increasing electrical stress using time domain analysis. In Proceedings of the 2020 IEEE Electrical Insulation Conference (EIC), 2020; pp. 217-220.
- Shengyou, G.; Deheng, Z.; Kexiongl, T. Signal processing technique for on-line partial discharge monitoring of power transformers. J Tsinghua Univ.(Sci. and Tech.) 2003, 43, 1181–1183. [Google Scholar]
- Ambikairajah, R.; Phung, B.; Ravishankar, J.; Blackburn, T.; Liu, Z. Detection of partial discharge signals in high voltage XLPE cables using time domain features. In Proceedings of the 2011 Electrical Insulation Conference (EIC). 2011; pp. 364-367.
- Perpiñán, O.; Sánchez-Urán, M.; Álvarez, F.; Ortego, J.; Garnacho, F. Signal analysis and feature generation for pattern identification of partial discharges in high-voltage equipment. Electric Power Systems Research 2013, 95, 56–65. [Google Scholar] [CrossRef]
- Khayam, U.; Surandaka, Y.A. Design, implementation, and testing of partial discharge signal processing system. In Proceedings of the 2016 2nd International Conference of Industrial, Mechanical, Electrical, and Chemical Engineering (ICIMECE), 2016; pp. 175-179.
- Wangliu, C.; Yuexia, G.; Jing, W. Application of Fast Fourier Transform and Generalized Morphological Filter in Suppression of Narrow-Band Interference in Partial Discharge Signal. POWER SYSTEM TECHNOLOGY-BEIJING- 2008, 32, 94. [Google Scholar]
- Jian, X.; Chengjun, H. Research on improved fast Fourier transform algorithm applied in suppression of discrete spectral interference in partial discharge signals. POWER SYSTEM TECHNOLOGY-BEIJING- 2004, 28, 80–83. [Google Scholar]
- Almehdhar, A.; Prochazka, R. Robust Classification of PD Sources Using Deep Learning and Signal Processing Techniques. In Proceedings of the 2024 International Conference on Diagnostics in Electrical Engineering (Diagnostika), 3-5 Sept. 2024; 2024; pp. 1–5. [Google Scholar]
- Fang, H.; Yuan, Z.; Zhang, T.; Cao, T.; Zhang, H.; Ma, D. Research on Partial Discharge Pattern Recognition of Small Samples Based on STFT and CNN-SVM. In Proceedings of the 2025 2nd International Conference on Electrical Technology and Automation Engineering (ETAE), 23-25 May 2025; 2025; pp. 258–263. [Google Scholar]
- Ren, Z.; Dong, M.; Wu, L.-Y.; Ren, M.; Si, W.-R. Analysis of partial discharge in GIS under impulse voltage by using quadratic short-time Fourier transform. Electric Power 2013, 46, 48–53. [Google Scholar]
- Forero, M.; Rojas Cubides, H.; Cortés, C. Application of the local polynomial fourier transform in partial discharge analysis. 2015, 19.
- Rojas, H.; Forero, M.; Cortes, C. Application of the local polynomial Fourier transform in the evaluation of electrical signals generated by partial discharges in distribution transformers. IEEE Transactions on Dielectrics and Electrical Insulation 2017, 24, 227–236. [Google Scholar] [CrossRef]
- Mejía, M.C.F.; Cubides, H.E.R. Study of Partial Discharge Based on Time-Frequency Analysis Using Local Polynomial Fourier Transform. In Proceedings of the Simposio Internacional sobre la Calidad de la Energía Eléctrica-SICEL, 2015.
- Cruz Bernal, M.A.; Gómez, B.A.; Rojas Cubides, H.E. Application of the Fractional Fourier Transform for Detection and Analysis of Partial Discharge Signatures in Distribution Transformers. Simposio Internacional sobre la Calidad de la Energía Eléctrica - SICEL 2017, 9.
- Bernal, M.A.C.; Gómez, B.A.; Cubides, H.E.R. Application of the Fractional Fourier Transform for Detection and Analysis of Partial Discharge Signatures in Distribution Transformers. In Proceedings of the Simposio Internacional sobre la Calidad de la Energía Eléctrica-SICEL, 2017.
- Gu, F.-C.; Chen, H.-C.; Chen, B.-Y. A fractional Fourier transform-based approach for gas-insulated switchgear partial discharge recognition. Journal of Electrical Engineering & Technology 2019, 14, 2073–2084. [Google Scholar]
- Chang, X.; Si, W.; Li, Y.; Zhang, Z.; Yu, J.; Liu, C.; Yang, L. A Classification-Guided Adaptive VMD-Wavelet Denoising Algorithm for Cable Partial Discharge Signal Processing. In Proceedings of the 2025 7th International Conference on Energy Systems and Electrical Power (ICESEP), 2025; pp. 1255–1265. [Google Scholar]
- Guo, C.; Yong, M.; Xu, M.; Li, Q.; Yao, L.; Qian, Y.; Huang, C.; Jiang, X. Application of S transform for time-frequency analysis of partial discharge signals in power cables. Diangong Jishu Xuebao(Transactions of China Electrotechnical Society) 2010, 25, 9–14. [Google Scholar]
- Dong-guang, X.; Lei, X.; Xian-wen, R.; Yang, S. Application of Wavelet Package Transform and Generalized Morphological Filters to Partial Discharge Monitoring. Electrical Measurement & Instrumentation 2011, 48, 6–9. [Google Scholar]
- Forero, M.; Rojas, H. Study of partial discharge based on time-frequency analysis using local polynomial Fourier transform. In Proceedings of the VIII International Symposium on Power Quality (SICEL 2015), Valparaiso, Chile, 2015; pp. 1–6. [Google Scholar]
- Boczar, T.; Zmarzły, D. Application of the short time Fourier transform in evaluation of the acoustic emission signals generated by partial discharges. Molecular and Quantum Acoustics 2004, 25, 45–67. [Google Scholar]
- Sun, X.; Li, H.; Zhang, W.; Zhou, J.; Zhou, J.; Wang, C. On-line monitoring partial discharge signal acquisition technology of high-voltage cable based on DS-STFT technology. In Proceedings of the 2022 4th International Conference on Electrical Engineering and Control Technologies (CEECT); pp. 536-539.
- Yan, Y.; Trinchero, R.; Stievano, I.S.; Li, H.; Xie, Y.Z. An Automatic Tool for Partial Discharge De-Noising via Short-Time Fourier Transform and Matrix Factorization. IEEE Transactions on Instrumentation and Measurement 2022, 71, 1–12. [Google Scholar] [CrossRef]
- Cunha, C.F.F.C.; Carvalho, A.T.; Petraglia, M.R.; Lima, A.C.S. A new wavelet selection method for partial discharge denoising. Electric Power Systems Research 2015, 125, 184–195. [Google Scholar] [CrossRef]
- Antonova, L. The Wavelet Filters Recognising of Partial Discharge Location. In Proceedings of the 2018 10th Electrical Engineering Faculty Conference (BulEF), 11-14 Sept. 2018; 2018; pp. 1–3. [Google Scholar]
- Rauscher, A.; Hufnagel, M.; Endisch, C. Pareto optimization of wavelet filter design for partial discharge detection in electrical machines. Measurement 2022, 205, 112163. [Google Scholar] [CrossRef]
- Pan, J.; Wang, M.; Hu, Q.; Li, C. A Detection Method of Partial Discharge Signal Based on Wavelet. In Proceedings of the 2022 7th International Conference on Integrated Circuits and Microsystems (ICICM), 28-31 Oct. 2022; 2022; pp. 626–630. [Google Scholar]
- Sagar, S.R.; Amarnath, J.; Narasimham, S.V.L. Wavelet Transform Technique for Denoising of UHF PD Signals in GIS. In Proceedings of the 2008 IEEE Region 10 and the Third international Conference on Industrial and Information Systems, 8-10 Dec. 2008; 2008; pp. 1–4. [Google Scholar]
- Vippala, S.R.; Punekar, G.S.; Chemmangat, K.; Tangella, B. A search for suitable mother wavelet in discrete wavelet transform based analysis of acoustic emission partial discharge signals. Serbian Journal of Electrical Engineering 2024, 21, 163–185. [Google Scholar] [CrossRef]
- Vidya, H.A.; Krishnan, V.; Mallikarjunappa, K. A wavelet transform technique for de-noising partial discharge signals. In Proceedings of the 2008 International Conference on Condition Monitoring and Diagnosis, 21-24 April 2008; 2008; pp. 1104–1107. [Google Scholar]
- Su, M.-S.; Chen, J.-F.; Lin, Y.-H. Phase determination of partial discharge source in three-phase transmission lines using discrete wavelet transform and probabilistic neural networks. International Journal of Electrical Power & Energy Systems 2013, 51, 27–34. [Google Scholar] [CrossRef]
- Rodrigo Mor, A.; Muñoz, F.A.; Wu, J.; Castro Heredia, L.C. Automatic partial discharge recognition using the cross wavelet transform in high voltage cable joint measuring systems using two opposite polarity sensors. International Journal of Electrical Power & Energy Systems 2020, 117, 105695. [Google Scholar] [CrossRef]
- Lin, M.Y.; Tai, C.C.; Tang, Y.W.; Su, C.C. Partial discharge signal extracting using the empirical mode decomposition with wavelet transform. In Proceedings of the 2011 7th Asia-Pacific International Conference on Lightning, 1-4 Nov. 2011; 2011; pp. 420–424. [Google Scholar]
- Jayakrishnan, M.; Rao, B.N. Application of modified wavelet packet transform for de-noising during partial discharge measurement on power cables. In Proceedings of the 2017 3rd International Conference on Condition Assessment Techniques in Electrical Systems (CATCON), 16-18 Nov. 2017; 2017; pp. 253–258. [Google Scholar]
- Sri, K.B.; Chandrasekaran, K. Partial Discharge Signal Denoising Analysis Using Wavelet Transformation with Singular Value Decomposition Method. In Proceedings of the 2023 3rd International Conference on Intelligent Technologies (CONIT), 23-25 June 2023; 2023; pp. 1–7. [Google Scholar]
- Chan Phooi M’ng, J.; Mehralizadeh, M. Forecasting East Asian indices futures via a novel hybrid of wavelet-PCA denoising and artificial neural network models. PloS one 2016, 11, e0156338. [Google Scholar] [CrossRef]
- Wang, J.; Hou, D.; Qin, Y.; Song, F.; Yang, G.; Xu, M. Research on partial discharge signal denoising based on Kalman-WPT. In Proceedings of the Journal of Physics: Conference Series, 2024; p. 012047.
- Macedo, E.; Araujo, D.; Da Costa, E.; Freire, R.; Lopes, W.; Torres, I.; de Souza Neto, J.; Bhatti, S.; Glover, I. Wavelet transform processing applied to partial discharge evaluation. In Proceedings of the Journal of Physics: Conference Series, 2012; p. 012054.
- Zaeni, A.; Kasnalestari, T.; Khayam, U. Application of Wavelet Transformation Symlet Type and Coiflet Type For Partial Discharge Signals Denoising. In Proceedings of the 2018 5th International Conference on Electric Vehicular Technology (ICEVT), 30-31 Oct. 2018; 2018; pp. 78–82. [Google Scholar]
- Gu, F.C.; Chen, H.C.; Chao, M.H. Application of improved Hilbert-Huang transform to partial discharge signal analysis. IEEE Transactions on Dielectrics and Electrical Insulation 2018, 25, 668–677. [Google Scholar] [CrossRef]
- Ning, H.; Zhuo, D. Partial discharge signal feature extraction based on Hilbert-Huang transform. In Proceedings of the Proceedings 2011 International Conference on Transportation, Mechanical, and Electrical Engineering (TMEE), 16-18 Dec. 2011; 2011; pp. 2398–2401. [Google Scholar]
- Chen, H.-C. Hilbert–Huang Transform Based Partial Discharge Signal Analysis. In Proceedings of the Informatics and Management Science III, London, 2013//, 2013; pp. 49-55.
- Xiaodong, W.; Baoqing, L.; Zhiwei, L.; Roman, H.T.; Russo, O.L.; Chin, K.K.; Farmer, K.R. Analysis of partial discharge signal using the Hilbert-Huang transform. IEEE Transactions on Power Delivery 2006, 21, 1063–1067. [Google Scholar] [CrossRef]
- Kumar, C.; Dey, D.; Ganguly, B.; Chatterjee, S. A Denoising Method of Partial Discharge Signals Employing Wavelet Kernel-Aided Deep Learning Framework. In Proceedings of the 2023 IEEE 3rd Applied Signal Processing Conference (ASPCON), 24-25 Nov. 2023; 2023; pp. 200–205. [Google Scholar]
- Zang, H.; Li, Q. Application of improved EMD method on extraction of partial discharge signal. In Proceedings of the Proceedings of the CSU-EPSA, 2014; pp. 78-81.
- Yang, F.; Sheng, G.; Xu, Y.; Qian, Y.; Jiang, X. Application of EEMD and high-order singular spectral entropy to feature extraction of partial discharge signals. IEEJ Transactions on Electrical and Electronic Engineering 2017, 13. [Google Scholar] [CrossRef]
- Tang, Y.-W.; Tai, C.-C.; Su, C.-C.; Chen, C.-Y.; Chen, J.-F. A correlated empirical mode decomposition method for partial discharge signal denoising. Measurement Science and Technology 2010, 21, 085106. [Google Scholar] [CrossRef]
- Liu, S.; Lu, C.; Yu, J.; Wang, L. Application of Hilbert-Huang transform in pattern recognition for partial discharge of transformers. In Proceedings of the Proceedings of the CSEE, 2008; pp. 114-119.
- Gu, F.C.; Chang, H.C.; Kuo, C.C. Gas-insulated switchgear PD signal analysis based on Hilbert-Huang transform with fractal parameters enhancement. IEEE Transactions on Dielectrics and Electrical Insulation 2013, 20, 1049–1055. [Google Scholar] [CrossRef]
- Gu, F.; Chen, H.; Chao, M. Application of improved Hilbert–Huang transform to partial discharge defect model recognition of power cables. Applied Sciences 2017, 7, 1021. [Google Scholar] [CrossRef]
- Calvo, M.S.; Lee, H.S. Enhanced complete ensemble EMD with superior noise handling capabilities: A robust signal decomposition method for power systems analysis. Engineering Reports 2024, 6, e12862. [Google Scholar] [CrossRef]
- Shang, H.; Li, Y.; Xu, J.; Qi, B.; Yin, J. A Novel Hybrid Approach for Partial Discharge Signal Detection Based on Complete Ensemble Empirical Mode Decomposition with Adaptive Noise and Approximate Entropy. Entropy 2020, 22. [Google Scholar] [CrossRef]
- Sun, K.; Zhang, J.; Shi, W.; Guo, J. Extraction of Partial Discharge Pulses from the Complex Noisy Signals of Power Cables Based on CEEMDAN and Wavelet Packet. Energies 2019, 12. [Google Scholar] [CrossRef]
- Dhandapani, R.; Mitiche, I.; McMeekin, S.; Mallela, V.S.; Morison, G. Enhanced partial discharge signal denoising using dispersion entropy optimized variational mode decomposition. Entropy 2021, 23, 1567. [Google Scholar] [CrossRef]
- Shi, F.; Yan, Y.; Zhao, Y.; Jin, L.; Wang, T. Accurate Estimation of Time-of-Arrival of Partial Discharge Pulses Based on Empirical Mode Decomposition and Energy Criterion Method. In Proceedings of the 2022 7th International Conference on Power and Renewable Energy (ICPRE), 23-26 Sept. 2022; 2022; pp. 103–106. [Google Scholar]
- Joseph, E.R.; Jakir, H.; Thangavel, B.; Nor, A.; Lim, T.L.; Mariathangam, P.R. Tool-Emitted Sound Signal Decomposition Using Wavelet and Empirical Mode Decomposition Techniques—A Comparison. Symmetry 2024, 16, 1223. [Google Scholar] [CrossRef]
- Wang, Y.; Chiang, H.-d.; Dong, N. Power-Line Partial Discharge Recognition with Hilbert–Huang Transform Features. Energies 2022, 15. [Google Scholar] [CrossRef]
- Wang, Y.; Chiang, H.-d.; Dong, N. Power-Line Partial Discharge Recognition with Hilbert–Huang Transform Features. Energies 2022, 15, 6521. [Google Scholar] [CrossRef]
- Lumba, L.S.; Khayam, U.; Maulana, R. Design of pattern recognition application of partial discharge signals using artificial neural networks. In Proceedings of the 2019 International Conference on Electrical Engineering and Informatics (ICEEI), 2019; pp. 239–243. [Google Scholar]
- Ziegler, S.; Shekhar, S.; Scherle, D.; Peña, M. Deep learning signal waveform characterization of partial discharge for underground power cable conditions. In Proceedings of the 2023 IEEE Power & Energy Society General Meeting (PESGM), 2023; pp. 1–5. [Google Scholar]
- Marungsri, B.; Boonpoke, S. Applications of simplified fuzzy ARTMAP to partial discharge classification and pattern recognition. WSEAS Trans. Syst 2011, 10, 69–80. [Google Scholar]
- Klein, L.; Dvorský, J.; Seidl, D.; Prokop, L. Novel lossy compression method of noisy time series data with anomalies: Application to partial discharge monitoring in overhead power lines. Engineering Applications of Artificial Intelligence 2024, 133, 108267. [Google Scholar] [CrossRef]
- Zhao, S.; Zhao, H.; Libo, M.; Yuehan, Q.; Hui, R. Partial discharge signal compression reconstruction method based on transfer sparse representation and dual residual ratio threshold. IET Science, Measurement & Technology 2023, 17, 230–242. [Google Scholar] [CrossRef]
- True, P.; Gräf, T.; Menge, M. Implementation of an AI-based Compression Method for Current Waveforms of Partial Discharges in AC and DC High Voltage Systems. In Proceedings of the 2024 IEEE International Conference on High Voltage Engineering and Applications (ICHVE), 18-22 Aug. 2024; 2024; pp. 1–4. [Google Scholar]
- Li, S.; Song, P.; Wei, Z.; Li, X.; Tang, Q.; Meng, Z.; Li, J.; Liu, S.; Wang, Y.; Li, J. Partial Discharge Detection and Defect Location Method in GIS Cable Terminal. Energies 2023, 16. [Google Scholar] [CrossRef]
- Du, X.; Qi, J.; Kang, J.; Sun, Z.; Wang, C.; Xie, J. Partial Discharge Data Augmentation and Pattern Recognition Method Based on DAE-GAN. Algorithms 2024, 17. [Google Scholar] [CrossRef]
- Sahnoune, M.A.; Zegnini, B.; Seghier, T.; Chakkem, I. Deep Learning for Partial Discharge Classification: A CNN-Based Approach. In Proceedings of the 2024 International Conference on Advances in Electrical and Communication Technologies (ICAECOT), 2024; pp. 1–5. [Google Scholar]
- Hussain, G.A.; Hassan, W.; Mahmood, F.; Shafiq, M.; Rehman, H.; Kay, J.A. Review on Partial Discharge Diagnostic Techniques for High Voltage Equipment in Power Systems. IEEE Access 2023, 11, 51382–51394. [Google Scholar] [CrossRef]
- Kim, J.; Jeong, M.; Lee, H.; Kim, Y.; Kang, H. Artificial Intelligence-based Recognition and Classification of PRPD Patterns in Power Cable. In Proceedings of the 2024 10th International Conference on Condition Monitoring and Diagnosis (CMD), 20-24 Oct. 2024; 2024; pp. 612–615. [Google Scholar]
- Ortego, J.; Jorge, E.; Ortego, J.; Garnacho, F. Deep Learning Tools Analysis for Automatic Partial Discharge Detection Based on PRPD Patterns. In Proceedings of the 2024 IEEE/PES Transmission and Distribution Conference and Exposition (T&D), 6-9 May 2024; 2024; pp. 1–5. [Google Scholar]
- Wan, Y. Research on Partial Discharge Characteristic Detection of Electrical Equipment Based on Machine Learning Algorithm. In Proceedings of the 2023 International Conference on Distributed Computing and Electrical Circuits and Electronics (ICDCECE), 29-30 April 2023; 2023; pp. 1–5. [Google Scholar]
- Park, J.-Y.; Kim, Y.; Lee, D.-J. On-board switchboard diagnosis system based on AI Algorithm and high-frequency current Conversion Sensor. The Transactions of the Korean Institute of Electrical Engineers 2022, 71, 1881–1889. [Google Scholar] [CrossRef]
- Jiang, L.; Yang, X.; Wang, X.; Qu, Q.; Zhang, Y.; Liu, J. Partial Discharge Signal Analysis Method for Transmission Cables Supported by Deep Learning. In Proceedings of the 2024 IEEE 4th International Conference on Electronic Technology, Communication and Information (ICETCI), 24-26 May 2024; 2024; pp. 1174–1178. [Google Scholar]
- Nguyen, M.-T.; Nguyen, V.-H.; Yun, S.-J.; Kim, Y.-H. Recurrent Neural Network for Partial Discharge Diagnosis in Gas-Insulated Switchgear. Energies 2018, 11, 1202. [Google Scholar] [CrossRef]
- Klein, L.; Žmij, P.; Krömer, P. Partial Discharge Detection by Edge Computing. IEEE Access 2023, 11, 44192–44204. [Google Scholar] [CrossRef]
- Lu, M.; Ji, J.; Jiang, G.; Zhou, S.; Li, H.; Zheng, Y. SoC Based Application of Smart Automatic Online Realtime Partial Discharge Condition Monitoring System for the Power Grid. In Proceedings of the IECON 2023- 49th Annual Conference of the IEEE Industrial Electronics Society, 16-19 Oct. 2023; 2023; pp. 1–6. [Google Scholar]
- Yan, X.; Bai, Y.; Zhang, W.; Cheng, C.; Liu, J. Partial Discharge Pattern-Recognition Method Based on Embedded Artificial Intelligence. Applied Sciences 2023, 13, 10370. [Google Scholar] [CrossRef]
- Shi, C.; Si, W.; Zhao, Y.; Ni, H.; Gao, Z. A reconfigurable hybrid digital-analog signal generation system for gas-insulated switchgear partial discharge feature extraction. In Proceedings of the Journal of Physics: Conference Series, 2025; p. 012061. [Google Scholar]
- Carminati, E.; Gandelli, A.; Lazzaroni, M. A fast hybrid system for PD measurement. IEEE Transactions on Dielectrics and Electrical Insulation 2002, 7, 440–445. [Google Scholar] [CrossRef]
- Zhai, J.; Xu, W.; Hong, N.; Zhao, B.; Zhang, X.; Yun, Q.; Hu, Z. Intelligent de-noising method for UHF partial discharge signals in power equipment based on hybrid wavelet-SVD algorithm. In Proceedings of the Journal of Physics: Conference Series, 2025; p. 012012. [Google Scholar]
- Shang, H.; Li, Y.; Xu, J.; Qi, B.; Yin, J. A novel hybrid approach for partial discharge signal detection based on complete ensemble empirical mode decomposition with adaptive noise and approximate entropy. Entropy 2020, 22, 1039. [Google Scholar] [CrossRef] [PubMed]
- Chan, J.C.; Ma, H.; Saha, T.K. Hybrid method on signal de-noising and representation for online partial discharge monitoring of power transformers at substations. IET Science, Measurement & Technology 2015, 9, 890–899. [Google Scholar]
- Kim, Y.-J.; Lee, K.-C.; Hwang, D.-H.; Park, D.-Y.; Song, S.-O. Hybrid conversion scheme for digital measurement of partial discharge spectra. In Proceedings of the Conference Record of the the 2002 IEEE International Symposium on Electrical Insulation (Cat. No. 02CH37316), 2002; pp. 5–8. [Google Scholar]
- Mi, J.; Sheng, K.; Gao, Z.; Jia, Z. Partial Discharge Pattern Recognition Based on Improved CWD Spectrum and Hybrid Convolutional Neural Network. In Proceedings of the Proceedings of the Eighth Asia International Symposium on Mechatronics, 2022; pp. 1944–1950. [Google Scholar]
- Di Stefano, A.; Candela, R.; Fiscelli, G.; Giaconia, G.C. Partial discharge signal processing method and apparatus employing neural network. 2019.
- Liao, R.; Wang, K.; Yang, L.; Duan, L.; Li, J. A new hybrid feature extraction method for partial discharge signals classification. Pryzglad Elektrotechniczny 2012, 88, 191–195. [Google Scholar]




| Parameter Category | Characteristic Parameters | Advantage | Disadvantage |
|---|---|---|---|
| Basic amplitude characteristics | Peak - The maximum amplitude of a pulse (voltage or current) in the time domain. Average Amplitude - The arithmetic average of the amplitudes of all sampling points within a pulse or a signal. |
-Simple calculations -Intuitive physical meaning |
-Extremely poor noise immunity -Low discrimination |
| Pulse morphology characteristics | Rise Time - The time required for a pulse to rise from 10% to 90% of its peak value. Fall Time - The time required for a pulse to fall from 90% to 10% of its peak value. Pulse Width - The full width of the pulse at 50% of its peak value. Overshoot and Ringing - The amplitude of the reverse peak following the main peak of the pulse or the presence of decaying ringing. |
-High discrimination -Good robustness |
-High computational complexity -Very sensitive to measurement system bandwidth |
| Statistical distribution characteristics | Skewness-describes the asymmetry of the pulse amplitude distribution. A positive skewness indicates a longer tail on the right (high amplitude) side. Kurtosis-describes the steepness of the distribution of pulse amplitudes. A higher kurtosis means the distribution is more concentrated and has more prominent tails. |
-Strong macroscopic characterization capabilities. -A certain degree of suppression of random noise. |
-Loss of timing information -Low specificity |
| Method | Parameter | Application | Reference |
|---|---|---|---|
| Amplitude threshold method | -Peak -Value/Amplitude |
The adaptive amplitude thresholding method based on wavelet coefficients can automatically determine the optimal threshold using the background noise signal before PD occurs as a reference. Hard thresholding effectively suppresses noise interference while preserving the amplitude characteristics of PD pulses. | [22,23] |
| Pulse waveform identification method | -Rise time -Fall time -Pulse width -Oscillation |
Based on the feature extraction of time-domain pulse waveform and its probability distribution, clustering and classification diagnosis of local discharge sources can be achieved. | [24,25] |
| Statistical feature extraction | -Skewness -Kurtosis -Shape factor -Pulse factor |
In power cable systems, statistical parameters such as mean, skewness, and kurtosis are used to plot PD fingerprints, which help in identifying different types of defects. | [26,27] |
| Category | Principle | Advantage | Disadvantage | Application/Reference |
|---|---|---|---|---|
| FFT | Globally transform the entire signal from the time domain to the frequency domain. | -Accurate frequency domain positioning, enabling clear extraction of stable frequency components. -Mature algorithm, widely used. |
-Completely loses time domain information, making it impossible to analyze frequency occurrence. -Applicable only to stationary signals, with limited ability to analyze PD transient pulses. |
Noise cancellation and signal filtering [33]. Suppression of narrowband and discrete spectral interference [34,35]. Time-frequency analysis and signal characterization [41,48]. Integration with advanced technologies [43]. Limitations and complementary approaches [43,48]. |
| STFT | By sliding a fixed time window, FFT is performed on the signal segments to provide time-frequency analysis. | -Provides limited time-domain and frequency-domain information simultaneously. -Visually displays how frequency components change over time. -Suitable for analyzing transient characteristics. |
-Fixed time-frequency resolution, constrained by the Heisenberg uncertainty principle. -Difficulty in simultaneously capturing rapidly changing transient pulses and sustained oscillations. |
Time-frequency analysis [37,49]. Signal processing and noise reduction [37,45]. Comparative analysis with other technologies [41,46,48]. Online monitoring system for high voltage cables [50]. |
| LPFT | An extension of the STFT that improves time-frequency aggregation through polynomial modeling. | -Compared to STFT, it has higher time-frequency resolution and accuracy. -It has a significant advantage in revealing details in low- and mid-frequency components. |
-High computational complexity. -Sensitive to the degree of signal model matching. |
Enhanced frequency component detection [39,40,41]. Application in distribution transformers [40]. Applications in various signal processing scenarios [47]. |
| FRFT | A generalized form of the Fourier transform that transforms a signal into the fractional domain between time and frequency. | -Provides a new dimension for analyzing non-stationary signals. -Provides enhanced analytical capabilities for certain types of signals (such as linear frequency modulation). |
-The physical concepts are abstract and difficult to understand and apply. -Choosing the optimal fractional order is challenging. -The scope of application is relatively specific and not a universal tool. |
The spectral decomposition of the partial discharge measurement signal is performed by jointly applying short-time Fourier transform (STFT) and singular value decomposition (SVD) [51]. |
| Feature Dimension | EMD | EEMD | CEEMDAN |
|---|---|---|---|
| Principle | An adaptive signal decomposition method that decomposes a complex signal into a series of intrinsic mode functions (IMFs) through a "sieving" process. | By adding Gaussian white noise to the original signal multiple times and performing EMD decomposition, the influence of noise is eliminated by ensemble averaging to suppress modal aliasing. | Based on EEMD, specific white noise is adaptively added during each order of IMF decomposition, and the residual is calculated by ensemble averaging, which can better reconstruct the signal and reduce the noise residue. |
| Advantage | Fully adaptive, no basis functions required. Highest computational efficiency. Suitable for nonstationary and nonlinear signal analysis. |
Significantly reduces modal aliasing. More stable than EMD decomposition, resulting in more unique results. Preserves the adaptability of EMD. |
Almost completely eliminates modal aliasing. Extremely low signal reconstruction error and excellent integrity. Fewer integration steps are required, resulting in higher computational efficiency than EEMD. |
| Disadvantage | The modal aliasing problem is serious and it is sensitive to noise. | The computation is large and there is residual noise. | The computational effort is still greater than that of the original EMD and the algorithm implementation is more complex. |
| Scope of application | Preliminary analysis of PD signals with high signal-to-noise ratio and relatively simple signal components. And preliminary exploration of online monitoring systems with high real-time computing requirements. | Processing PD signals containing complex mixed noise (such as white noise and narrowband interference). Scenarios requiring stable and reliable feature extraction for pattern recognition. | High-precision analysis and complete signal reconstruction are required. It is also suitable for processing weak PD signals or signals with very complex components and similar time scales. |
Disclaimer/Publisher’s Note: The statements, opinions and data contained in all publications are solely those of the individual author(s) and contributor(s) and not of MDPI and/or the editor(s). MDPI and/or the editor(s) disclaim responsibility for any injury to people or property resulting from any ideas, methods, instructions or products referred to in the content. |
© 2025 by the authors. Licensee MDPI, Basel, Switzerland. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC BY) license (http://creativecommons.org/licenses/by/4.0/).