JOURNAL ARTICLE

Signal denoising based on empirical mode decomposition

D. M. KlionskiyM. S. KupriyanovDmitrii Kaplun

Year: 2017 Journal:   Journal of Vibroengineering Vol: 19 (7)Pages: 5560-5570   Publisher: JVE International

Abstract

The present paper discusses the empirical mode decomposition technique relative to signal denoising, which is often included in signal preprocessing. We provide some basics of the empirical mode decomposition and introduce intrinsic mode functions with the corresponding illustrations. The problem of denoising is described in the paper and we illustrate denoising using soft and hard thresholding with the empirical mode decomposition. Furthermore, we introduce a new approach to signal denoising in the case of heteroscedastic noise using a classification statistics. Our denoising procedure is shown for a harmonic signal and a smooth curve corrupted with white Gaussian heteroscedastic noise. We conclude that empirical mode decomposition is an efficient tool for signal denoising in the case of homoscedastic and heteroscedastic noise. Finally, we also provide some information about denoising applications in vibrational signal analysis.

Keywords:
Noise reduction Heteroscedasticity Hilbert–Huang transform Computer science Noise (video) White noise SIGNAL (programming language) Gaussian noise Thresholding Additive white Gaussian noise Homoscedasticity Artificial intelligence Step detection Pattern recognition (psychology) Algorithm Machine learning Computer vision Telecommunications

Metrics

24
Cited By
1.60
FWCI (Field Weighted Citation Impact)
10
Refs
0.85
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Machine Fault Diagnosis Techniques
Physical Sciences →  Engineering →  Control and Systems Engineering
Image and Signal Denoising Methods
Physical Sciences →  Computer Science →  Computer Vision and Pattern Recognition
Structural Health Monitoring Techniques
Physical Sciences →  Engineering →  Civil and Structural Engineering

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