Journal of Applied Science and Engineering

Published by Tamkang University Press

1.30

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1.60

CiteScore

Om Prakash Yadav  1, Shashwati Ray2, and Yojana Yadav1

1PES Institute of Technology and Management ,Shivamogga,Karnataka, 577204, India
2Bhilai Institute of Technology, Durg, CG,491001, India


 

Received: August 1, 2020
Accepted: March 28, 2021
Publication Date: June 22, 2021

 Copyright The Author(s). This is an open access article distributed under the terms of the Creative Commons Attribution License (CC BY 4.0), which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are cited.


Download Citation: ||https://doi.org/10.6180/jase.202112_24(6).0004  


ABSTRACT


An Electrocardiogram (ECG) signal representing the heart’s electrical behaviour is often corrupted by artefacts that may prevent correct diagnosis and hence need to be reduced for better clinical assessment. The first difference total variation that measures variation between consecutive samples of signals has been useful for reducing artefacts from signals. However, for quasi-stationary signals having a weak signal to noise ratio, the method’s performance is not satisfactory. In this paper, the concept of first difference total variation has been utilized to derive combined difference total variation. The algorithm is executed to reduce simulated noise comprising power line interference, baseline wander, and Gaussian noise added to ECG signals. The performance is measured with standard assessment tools, and the results obtained are compared with the other denoising models reported in the recent literature.


Keywords: ECG, First Difference, Total Variation, Majorization-Minimization Optimization


REFERENCES


  1. [1] U. Rajendra Acharya, Jasjit S. Suri, Jos A.E. Spaan, and S. M. Krishnan. Advances in cardiac signal processing. 2007.
  2. [2] GD Clifford, F Azuaje, methods, P Mcsharry Advanced tools For, and Undefined 2006. ECG statistics, noise, artifacts, and missing data. Advanced Methods and Tools for ECG Data Analysis, 6:18, 2006.
  3. [3] Galya Georgieva-Tsaneva and Krassimir Tcheshmedjiev. Denoising of electrocardiogram data with methods of wavelet transform. Technical report, 2013.
  4. [4] Gari D Clifford, Francisco Azuaje, and Patrick E Mc-Sharry. Advanced Methods and Tools for ECG Data Analysis. 2006.
  5. [5] Hamid Krim, Dewey Tucker, Stéphane Mallat, and David Donoho. On denoising and best signal representation. IEEE Transactions on Information Theory, 45(7):2225–2238, 1999.
  6. [6] Yangkang Chen and Sergey Fomel. Random noise attenuation using local signal-and-noise orthogonalization. Geophysics, 80(6):WD1–WD9, 2015.
  7. [7] Leonid I. Rudin, Stanley Osher, and Emad Fatemi. Nonlinear total variation based noise removal algorithms. Physica D: Nonlinear Phenomena, 60(1-4):259–268, 1992.
  8. [8] Lina Chato, Shahram Latifi, and Pushkin Kachroo. Total variation denoising method to improve the detection process in IR images. In 2017 IEEE 8th Annual Ubiquitous Computing, Electronics and Mobile Communication Conference, UEMCON 2017, volume 2018-Janua, pages 441–447, 2017.
  9. [9] Bei Li and Da Shun Que. Medical images denoising based on total variation algorithm. In Procedia Environmental Sciences, volume 8, pages 227–234, 2011.
  10. [10] Tony F. Chan, Sung Ha Kang, and Jianhong Shen. Total variation denoising and enhancement of color images based on the CB and HSV color models. Journal of Visual Communication and Image Representation, 12(4):422–435, 2001.
  11. [11] Vicent Caselles. Total variation based image denoising and restoration. In International Congress of Mathematicians, ICM 2006, volume 3, pages 1453–1472, 2006.
  12. [12] David Strong and Tony Chan. Edge-preserving and scale-dependent properties of total variation regularization. Inverse Problems, 19(6), dec 2003.
  13. [13] S. Sachin Kumar, Neethu Mohan, P. Prabaharan, and K. P. Soman. Total Variation Denoising Based Approach for R-peak Detection in ECG Signals. In Procedia Computer Science, volume 93, pages 697–705, 2016.
  14. [14] Kwang Jin Lee and Boreom Lee. Sequential total variation denoising for the extraction of fetal ECG from single-channel maternal abdominal ECG. Sensors (Switzerland), 16(7), 2016.
  15. [15] Antonin Chambolle. An Algorithm for Total Variation Minimization and Applications. In Journal of Mathematical Imaging and Vision, volume 20, pages 89–97, 2004.
  16. [16] Ivan Selesnick. Total variation denoising based approach for R-peak detection in ECG signals. Technical report, 216.
  17. [17] Konstantinos Papafitsoros, Carola Bibiane Schoenlieb, and Bati Sengul. Combined First and Second Order Total Variation Inpainting using Split Bregman. Image Processing On Line, 3:112–136, 2013.
  18. [18] Zhangxin Chen and Hongsen Chen. Numerical Simulation of Reservoir Multicomponent Fluid Mixing. International Journal of Institute for Scientific Numerical Analysis and Modeling Computing and Information, 9(3):529–542, 2012.
  19. [19] O. P. Yadav and S. Ray. ECG denoising using second difference total variation approach. Journal of Emerging Technologies and Innovative Research (JETIR), 4(11):405–408, 2017.
  20. [20] Paul Rodríguez and BrendtWohlberg. An iteratively reweighted norm algorithm for total variation regularization. In Conference Record - Asilomar Conference on Signals, Systems and Computers, pages 892–896, 2006.
  21. [21] KM Talha Nahiyan and Abdullah Al Amin. Removal  of ECG Baseline Wander using Savitzky-Golay Filter Based Method. Bangladesh Journal of Medical Physics, 8(1):32–45, 2017.
  22. [22] George B. Moody and Roger G. Mark. The MIT-BIH Arrhythmia Database on CD-ROM and software for use with it. In Computers in Cardiology, pages 185–188, 1991.
  23. [23] Om Prakash Yadav and Shashwati Ray. ECG Signal Characterization Using Lagrange-Chebyshev Polynomials. Radioelectronics and Communications Systems, 62(2):72–85, feb 2019.
  24. [24] M. A. Kabir and C. Shahnaz. Comparison of ECG signal denoising algorithms in EMD and wavelet domains. IJRRAS, 11(3):499–516, 2012.
  25. [25] M. Alfaouri and K. Daqrouq. ECG denoising by sparse wavelet shrinkage. American Journal of Applied Sciences, 5(3):276–281, 2008.
  26. [26] M. Sabarimalai Sur and S. Dandapat. Wavelet-based electrocardiogram signal compression methods and their performances: A prospective review, 2014.
  27. [27] R. Khanam and S. N. Ahmad. Selection of wavelets for evaluating SNR, PRD and CR of ECG signal. J. Eng. Sci. Innov. Technol, 2:112–119, 2013.
  28. [28] Mikhled Alfaouri and Khaled Daqrouq. Quality evaluation techniques of processing the ECG signal. American Journal of Applied Sciences, 5(12):1737–1741, 2008.
  29. [29] Nikolay Nikolaev and Atanas Gotchev. ECG signal denoising using wavelet domain wiener filtering. In European Signal Processing Conference, volume 2015-March, 2000.
  30. [30] Sema Kayhan and Ergun Erçelebi. ECG denoising on bivariate shrinkage function exploiting interscale dependency of wavelet coefficients. Turkish Journal of Electrical Engineering and Computer Sciences, 19(3):495– 511, 2011.
  31. [31] S Jokic, V Delic, Z Peric, S Krco, and D Sakac. Efficient ECG Modeling using Polynomial Functions. Technical report, 2011.
  32. [32] B. Xavier and P. Dahikar. Iterative least square polynomial approximation method for filtering ECG signals. European Journal of Advances in Engineering and Technology, 3(7):65–70, 2016.
  33. [33] Ban Hoe Kwan, Kok Meng Ong, and Raveendran Paramesran. Noise removal of ECG signals using legendre moments. In Annual International Conference of the IEEE Engineering in Medicine and Biology - Proceedings, volume 7 VOLS, pages 5627–5630, 2005.


    



 

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