Reconstruction and Denoising of EEG Signal Using Alternating Direction Method of Multipliers

被引:0
作者
Lala, Revant [1 ]
Trivedi, Dehit [1 ]
机构
[1] Nirma Univ, Inst Technol, Dept Elect & Communicat, Ahmadabad, India
来源
2022 6TH INTERNATIONAL CONFERENCE ON IMAGING, SIGNAL PROCESSING AND COMMUNICATIONS, ICISPC | 2022年
关键词
EEG; ADMM; convex optimization; compress sensing; CONVERGENCE;
D O I
10.1109/ICISPC57208.2022.00020
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
The tremendous progress of big data acquisition and processing in the field of neural engineering has enabled a better understanding of the patient's brain disorders with their neural rehabilitation, restoration, detection, and diagnosis. Electroencephalography (EEG) is a method to record an electrogram of the electrical activity on the scalp that has been shown to represent the macroscopic activity of the surface layer of the brain underneath. However, EEG signals are contained by different noises. This report presents efficient reconstruction and denoising of EEG signal based on Alternating Direction Method of Multipliers. The alternating direction method of multipliers (ADMM) has been widely explored due to its broad applications, and its convergence has been gotten in the real field. This report discusses the alternating direction method of multipliers (ADMM), a simple but powerful algorithm that is well suited to distributed convex optimization, and in particular to problems arising in applied statistics and machine learning. It takes the form of a decomposition- coordination procedure, in which the solutions to small local subproblems are coordinated to find a solution to a large global problem. The algorithm in the report show that the proposed ADMM-based method performs better in EEGdenoising than Compress Sensing (CS) method which is simple and traditional method. Furthermore, the proposed algorithm keeps the detail of the EEG-Signal in reconstruction and achieves smaller root means square error (RMSE) for small-iteration.
引用
收藏
页码:65 / 70
页数:6
相关论文
共 20 条
[1]   Compressive sensing scalp EEG signals: implementations and practical performance [J].
Abdulghani, Amir M. ;
Casson, Alexander J. ;
Rodriguez-Villegas, Esther .
MEDICAL & BIOLOGICAL ENGINEERING & COMPUTING, 2012, 50 (11) :1137-1145
[2]  
Alsenwi M, 2019, Arxiv, DOI arXiv:1804.02713
[3]   Basis Pursuit Denoise With Nonsmooth Constraints [J].
Baraldi, Robert ;
Kumar, Rajiv ;
Aravkin, Aleksandr .
IEEE TRANSACTIONS ON SIGNAL PROCESSING, 2019, 67 (22) :5811-5823
[4]   Distributed optimization and statistical learning via the alternating direction method of multipliers [J].
Boyd S. ;
Parikh N. ;
Chu E. ;
Peleato B. ;
Eckstein J. .
Foundations and Trends in Machine Learning, 2010, 3 (01) :1-122
[5]  
Chandrakar C., 2012, INT J SOFT COMPUTING, V2, P120
[6]   Noise Reduction in ECG Signals Using Fully Convolutional Denoising Autoencoders [J].
Chiang, Hsin-Tien ;
Hsieh, Yi-Yen ;
Fu, Szu-Wei ;
Hung, Kuo-Hsuan ;
Tsao, Yu ;
Chien, Shao-Yi .
IEEE ACCESS, 2019, 7 :60806-60813
[7]  
Côté FD, 2017, IEEE GLOB CONF SIG, P578, DOI 10.1109/GlobalSIP.2017.8309025
[8]  
Guo Jinku., 2013, SIGNAL SPARSE REPRES, P22
[9]   Trends in Compressive Sensing for EEG Signal Processing Applications [J].
Gurve, Dharmendra ;
Delisle-Rodriguez, Denis ;
Bastos-Filho, Teodiano ;
Krishnan, Sridhar .
SENSORS, 2020, 20 (13) :1-21
[10]   Sparse ECG Denoising with Generalized Minimax Concave Penalty [J].
Jin, Zhongyi ;
Dong, Anming ;
Shu, Minglei ;
Wang, Yinglong .
SENSORS, 2019, 19 (07)