Scientific Reports · 2024 · 15 citations · 23 references
EngineeringBiomedical EngineeringElectrical EngineeringBiomedical Signal ProcessingMachine LearningNeural EngineeringData CompressionDeep LearningDigital Signal ProcessingElectroencephalogram AnalysisElectroencephalogram Signal ProcessingElectroencephalographyCompressed SensingCompressed Sensing ReconstructionCompressive SensingConvolutionEeg Signal ProcessingElectroencephalogram CompressionElectrophysiological RecordingsSignal Reconstruction
When traditional EEG signals are collected based on the Nyquist theorem, long-time recordings of EEG signals will produce a large amount of data. At the same time, limited bandwidth, end-to-end delay, and memory space will bring great pressure on the effective transmission of data. The birth of compressed sensing alleviates this transmission pressure. However, using an iterative compressed sensing reconstruction algorithm for EEG signal reconstruction faces complex calculation problems and slow data processing speed, limiting the application of compressed sensing in EEG signal rapid monitoring systems. As such, this paper presents a non-iterative and fast algorithm for reconstructing EEG signals using compressed sensing and deep learning techniques. This algorithm uses the improved residual network model, extracts the feature information of the EEG signal by one-dimensional dilated convolution, directly learns the nonlinear mapping relationship between the measured value and the original signal, and can quickly and accurately reconstruct the EEG signal. The method proposed in this paper has been verified by simulation on the open BCI contest dataset. Overall, it is proved that the proposed method has higher reconstruction accuracy and faster reconstruction speed than the traditional CS reconstruction algorithm and the existing deep learning reconstruction algorithm. In addition, it can realize the rapid reconstruction of EEG signals.
23
Deep Residual Learning for Image Recognition
Kaiming He, Xiangyu Zhang, Shaoqing Ren et al. · 2016 · 222.1K citations · Full text
David L. Donoho · IEEE Transactions on Information Theory · 2006 · 23.1K citations