Hybrid Compression Techniques for EEG Data Based on Lossy/Lossless Compression Algorithms

TL;DR

This paper presents a hybrid EEG data compression system combining lossy DCT or DWT with lossless RLE or arithmetic encoding, achieving high compression ratios with minimal data loss.

Contribution

It introduces a novel combination of DCT/DWT with RLE/Arithmetic Encoding for efficient EEG data compression, optimizing both compression ratio and computational complexity.

Findings

DCT + RLE achieves CR=90% at RMSE=0.14

DWT + RLE achieves CR>95% at RMSE=0.2

Hybrid approach outperforms individual algorithms in efficiency

Abstract

The recorded Electroencephalography (EEG) data comes with a large size due to the high sampling rate. Therefore, large space and more bandwidth are required for storing and transmitting the EEG data. Thus, preprocessing and compressing the EEG data is a very important part in order to transmit and store it efficiently with less bandwidth and less space. The objective of this paper is to develop an efficient system for EEG data compression. In this system, the recorded EEG data are firstly preprocessed in the preprocessing unit. Standardization and segmentation of EEG data are done in this unit. Then, the resulting EEG data are passed to the compression unite. The compression unit composes of a lossy compression algorithm followed by a lossless compression algorithm. The lossy compression algorithm transforms the randomness EEG data into data with high redundancy. Subsequently, A lossless compression algorithm is added to investigate the high redundancy of the resulting data to get high Compression Ratio (CR) without any additional loss. In this paper, the Discrete Cosine Transform (DCT) and Discrete Wavelet Transform (DWT) are proposed as a lossy compression algorithm. Furthermore, Arithmetic Encoding and Run Length Encoding (RLE) are proposed as a lossless compression algorithm. We calculate the total compression and reconstruction time (T), Root Mean Square Error (RMSE), and CR in order to evaluate the proposed system. Simulation results show that adding RLE after the DCT algorithm gives the best performance in terms of compression ratio and complexity. Using the DCT as a lossy compression algorithm followed by the RLE as a lossless compression algorithm gives CR=90% at RMSE=0.14 and more than 95% of CR at RMSE=0.2.