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Fast Burst-Sparsity Learning-Based Baseline Correction (FBSL-BC) Algorithm for Signals of Analytical Instruments
Haoran Li1, Suyi Chen1, Jisheng Dai1
1School of Electrical and Information Engineering, Jiangsu University, Zhenjiang 212013, China.
This study introduces a fast burst-sparsity learning method for improved spectroscopic baseline correction. The new approach enhances accuracy and efficiency, especially for large datasets, by leveraging spectral data structure.
Area of Science:
- Spectroscopic analysis
- Computational chemistry
- Data science
Background:
- Baseline drift is a significant interference in spectroscopic analysis.
- Sparse Bayesian Learning (SBL) improves baseline correction but struggles with large datasets and ignores spectral burst-sparsity.
- Existing methods fail to fully utilize the inherent structure of spectral data.
Purpose of the Study:
- To develop a fast burst-sparsity learning method for enhanced spectroscopic baseline correction.
- To address the limitations of existing SBL methods in handling large datasets and spectral structure.
- To improve the accuracy and computational efficiency of baseline correction.
Main Methods:
- A novel fast burst-sparsity learning algorithm is proposed.
- Combines a down-sampling strategy with block-sparse recovery across down-sampled sequences.
- Introduces a pattern-coupled prior into the SBL framework to exploit spectral burst-sparsity.
Main Results:
- The proposed method significantly reduces spectral data dimensions via down-sampling while preserving information.
- Jointly exploiting block sparsity across sequences enhances information retention.
- The pattern-coupled prior effectively characterizes and utilizes burst-sparsity for improved correction.
- Demonstrated substantial improvements in estimation accuracy and computational complexity on simulated and real spectroscopic data (FT-IR, Raman, chromatography).
Conclusions:
- The fast burst-sparsity learning method offers a superior alternative for spectroscopic baseline correction.
- This approach effectively handles large-scale datasets and leverages spectral data structure.
- The method achieves higher accuracy and computational efficiency compared to existing techniques.
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