Spectral knowledge-based regression for laser-induced breakdown spectroscopy quantitative analysis

过度拟合 激光诱导击穿光谱 支持向量机 计算机科学 光谱学 人工智能 非线性系统 线性模型 偏最小二乘回归 核(代数) 数据挖掘 机器学习 数学 物理 人工神经网络 量子力学 组合数学
作者
Weiran Song,Muhammad Sher Afgan,Yong‐Huan Yun,Hui Wang,Jiacheng Cui,Weilun Gu,Zongyu Hou,Zhe Wang
出处
期刊:Expert Systems With Applications [Elsevier BV]
卷期号:205: 117756-117756 被引量:37
标识
DOI:10.1016/j.eswa.2022.117756
摘要

Laser-induced breakdown spectroscopy (LIBS) is a promising atomic emission spectroscopic technique for multi-elemental analysis and has the advantages of real-time multi-element measurement, minimal sample preparation and remote detection. However, the quality of LIBS data can be low due to matrix effects and signal uncertainty which hinders the wide application of LIBS. Recent studies attempt to improve the performance of LIBS quantitative analysis using linear and nonlinear multivariate analysis models. Linear models can easily present how key variables contribute to the prediction but suffer from performance degradation if data has a high degree of nonlinearity. Nonlinear models tend to have good performance, but they lack simple and intuitive explanations for the contribution of variables and are prone to overfitting. Moreover, nonlinear models used in LIBS quantitative analysis, such as support vector regression (SVR) and kernel extreme learning machine (K-ELM), are not designed to incorporate domain knowledge of spectral data. In this work, a new machine learning algorithm is proposed, namely spectral knowledge-based regression (SKR), which integrates linear and nonlinear models to improve the performance of LIBS quantitative analysis. The linear model is knowledge-driven and built on key variables correlated with analyte composition. The nonlinear model is data-driven and transforms the input data into a kernel matrix. The proposed SKR is tested on 4 LIBS datasets and outperforms 5 baseline methods on 12 of 18 quantification tasks. Moreover, it intuitively explains the contribution of key variables towards prediction and has the same low computational complexity as ridge regression These results demonstrate that SKR inherits the high accuracy of nonlinear modelling and the simple variable interpretability of linear models. Therefore, it can serve as a promising method for improving the accuracy and reliability of LIBS quantitative analysis.
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