偏最小二乘回归
干扰(通信)
化学计量学
外差(诗歌)
拉曼光谱
回归分析
均方误差
支持向量机
化学
统计
分析化学(期刊)
计算机科学
人工智能
光学
数学
机器学习
物理
电信
频道(广播)
色谱法
声学
作者
Yunfei Bai,Haiyan Luo,Zhiwei Li,Yi Ding,Yunfei Han,Wei Xiong
标识
DOI:10.1080/00032719.2023.2284219
摘要
AbstractSpatial heterodyne Raman spectroscopy has been widely applied in various fields due to its non-contact, nondestructive, fast, high stability, and high spectral resolution characteristics. This article integrated spatial heterodyne Raman spectroscopy with chemometric methodologies to assess the feasibility of peak-to-peak ratio regression, partial least squares regression, support vector machine regression, and non-negative matrix factorization for the quantitative analysis of mixtures. Chemometrics methods were used to model and analyze the interference data in the interferogram domain, and variational mode decomposition was used to extract features from the interference data, further improving the interference data’s modeling and prediction accuracy. The results demonstrate that modal intensities obtained through variational mode decomposition of interference data improve the prediction accuracy of regression analysis. Support vector regression exhibited the most favorable predictive performance among the tested models. The root mean square error of cross-validation was reduced from 5.55% to 2.64%, and the prediction root mean square error was reduced from 5.08% to 1.5%. The improved model utilizing interference data showed higher fitting accuracy and more precise sample predictions compared to spectral data modeling.Keywords: Interference dataRaman spectroscopyregression modelingspatial heterodyne Raman spectrometersupport vector regression Data availability statementThe data presented in this study are available on request from the corresponding author.Disclosure statementThe authors report that there are no competing interests to declare.Additional informationFundingThis work was supported by the (National Key Research and Development Program of China) under Grant (2022YFB3901800, NO. 2022YFB3901803); (Key Research Program of the Chinese Academy of Sciences) under Grant (JCPYJJ-22010); and (HFIPS Director’s Fund) under Grant (YZJJ202210-TS).
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