平滑的
校准
二阶导数
背景(考古学)
预处理器
噪音(视频)
多元统计
数学
分析化学(期刊)
算法
化学
计算机科学
数学分析
统计
人工智能
古生物学
色谱法
图像(数学)
生物
作者
Stephanie A. DeJong,Wayne L. O’Brien,Zhenyu Lu,Brianna M. Cassidy,Stephen L. Morgan,Michael L. Myrick
摘要
Derivatives are common preprocessing tools, typically implemented as Savitzky-Golay (SG) smoothing derivatives. This work discusses the implementation and optimization of fourth-order gap derivatives (GDs) as an alternative to SG derivatives for processing infrared spectra before multivariate calibration. Gap derivatives approximate the analytical derivative by calculating finite differences of spectra without curve fitting. Gap derivatives offer an advantage of tunability for spectral data as the distance (gap) over which this finite difference is calculated can be varied. Gap selection is a compromise between signal attenuation, noise amplification, and spectral resolution. A method and discussion of the importance of fourth derivative gap selections are presented as well as a comparison to SG preprocessing and lower-order GDs in the context of multivariate calibration. In most cases, we found that optimized GDs led to calibration models performing comparably to or better than SG derivatives, and that optimized fourth-order GDs behaved similarly to matched filters.
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