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首页> 外文期刊>Chemometrics and Intelligent Laboratory Systems >The continuity of sample complexity and its relationship to multivariate calibration: A general perspective on first-order calibration of spectral data in analytical chemistry
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The continuity of sample complexity and its relationship to multivariate calibration: A general perspective on first-order calibration of spectral data in analytical chemistry

机译:样品复杂性的连续性及其与多元校正的关系:分析化学光谱数据的一阶校正的一般性观点

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摘要

Classical calibration and inverse calibration represent two different scenarios in multivariate calibration in chemical modeling. A large amount of literature has been devoted to these two areas, yet the intrinsic differences and what kind of analytical systems they can be applied to, still remain not fully understood. In this tutorial, with the introduction of sample complexity of analytical systems, we present a systematic look at classical calibration and inverse calibration with their differences substantiated, internal links understood and the characteristics of analytical systems that they can model clarified. We first point out that a classical calibration model is established in Component Spectral Space, where a calibration model can generalize well only if it includes all components that may exist in test samples, whereas an inverse calibration model is built in Measured Variable Space, where variable selection is often necessary to improve predictive performances through the removal of interfering variables. Of particular importance, we argue that the explanation for PLS by simply using net analyte signal theory is questionable in the case of inverse calibration such as near-infrared spectral analysis. We verified our perspectives using carefully designed datasets.
机译:经典校准和逆校准代表化学建模中多元校准中的两种不同情况。关于这两个领域的文献很多,但是它们之间的内在差异以及可以应用哪种分析系统仍未得到充分理解。在本教程中,随着分析系统样本复杂度的介绍,我们对经典校准和反向校准进行了系统的介绍,并证实了它们之间的差异,理解了内部联系以及可以建模的分析系统的特征。我们首先指出,在分量光谱空间中建立了一个经典的校准模型,在该模型中,只有包含测试样本中可能存在的所有分量的校准模型才能很好地泛化;而在测量变量空间(其中变量是变量)中建立逆校准模型。通常,通过去除干扰变量来提高预测性能是必要的选择。特别重要的是,我们认为,在反校准(例如近红外光谱分析)的情况下,仅通过使用净分析物信号理论来解释PLS是令人怀疑的。我们使用精心设计的数据集验证了我们的观点。

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