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Natural Logarithm Derivative Method: A novel and easy methodology for finding maximums in overlapping experimental peaks

机译:自然对数导数法:一种新颖且简便的方法,用于在重叠的实验峰中找到最大值

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摘要

The method of the First Derivative usually fails to detect overlapped peaks, especially when they appear as shoulders of the main one. Furthermore, the determination of the position of the maximum with this method is based on a single point, and it is highly dependent of the noise level of the experimental data. In this work, we propose an easy method to accurately estimate peak positions, based on a linearization of Gaussian curves. The method, which we called Natural Logarithm Derivative Method (NLDM), is also able to detect to a certain extent overlapping peaks, even when appearing as shoulders. Several factors such as the Lorentzian influence in the peak shape, the experimental error in the numerical calculations, or the minimum separation between peaks in order to be properly resolved are studied. The method is assayed with real samples, demonstrating the possibility of finding overlapping peaks in dyes, and in mixtures of dyes. (C) 2009 Elsevier B.V. All rights reserved.
机译:一阶导数的方法通常无法检测出重叠峰,尤其是当它们出现在主要峰的肩峰处时。此外,用这种方法确定最大值的位置是基于单个点的,并且高度依赖于实验数据的噪声水平。在这项工作中,我们提出了一种基于高斯曲线线性化的准确估算峰位置的简便方法。我们称其为自然对数微分法(NLDM)的方法,即使出现在肩膀上,也能够在一定程度上检测到重叠的峰。研究了诸如洛伦兹峰在峰形中的影响,数值计算中的实验误差或峰之间的最小间隔以便正确解决等因素。该方法用真实样品进行分析,证明了在染料和染料混合物中发现重叠峰的可能性。 (C)2009 Elsevier B.V.保留所有权利。

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