Department of Chemistry, Institute for Advanced Studies in Basic Sciences, Zanjan, Iran.
Anal Chim Acta. 2011 May 5;693(1-2):26-34. doi: 10.1016/j.aca.2011.03.022. Epub 2011 Mar 17.
In this study several methods are described to determine the rate constant of a second-order reaction in the form of A+B→C. These approaches allow circumventing a rank deficiency inherent of a second-order reaction when the spectroscopic data is influenced by additional source of variance. Classically, to determine the unknown rate constant in this kind of systems, one needs to have extra knowledge about the system, including the spectra of the reactants or product and the exact kinetics. In the case of the presence of an unknown phenomenon in the data set that cannot be explained by the model, such as baseline drift, the estimated rate constant might be erroneous. Present work is a modification of the rank annihilation factor analysis (RAFA) algorithm by inclusion of I) pure spectra of reactants, or IIA) mean centering step, or IIB) mean spectrum. The proposed methods can interestingly be applied on a single kinetic run. The performances of the new methods have been evaluated by applying them to analysis of simulated and experimental data.
在这项研究中,描述了几种方法来确定二阶反应的速率常数,形式为 A+B→C。这些方法允许规避二阶反应固有的秩不足,当光谱数据受到额外方差源的影响时。传统上,要确定这种系统中未知的速率常数,需要对系统有额外的了解,包括反应物或产物的光谱和确切的动力学。在数据集存在无法用模型解释的未知现象的情况下,例如基线漂移,估计的速率常数可能是错误的。目前的工作是通过包含 I)反应物的纯光谱,或 IIA)均值中心化步骤,或 IIB)均值光谱,对秩消去因子分析(RAFA)算法进行修改。所提出的方法可以有趣地应用于单个动力学运行。新方法的性能已通过将其应用于模拟和实验数据的分析来评估。