首页> 外文期刊>Analytical chemistry >GEOMETRIC APPROACH TO FACTOR ANALYSIS FOR THE ESTIMATION OF ORTHOGONALITY AND PRACTICAL PEAK CAPACITY IN COMPREHENSIVE TWO-DIMENSIONAL SEPARATIONS
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GEOMETRIC APPROACH TO FACTOR ANALYSIS FOR THE ESTIMATION OF ORTHOGONALITY AND PRACTICAL PEAK CAPACITY IN COMPREHENSIVE TWO-DIMENSIONAL SEPARATIONS

机译:二维分离中正交性和实际峰容量估计的因子分析几何方法

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Procedures were developed for the estimation of orthogonality in two-dimensional (2D) separations. The parameters evaluated include peak spreading angle, retention correlation, and practical peak capacity, Solute retention parameters, such as retention times and capacity factors on both dimensions, were used to establish a correlation matrix, from which a peak spreading angle matrix was calculated using a geometric approach to factor analysis. The orthogonality is defined by the correlation matrix with correlation coefficients that vary from 0 (orthogonal) to 1 (perfect correlation). Equations were derived for the calculation of practical peak capacity in 2D separations, The calculations are based on the peak capacities obtained on each dimension and the peak spreading anp;le in an orthogonal, 2D retention space. The equations and the procedures can be used to evaluate the performance of a comprehensive 2D separation, Using experimental data from a 2D GC separation, it is demonstrated that the equations are very useful for the comparison, evaluation, and optimization of 2D separations. [References: 15]
机译:开发了用于估计二维(2D)分离中的正交性的程序。评估的参数包括峰扩展角,保留相关性和实际峰容量,溶质保留参数(例如两个维度上的保留时间和容量因数)用于建立相关矩阵,然后使用以下公式计算峰扩展角矩阵因子分析的几何方法。正交性由相关系数定义,相关系数的相关系数从0(正交)到1(完全相关)不等。导出了用于计算2D分离中实际峰容量的方程式,该计算基于在每个维度上获得的峰容量以及正交的2D保留空间中的峰扩展峰。该方程和程序可用于评估全面2D分离的性能。使用来自2D GC分离的实验数据,证明了这些方程对于2D分离的比较,评估和优化非常有用。 [参考:15]

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