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A method of calculating the second dimension hold-up time for comprehensive two-dimensional gas chromatography

机译:综合二维气相色谱法的二维保持时间的计算方法

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摘要

A method of calculating the second dimension hold-up time for comprehensive two-dimensional gas chromatographic (GC × GC) data was developed by incorporating the temperature information of the second dimension column into the calculation model. The model was developed by investigating the relationship between the coefficients in each of six literature reported nonlinear models and the relationship between each coefficient and the second dimension column temperature. The most robust nonlinear function was selected and further used to construct the new model for calculation of the second dimension retention time, in which the coefficients that have significant correlation with the column temperature are replaced with expressions of column temperature. An advantage of the proposed equation is that eight parameters could explain the second dimension hold-up time as well as retention time corresponding to n-alkanes and column temperature in the entire chromatographic region, including the chromatographic region not bounded by the retention times of n-alkanes. To optimize the experimental design for collecting the isothermal data of n-alkanes to create the second dimension hold-up time model, the column temperature difference and the number of isothermal experiments should be considered simultaneously. It was concluded that a total of 5 or 6 isothermal experiments with temperature difference of 40 or 50. °C are enough to generate an accurate model. The test mean squared error (MSE) of those conditions ranges from 0.0428 to 0.0532 for calculation of the second dimension hold-up time for GC × GC data.
机译:通过将二维色谱柱的温度信息纳入计算模型,开发了一种用于计算二维气相色谱(GC×GC)数据的二维保留时间的方法。通过研究六种文献报道的非线性模型中每个系数之间的关系以及每个系数与第二维色谱柱温度之间的关系来开发该模型。选择了最鲁棒的非线性函数,并将其进一步用于构建用于计算第二维保留时间的新模型,该模型将与柱温显着相关的系数替换为柱温的表达式。提出的方程式的优点在于,八个参数可以解释第二维保持时间以及在整个色谱区域(包括不受n保留时间限制的色谱区域)中与正构烷烃和色谱柱温度相对应的保留时间-烷烃。为了优化用于收集正构烷烃等温数据以创建第二维保持时间模型的实验设计,应同时考虑柱温差和等温实验次数。结论是,总共5或6个等温实验(温度差为40或50°C)足以生成精确的模型。这些条件的测试均方误差(MSE)为0.0428至0.0532,用于计算GC×GC数据的第二维保持时间。

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