Department of Analytical Chemistry, Faculty of Chemistry, Universitat de València, c/ Dr. Moliner 50, 46100, Burjassot, Spain.
Department of Analytical Chemistry, Faculty of Chemistry, Universitat de València, c/ Dr. Moliner 50, 46100, Burjassot, Spain.
J Chromatogr A. 2019 Jul 19;1597:76-88. doi: 10.1016/j.chroma.2019.03.016. Epub 2019 Mar 11.
The advantages and disadvantages of the use of isocratic experimental designs including transient increments of organic solvent (i.e., pulses) in the mobile phase(s) of lowest elution strength are explored with modelling purposes. For retained solutes, this type of mixed design offers similar or better predictive capability than gradient designs, shorter measurement time than pure isocratic designs, and retention model parameters that agree with those derived from pure isocratic experiments, with similar uncertainties. The predicted retention times are comparable to those offered by models adjusted from pure isocratic designs, and the solvent waste is appreciably lower. Under a practical standpoint, mixed designs including pulse(s) can be easily constructed by replacing the slowest isocratic runs with runs containing a pulse of short duration at an intermediate time. This allows the elution of the fastest solutes with appreciable retention in the initial sector of the elution program, previous to the pulse, and the elution of the slow solutes after the pulse, also in acceptable times. The fitting of the retention data obtained with pulses is simpler compared to gradient elution, and involves solving the integral equation of gradient elution, simplified by the presence of isocratic sectors. Experiments involving pulses reveal the existence of discrepancies in the predictions for solutes eluting in the nearby of the pulse, offered by the fundamental equation of gradient elution when this is solved using numerical integration. The correction of such discrepancies implies the inclusion of intra-column delays, in the arrival of changes in the concentration of organic modifier in the gradient to the instantaneous position of the solute, along the whole migration.
本文旨在探讨使用等度实验设计(包括在最低洗脱强度的流动相(s)中瞬时增加有机溶剂(即脉冲))的优缺点。对于保留溶质,这种混合设计与梯度设计相比提供了相似或更好的预测能力,比纯等度设计具有更短的测量时间,并且保留模型参数与纯等度实验得出的参数一致,具有相似的不确定性。预测的保留时间与从纯等度设计调整的模型提供的保留时间相当,并且溶剂浪费明显降低。从实际角度来看,可以通过用含有短时间脉冲的运行替换最慢的等度运行来轻松构建包括脉冲的混合设计。这允许在洗脱程序的初始部分(即脉冲之前)以相当大的保留洗脱最快的溶质,并且在脉冲之后也可以以可接受的时间洗脱较慢的溶质。与梯度洗脱相比,使用脉冲获得的保留数据的拟合更简单,并且涉及求解梯度洗脱的积分方程,该方程通过等度部分的存在得到简化。涉及脉冲的实验表明,当使用数值积分求解梯度洗脱的基本方程时,在靠近脉冲洗脱的溶质的预测中存在差异。校正这种差异意味着需要包括柱内延迟,即在梯度中有机改性剂浓度变化到达溶质的瞬时位置时,沿整个迁移过程中的延迟。