Gély Clémence, Monneau Yoan R, Hologne Maggy, Faure Karine
Universite Claude Bernard Lyon1, ISA, UMR5280, CNRS, Villeurbanne, France.
J Sep Sci. 2024 May;47(9-10):e2300935. doi: 10.1002/jssc.202300935.
A common separation approach for polar compounds involves coupling reversed-phase liquid chromatography (RPLC) with hydrophilic interaction chromatography (HILIC) in two-dimensional chromatography. The higher proportion of acetonitrile used in the HILIC mobile phase, which enhances mass spectrometry detection, encourages its use in the second dimension. Previous studies demonstrated that the HILIC column can be partially equilibrated within very short timeframes without compromising retention time stability, rendering it suitable in online comprehensive two-dimensional liquid chromatography (LC×LC) setups. In addition, a specific number of conditioning cycles seems necessary to establish stable retention times. Here, the repeatability of HILIC when employed as second dimension in LC×LC was investigated, with a focus on determining the required number of conditioning cycles to achieve repeatable retention times. Various parameters influenced by the LC×LC online modulation system were studied, such as steep gradient slopes up to 8%, and very short equilibration times, less than or equal to dead time, as well as injection volume and solvent, which depend on the first dimension. Finally, the use of HILIC as a second dimension with tailored conditioning runs was applied to the analysis of hyaluronic acid hydrogel digests. The application of an RPLC×HILIC method using five conditioning runs yielded exceptional stability in second-dimension retention times.
对于极性化合物,一种常见的分离方法是在二维色谱中,将反相液相色谱(RPLC)与亲水作用色谱(HILIC)联用。HILIC流动相中使用的乙腈比例较高,这增强了质谱检测效果,因此在二维分离中常被采用。先前的研究表明,HILIC柱能够在非常短的时间内部分达到平衡,且不影响保留时间的稳定性,使其适用于在线全二维液相色谱(LC×LC)设置。此外,似乎需要特定数量的平衡循环来建立稳定的保留时间。在此,研究了HILIC在LC×LC中作为二维分离时的重复性,重点是确定实现可重复保留时间所需的平衡循环次数。研究了受LC×LC在线调制系统影响的各种参数,如高达8%的陡峭梯度斜率、小于或等于死时间的极短平衡时间,以及取决于一维分离的进样体积和溶剂。最后,将经过定制平衡运行的HILIC作为二维分离方法应用于透明质酸水凝胶消化物的分析。使用五次平衡运行的RPLC×HILIC方法在二维保留时间上具有出色的稳定性。