BioPharma Services Inc., Toronto, ON, Canada.
BioPharma Services Inc., Toronto, ON, Canada.
Anal Chim Acta. 2014 Mar 7;815:33-41. doi: 10.1016/j.aca.2014.01.036. Epub 2014 Jan 19.
Despite the common use of quadratic regression in LC-MS bioanalysis, how calibrator concentrations should be determined is still vague. Both the number and concentrations of calibrators are usually selected arbitrarily to each one's preference. The purposes of this research were to evaluate the impact of calibrator concentrations and to find new approaches with improved accuracy and reduced cost for LC-MS bioanalysis. It was found for the first time that the lower and upper limits of quantitation plus their geometric mean are the three critical concentrations for quadratic regression. When different concentration ranges, different response precisions, and various degrees of downward quadratic responses were simulated, the best accuracy was obtained by including these critical concentrations and using fewer calibrator concentrations with more replicates per concentration, instead of using more calibrator concentrations in duplicate. In many cases, when the aforementioned three concentrations are used, as few as two replicates per concentration are enough for routine use and up to 20% of time and cost can be saved. Furthermore, downward quadratic response should be eliminated or reduced as much as possible and upper limit quality control must be included in each batch to monitor the accuracy at the high concentration end. The retrospective data analysis of published experimental results corroborates the aforementioned findings. Finally, the typical "concerns" and potential applications of the new quadratic regression approaches are discussed.
尽管在 LC-MS 生物分析中经常使用二次回归,但校准浓度的确定方法仍不明确。校准品的数量和浓度通常是根据个人喜好任意选择的。本研究旨在评估校准浓度的影响,并寻找新的方法,以提高准确性和降低成本的 LC-MS 生物分析。首次发现,定量下限和上限加上它们的几何平均值是二次回归的三个关键浓度。当模拟不同的浓度范围、不同的响应精度和不同程度的向下二次响应时,通过包含这些关键浓度并使用更多的浓度重复,而不是使用更多的浓度重复,获得了最佳的准确性。在许多情况下,当使用上述三个浓度时,每个浓度只需两个重复即可满足常规使用要求,最多可节省 20%的时间和成本。此外,应尽可能消除或减少向下的二次响应,并在每批中包含上限质量控制,以监测高浓度端的准确性。对已发表实验结果的回顾性数据分析证实了上述发现。最后,讨论了新的二次回归方法的典型“关注点”和潜在应用。