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Reliability and uncertainty in the estimation of pK a by least squares nonlinear regression analysis of multiwavelength spectrophotometric pH titration data

机译:多波长分光光度法pH滴定数据最小二乘非线性回归分析估计pK a 的可靠性和不确定性

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When drugs are poorly soluble then, instead of the potentiometric determination of dissociation constants, pH-spectrophotometric titration can be used along with nonlinear regression of the absorbance response surface data. Generally, regression models are extremely useful for extracting the essential features from a multiwavelength set of data. Regression diagnostics represent procedures for examining the regression triplet (data, model, method) in order to check (a) the data quality for a proposed model; (b) the model quality for a given set of data; and (c) that all of the assumptions used for least squares hold. In the interactive, PC-assisted diagnosis of data, models and estimation methods, the examination of data quality involves the detection of influential points, outliers and high leverages, that cause many problems when regression fitting the absorbance response hyperplane. All graphically oriented techniques are suitable for the rapid estimation of influential points. The reliability of the dissociation constants for the acid drug silybin may be proven with goodness-of-fit tests of the multiwavelength spectrophotometric pH-titration data. The uncertainty in the measurement of the pK a of a weak acid obtained by the least squares nonlinear regression analysis of absorption spectra is calculated. The procedure takes into account the drift in pH measurement, the drift in spectral measurement, and all of the drifts in analytical operations, as well as the relative importance of each source of uncertainty. The most important source of uncertainty in the experimental set-up for the example is the uncertainty in the pH measurement. The influences of various sources of uncertainty on the accuracy and precision are discussed using the example of the mixed dissociation constants of silybin, obtained using the SQUAD(84) and SPECFIT/32 regression programs.
机译:当药物难溶时,可以使用pH分光光度滴定法以及吸光度响应表面数据的非线性回归,而不是通过电位计确定解离常数。通常,回归模型对于从多波长数据集中提取基本特征非常有用。回归诊断代表检查回归三元组(数据,模型,方法)以检查(a)所提出模型的数据质量的过程。 (b)一组给定数据的模型质量; (c)用于最小二乘的所有假设均成立。在PC进行的交互式交互式数据,模型和估计方法的诊断中,数据质量的检查涉及对影响点,异常值和高杠杆率的检测,这在回归拟合吸光度响应超平面时会引起许多问题。所有面向图形的技术都适用于快速估算影响点。酸性药物水飞蓟宾的解离常数的可靠性可以通过多波长分光光度法pH滴定数据的拟合度测试来证明。计算了通过吸收光谱的最小二乘非线性回归分析获得的弱酸的pKA的测量不确定度。该程序考虑了pH测量中的漂移,光谱测量中的漂移以及分析操作中的所有漂移,以及每种不确定性来源的相对重要性。该示例中,实验设置中最重要的不确定性来源是pH测量中的不确定性。以水飞蓟宾的混合解离常数为例,讨论了各种不确定性源对准确性和精密度的影响,该混合解离常数是使用SQUAD(84)和SPECFIT / 32回归程序获得的。

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