Graphical and computational methods for determining the stability constants of mono- and polynuclear complexes with a common intersection point of the family of formation curves

I. Povar, O. Spînu, B. Pintilie
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Abstract

Aqueous polynuclear systems have been analyzed, for which the family of formation curves intersects at a common point. The analyzed graphical and computational method for determining the stability constants can be used as initial values within the iterative calculation process. In some cases, the stability constants are calculated using only the coordinates of the common intersection point. The obtained equations could be of special interest when the experimental data can be interpreted in several models. In these cases, given the large volume of experimental data, the calculation is simple and the model can certainly be chosen with high safety. The obtained equations may also be applied for critical evaluation of tabular data if the coordinates of the intersection point are known. A series of real polynuclear systems have been analyzed and useful conclusions have been made.
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确定具有形成曲线族共同交点的单核和多核配合物稳定性常数的图解和计算方法
对地层曲线族相交于同一点的多核水系进行了分析。所分析的确定稳定常数的图解和计算方法可作为迭代计算过程中的初始值。在某些情况下,稳定性常数仅使用公共交点的坐标计算。当实验数据可以在几个模型中解释时,得到的方程可能特别有趣。在这些情况下,由于实验数据量大,计算简单,当然可以选择安全性高的模型。如果交点坐标已知,所得到的方程也可用于表格数据的临界计算。对一系列实际的多核系统进行了分析,得出了有益的结论。
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