数量结构-活动关系
可解释性
分配系数
辛醇
化学
量子化学
溶剂化
生物系统
加法函数
分拆(数论)
数学
色谱法
计算机科学
立体化学
人工智能
分子
有机化学
生物
组合数学
数学分析
出处
期刊:Chemosphere
[Elsevier BV]
日期:2019-12-16
卷期号:245: 125584-125584
被引量:9
标识
DOI:10.1016/j.chemosphere.2019.125584
摘要
The octanol-air partition coefficient (KOA) is useful to assess the fate of organic chemicals in the environment. Very recently, an interesting comparison of current methods to predict this property (Chemosphere 148 (2016) 118–125) highlighted a newly introduced Quantitative Structure−Property Relationship (QSPR), as a group-contribution (GC) method and a quantum chemical solvation model were reported to yield significantly less accurate results. Based on the observation that the so-called GC method investigated in this earlier study was inconsistent with the temperature dependence of KOA, the previously recommended QSPR is presently compared to the geometrical fragment (GF) additivity scheme. In addition to providing some improvement in terms of accuracy, this fragment-based procedure exhibits many advantages in terms of simplicity, interpretability, applicability and availability.
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