Mannhold Raimund, Poda Gennadiy I, Ostermann Claude, Tetko Igor V
Molecular Drug Research Group, Heinrich-Heine-Universität, Universitätsstrasse 1, D-40225 Düsseldorf, Germany.
J Pharm Sci. 2009 Mar;98(3):861-93. doi: 10.1002/jps.21494.
We first review the state-of-the-art in development of log P prediction approaches falling in two major categories: substructure-based and property-based methods. Then, we compare the predictive power of representative methods for one public (N = 266) and two in house datasets from Nycomed (N = 882) and Pfizer (N = 95809). A total of 30 and 18 methods were tested for public and industrial datasets, respectively. Accuracy of models declined with the number of nonhydrogen atoms. The Arithmetic Average Model (AAM), which predicts the same value (the arithmetic mean) for all compounds, was used as a baseline model for comparison. Methods with Root Mean Squared Error (RMSE) greater than RMSE produced by the AAM were considered as unacceptable. The majority of analyzed methods produced reasonable results for the public dataset but only seven methods were successful on the both in house datasets. We proposed a simple equation based on the number of carbon atoms, NC, and the number of hetero atoms, NHET: log P = 1.46(+/-0.02) + 0.11(+/-0.001) NC-0.11(+/-0.001) NHET. This equation outperformed a large number of programs benchmarked in this study. Factors influencing the accuracy of log P predictions were elucidated and discussed.
我们首先回顾了对数P预测方法发展的最新情况,这些方法主要分为两大类:基于子结构的方法和基于性质的方法。然后,我们比较了代表性方法对一个公共数据集(N = 266)以及来自奈科明公司(N = 882)和辉瑞公司(N = 95809)的两个内部数据集的预测能力。分别对公共数据集和工业数据集测试了总共30种和18种方法。模型的准确性随着非氢原子数量的增加而下降。算术平均模型(AAM)对所有化合物预测相同的值(算术平均值),被用作比较的基线模型。均方根误差(RMSE)大于AAM产生的RMSE的方法被认为是不可接受的。大多数分析方法对公共数据集产生了合理的结果,但只有七种方法在两个内部数据集上都取得了成功。我们提出了一个基于碳原子数NC和杂原子数NHET的简单方程:log P = 1.46(±0.02)+ 0.11(±0.001)NC - 0.11(±0.001)NHET。这个方程在本研究中优于大量基准程序。阐明并讨论了影响对数P预测准确性的因素。