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首页> 外文期刊>Journal of Molecular Liquids >Prediction of water solubility and Setschenow coefficients by tree-based regression strategies
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Prediction of water solubility and Setschenow coefficients by tree-based regression strategies

机译:基于树的回归策略预测水溶性和Settchenow系数

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摘要

The experimental determination of water solubility (log s(0)) and Setschenow coefficient (k(m)) of a compound is a time-consuming activity, which often needs large amounts of expensive substances. This work aims at establishing two "open-source" chemometric models based on a regression tree that is able to predict the two abovementioned quantities. The dataset used is the largest to appear up to now for the collection of k(m) values, containing information on 295 molecules and it is relevant also for the collection of logS(0) values (321 molecules); for each of them 32 descriptors were taken from freely available databases. Information about water solubility and Setschenow coefficients, necessary to train the models, were taken from available literature. Validation was performed on a separate test set of molecules. The precision reached in the prediction is fully satisfying, being RMSEP = 0.6086 and 0.0441 for logS(0) and k(m), respectively. (C) 2019 Elsevier B.V. All rights reserved.
机译:化合物的水溶性的实验测定(LOG S(0))和塞核系数(K(m))是耗时的活性,这通常需要大量的昂贵物质。 这项工作旨在基于能够预测两个上述量的回归树建立两个“开源”化学计量模型。 使用的数据集是最大的,即现在出现k(m)值的集合,包含有关295分子的信息,并且它也是相关的日志(0)值(321分子)。 对于它们中的每一个,32个描述符从自由的数据库中获取。 有关培训模型所必需的水溶解度和Setchenow系数的信息,从提供了可用的文献中获取。 在单独的测试集上进行验证。 在预测中达到的精度完全满足,分别为RMSEP = 0.6086和0.0441分别用于日志(0)和K(M)。 (c)2019 Elsevier B.v.保留所有权利。

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