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Topological Research on Standard Absolute Entropies, S298, for Binary Inorganic Compounds

机译:二元无机化合物标准绝对熵S 298 的拓扑研究

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摘要

For predicting the standard entropy of a binary inorganic compound, two novel connectivity indexes mQ, mG and their converse indexes mQ', mG' based on adjacency matrix of molecular graphs and ionic parameters gi, qi were proposed. The qi and gi are defined as qi=(1.1+Zi1.1)/(1.7+ni), gi=(1.4+Zi)/(0.9+ri+ri-1), where Zi, ni, ri are the charge numbers, the outer electronic shell primary quantum numbers, and the radii of ionic i respectively. The good Quantitative Structure-Property Relationship (QSPR) models for the standard entropies of binary inorganic compound can be constructed from 0Q, 0Q', 1G, and 1G', by using a multivariate linear regression (MLR) method and an artificial neural network (NN) method. The correlation coefficient r, the standard error s, and the average absolute deviation of the MLR model and the NN model are 0.9905, 8.29 J·K-1·mol-1 and 6.48 J·K-1·mol-1, and 0.9960, 5.37 J·K-1·mol-1 and 3.90 J·K-1·mol-1, respectively, for 371 binary inorganic compounds (training set). The cross-validation by using the leave-one-out method demonstrates that the MLR model is highly reliable from the point of view of statistics. The correlation coefficients, standard deviations and average absolute deviations of predicted values of the standard entropies of other 185 binary inorganic compounds (test set) are 0.9897, 8.64 J·K-1· mol-1 and 6.84 J·K-1·mol-1, and 0.9957, 5.63 J·K-1·mol-1 and 4.18 J·K-1·mol-1 for the MLR model and the NN model, respectively. The results show that the current method is more effective than literature methods for estimating the standard entropy of a binary inorganic compound. Both MLR and NN methods can provide acceptable models for the prediction of the standard entropies of binary inorganic compounds. The NN model for the standard entropies appears to be more reliable than the MLR model.
机译:为了预测二元无机化合物的标准熵,基于分子图的邻接矩阵和离子参数gi,qi,提出了两个新的连通性指标mQ,mG和它们的相反指标mQ',mG'。 qi和gi定义为qi =(1.1 + Zi1.1)/(1.7 + ni),gi =(1.4 + Zi)/(0.9 + ri + ri-1),其中Zi,ni,ri是电荷电子数,电子外壳的基本量子数和离子i的半径。通过使用多元线性回归(MLR)方法和人工神经网络,可以从0Q,0Q',1G和1G'构造用于二元无机化合物标准熵的良好定量结构-性质关系(QSPR)模型。 NN)方法。 MLR模型和NN模型的相关系数r,标准误差s和平均绝对偏差为0.9905、8.29 J·K-1·mol-1和6.48 J·K-1·mol-1和0.9960对于371种二元无机化合物(训练集),分别为5.37 J·K-1·mol-1和3.90 J·K-1·mol-1。使用留一法的交叉验证表明,从统计学的角度来看,MLR模型是高度可靠的。其他185种二元无机化合物(测试集)的标准熵的预测值的相关系数,标准偏差和平均绝对偏差为0.9897、8.64 J·K-1·mol-1和6.84 J·K-1·mol-对于MLR模型和NN模型,分别为1和0.9957、5.63 J·K-1·mol-1和4.18 J·K-1·mol-1。结果表明,当前方法比文献方法更有效地估计二元无机化合物的标准熵。 MLR和NN方法均可为预测二元无机化合物的标准熵提供可接受的模型。用于标准熵的NN模型似乎比MLR模型更可靠。

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  • 来源
    《Chinese Journal of Chemistry》 |2008年第7期|1201-1209|共9页
  • 作者单位

    Xuzhou College of Industrial Technology, Xuzhou, Jiangsu 221006, China;

    School of Chemistry & Chemical Engineering, Xuzhou Normal University, Xuzhou, Jiangsu 221116, China;

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