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Prediction of standard absolute entropies for gaseous organic compounds

机译:气态有机化合物的标准绝对熵的预测

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To predict the standard absolute entropies of gaseous organic compounds, the variable molecular connectivity index (~(m)(chi)_(k)") and Ring parameter (H), based on the adjacency matrix of molecular graphs, the variable atomic valence connectivity index ((delta)_(i)"), and the numbers of chain (cycle) atom of a molecule (n_(i)~(R)) were proposed. The (delta)_(i)", ~(m)(chi)_(k)" and H are defined as: (delta)_(i)" velence c (Z_(i)~(v)-h_(i)) m_(i) 2.89~(a)/(Z_(i)-Z_(i)~(v) + 0.89)~(a), ~(m)(chi)_(k)" velence sum from i=1 to n_(m) of (PI_(i=1)~(m+1)(delta)_(i)")_(j)~(-y), and H velence (In(1.29 + 0.31 n_(i)~(R)))~(2.4). The optimal values of the parameters c, a, m_(i), and y included in definition of the delta_(i)" and ~(m)(chi)_(k)" can be found by the optimization method. The result shows that the definition of the delta_(i)", for a skeletal atom, expresses both electronic and topological information, and can reflect the different chemical environment of the given atom. A four-parameter model can be constructed from the H and ~(m)(chi)_(k)" by using the best subset regression analysis method and the model could be used to predict the standard absolute entropies of gaseous organic compounds accurately.
机译:为了预测气态有机化合物的标准绝对熵,基于分子图的邻接矩阵,可变原子价,计算可变的分子连通性指数(〜(m)(chi)_(k)“)和Ring参数(H)提出了连通性指数(δ_(i)”)和一个分子的链(环)原子数(n_(i)〜(R))。 δ_(i)“,〜(m)(chi)_(k)”和H定义为:δ_(i)“ velence c(Z_(i)〜(v)-h_( i))m_(i)2.89〜(a)/(Z_(i)-Z_(i)〜(v)+ 0.89)〜(a),〜(m)(chi)_(k)“ i = 1至n_(m)的(PI_(i = 1)〜(m + 1)δ(i)“)_(j)〜(-y)和H velence(In(1.29 + 0.31 n_(i)〜(R)))〜(2.4)。参数c,a,m_(i)和y的最佳值包括在delta_(i)“和〜(m)(chi)的定义中可以通过优化方法找到_(k)“。结果表明,对于骨架原子,delta_(i)”的定义既表示电子信息又表示拓扑信息,并且可以反映给定原子的不同化学环境。 。通过使用最佳子集回归分析方法,可以从H和〜(m)(chi)_(k)“构造四参数模型,并且该模型可以用于准确预测气态有机化合物的标准绝对熵。

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