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Mathematical-Chemical Investigation of some Chloranhydrides of Carboxylic Acids

机译:某些羧酸氯酐的数理化学研究

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Mathematical chemistry is a new branch of modern theoretical chemistry. By application of the categories of higher algebra (groups, graphs, matrices and etc) it investigates the problems of structural chemistry (molecules and their transformations). Mathematical-chemical investigation of some chloranhydrides of carboxylic acides was carried out within the scope of quasi-ANB-matrices method. The diagonal elements of quasi -ANB - matrix are the sums of the atomic numbers of those chemical elements, which the structural fragments of the molecule contain, nondiagonal ones are the multiplicities of the chemical bonds between the structural fragments. Thus quasi-ANB-matrices are constructed on the basis of molecular models. The decimal logarithm of the value of the determinant of quasi-ANB-matrix is effective molecular descriptor (topologic index) for construction of the correlation equations of "structure-properties" type. Three correlation equations were constructed. Correlations are satisfactory. Shannon's information entropies were calculated for these compounds.
机译:数学化学是现代理论化学的一个新分支。通过应用高等代数的类别(组,图,矩阵等),它研究了结构化学的问题(分子及其转化)。在准ANB-矩阵法的范围内进行了一些羧酸氯酐的数学化学研究。准-ANB-矩阵的对角元素是分子的结构片段所包含的那些化学元素的原子序数之和,非对角元素是结构片段之间的化学键的多重性。因此,在分子模型的基础上构造了准ANB矩阵。拟ANB矩阵的行列式值的十进制对数是构造“结构-属性”类型的相关方程的有效分子描述符(拓扑指数)。构建了三个相关方程。相关性令人满意。计算了这些化合物的香农信息熵。

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