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A New Quantitative Structure-Property Relationship (QPRS) Model based on Topological Distances of Non-Isomorphic Subgraphs

机译:一种新的非洲晶状体拓扑距离的新量化结构 - 性质关系(QPRS)模型

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A Quantitative Structure-Property Relationship (QSPR) model has been developed using a new method proposed in this paper, which is aimed at overcoming disadvantages related to the use of similarity calculations in quantitative approaches. The method uses the concept of topological descriptor (td) but applied to non-isomorphic subgraphs. A symmetrical matrix comprising Euclidean distances according to differences between the non-isomorphic subgraphs is built. This symmetrical matrix is used as input of partial least squares regression (PLSR) processes for predicting sublimation enthalpies of PolyChlorinated Biphenyls. Statistical results (R~2 in full cross validation, SECV —Standard Error in Cross Validation—, slope and bias) of our model were obtained and compared with the use of topological descriptors in univariate calibration and with those results from the literature.
机译:已经使用本文提出的新方法开发了定量结构 - 性质关系(QSPR)模型,其旨在克服与定量方法中使用相似性计算的缺点。该方法使用拓扑描述符(TD)的概念,但应用于非同构子图。构建了根据非同种晶状子图之间的差异的欧几里德距离的对称矩阵。该对称基质用作部分最小二乘回归(PLSR)方法的输入,用于预测多氯联苯的升华焓。获得了我们模型的统计结果(R〜2,在全交叉验证中,SECV-标准误差在我们的模型中的SECV-标准误差和偏差),并与使用单变量校准中的拓扑描述符和来自文献的结果的使用进行比较。

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