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一种用于互变异构体枚举的分支定界法。

A Branch-and-Bound Approach for Tautomer Enumeration.

作者信息

Thalheim Torsten, Wagner Barbara, Kühne Ralph, Middendorf Martin, Schüürmann Gerrit

机构信息

Leibniz Institute for Age Research - Fritz Lipmann Institute, Beutenbergstr. 11, 07745 Jena, Germany phone: +49-3641-65-6205.

UFZ Department of Ecological Chemistry, Helmholtz Centre for Environmental Research, Permoserstrasse 15, 04318 Leipzig, Germany.

出版信息

Mol Inform. 2015 May;34(5):263-75. doi: 10.1002/minf.201400128. Epub 2015 May 7.

Abstract

Knowledge about tautomer forms of a structure is important since, e.g., a property prediction for a molecule can yield to different results which depend on the individual tautomer. Tautomers are isomers that can be transformed to each other through chemical equilibrium reactions. In this paper the first exact Branch-and-Bound (B&B) algorithm to calculate tautomer structures is proposed. The algorithm is complete in the sense of tautomerism and generates all possible tautomers of a structure according to the tautomer definition, it is initialized with. To be efficient, the algorithm takes advantage of symmetric and formation properties. Some restrictions are used to enable an early pruning of some branches of the B&B tree. This is important, since a simple enumeration strategy would lead to number of candidate tautomers that is exponentially increasing with the number of hydrogen atoms and their attachment sites. The proposed implementation of the B&B algorithm covers the majority of the prototropic tautomer cases, but can be adapted to other kinds of tautomerism too. Furthermore, a computer processable definition of tautomerism is given in the form of the moving hydrogen atom problem.

摘要

了解一种结构的互变异构形式很重要,因为例如对分子的性质预测可能会因具体的互变异构体而产生不同的结果。互变异构体是可以通过化学平衡反应相互转化的异构体。本文提出了第一种用于计算互变异构体结构的精确分支定界(B&B)算法。该算法在互变异构意义上是完备的,并且根据其初始化时所依据的互变异构体定义生成结构的所有可能互变异构体。为提高效率,该算法利用了对称性和形成特性。使用了一些限制条件来实现对B&B树某些分支的早期剪枝。这很重要,因为简单的枚举策略会导致候选互变异构体的数量随着氢原子数量及其连接位点呈指数增长。所提出的B&B算法实现涵盖了大多数质子转移互变异构情况,但也可适用于其他类型的互变异构。此外,以移动氢原子问题的形式给出了互变异构的计算机可处理定义。

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