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从头算晶体结构生成中分子柔性的高效处理

Efficient Handling of Molecular Flexibility in Ab Initio Generation of Crystal Structures.

作者信息

Habgood Matthew, Sugden Isaac J, Kazantsev Andrei V, Adjiman Claire S, Pantelides Constantinos C

机构信息

Molecular Systems Engineering Group, Centre for Process Systems Engineering, Department of Chemical Engineering, Imperial College London , London SW7 2AZ, United Kingdom.

出版信息

J Chem Theory Comput. 2015 Apr 14;11(4):1957-69. doi: 10.1021/ct500621v.

DOI:10.1021/ct500621v
PMID:26574397
Abstract

A key step in many approaches to crystal structure prediction (CSP) is the initial generation of large numbers of candidate crystal structures via the exploration of the lattice energy surface. By using a relatively simple lattice energy approximation, this global search step aims to identify, in a computationally tractable manner, a limited number of likely candidate structures for further refinement using more detailed models. This paper presents an effective and efficient approach to modeling the effects of molecular flexibility during this initial global search. Local approximate models (LAMs), constructed via quantum mechanical (QM) calculations, are used to model the conformational energy, molecular geometry, and atomic charge distributions as functions of a subset of the conformational degrees of freedom (e.g., flexible torsion angles). The effectiveness of the new algorithm is demonstrated via its application to the recently studied 5-methyl-2-[(2-nitrophenyl)amino]-3-thiophenecarbonitrile (ROY) molecule and to two molecules, β-D-glucose and 1-(4-benzoylpiperazin-1-yl)-2-(4,7-dimethoxy-1H-pyrrolo[2,3-c]pyridin-3-yl)ethane-1,2-dione, a Bristol Myers Squibb molecule referenced as BMS-488043. All three molecules present significant challenges due to their high degree of flexibility.

摘要

在许多晶体结构预测(CSP)方法中,一个关键步骤是通过探索晶格能表面,初步生成大量候选晶体结构。通过使用相对简单的晶格能近似,这个全局搜索步骤旨在以一种计算上可行的方式,识别出有限数量的可能候选结构,以便使用更详细的模型进行进一步优化。本文提出了一种有效且高效的方法,用于在这个初始全局搜索过程中对分子柔性的影响进行建模。通过量子力学(QM)计算构建的局部近似模型(LAMs),被用来将构象能量、分子几何形状和原子电荷分布建模为构象自由度子集(例如,柔性扭转角)的函数。通过将新算法应用于最近研究的5-甲基-2-[(2-硝基苯基)氨基]-3-噻吩甲腈(ROY)分子以及两个分子,即β-D-葡萄糖和1-(4-苯甲酰基哌嗪-1-基)-2-(4,7-二甲氧基-1H-吡咯并[2,3-c]吡啶-3-基)乙烷-1,2-二酮(一种被称为BMS-488043的百时美施贵宝分子),证明了该新算法的有效性。这三个分子由于其高度的柔性,都带来了重大挑战。

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