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移动块海森矩阵方法中具有任意连接约束的大分子的正常模式。

Normal modes for large molecules with arbitrary link constraints in the mobile block Hessian approach.

作者信息

Ghysels A, Van Neck D, Brooks B R, Van Speybroeck V, Waroquier M

机构信息

Center for Molecular Modeling, Ghent University, Proeftuinstraat 86, B-9000 Gent, Belgium.

出版信息

J Chem Phys. 2009 Feb 28;130(8):084107. doi: 10.1063/1.3071261.

Abstract

In a previous paper [Ghysels et al., J. Chem. Phys. 126, 224102 (2007)] the mobile block Hessian (MBH) approach was presented. The method was designed to accurately compute vibrational modes of partially optimized molecular structures. The key concept was the introduction of several blocks of atoms, which can move as rigid bodies with respect to a local, fully optimized subsystem. The choice of the blocks was restricted in the sense that none of them could be connected, and also linear blocks were not taken into consideration. In this paper an extended version of the MBH method is presented that is generally applicable and allows blocks to be adjoined by one or two common atoms. This extension to all possible block partitions of the molecule provides a structural flexibility varying from very rigid to extremely relaxed. The general MBH method is very well suited to study selected normal modes of large macromolecules (such as proteins and polymers) because the number of degrees of freedom can be greatly reduced while still keeping the essential motions of the molecular system. The reduction in the number of degrees of freedom due to the block linkages is imposed here directly using a constraint method, in contrast to restraint methods where stiff harmonic couplings are introduced to restrain the relative motion of the blocks. The computational cost of this constraint method is less than that of an implementation using a restraint method. This is illustrated for the alpha-helix conformation of an alanine-20-polypeptide.

摘要

在之前的一篇论文[吉塞尔等人,《化学物理杂志》126, 224102 (2007)]中,提出了移动块海森矩阵(MBH)方法。该方法旨在精确计算部分优化分子结构的振动模式。其关键概念是引入几个原子块,这些原子块可以相对于局部完全优化的子系统作为刚体移动。原子块的选择受到限制,即它们之间不能相互连接,并且也不考虑线性块。本文提出了MBH方法的扩展版本,该版本普遍适用,并允许原子块通过一个或两个公共原子相连。这种对分子所有可能的块划分的扩展提供了从非常刚性到极其松弛的结构灵活性。通用的MBH方法非常适合研究大型大分子(如蛋白质和聚合物)的选定简正模式,因为自由度的数量可以大大减少,同时仍能保持分子系统的基本运动。与引入刚性谐耦合来限制块的相对运动的约束方法不同,这里直接使用约束方法来施加由于块连接而导致的自由度数量的减少。这种约束方法的计算成本低于使用约束方法的实现。以丙氨酸-20-多肽的α-螺旋构象为例进行了说明。

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