从深度TLS验证到由元素运动构建的原子模型集成。

Alexandre Urzhumtsev, Pavel V Afonine, Andrew H Van Benschoten, James S Fraser, Paul D Adams
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引用次数: 15

摘要

由Cruickshank, Schomaker和Trueblood首先提出的平移-振动-螺旋模型描述了原子群的协调运动。使用TLS模型可以提高计算和实验衍射数据的一致性。因为T, L和S矩阵描述了原子振动和振动的组合,TLS模型也可以潜在地揭示涉及相关运动的分子机制。然而,TLS模型在机理研究中的应用受到将精化结果转化为分子运动或结构集合的困难的阻碍。为了将矩阵转化为组成分子运动,矩阵元素必须满足几个条件。在不考虑这些条件的情况下,将T、L和S矩阵元素作为独立参数进行细化,可能会导致矩阵不能代表一致的分子运动。本文描述了用于分析TLS矩阵的数学框架和计算工具,从而将其显式分解为对潜在运动的描述或对破碎条件的报告。有效的底层运动描述可以作为结构集合输出。所有的方法都是作为PHENIX项目的一部分实现的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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From deep TLS validation to ensembles of atomic models built from elemental motions.

The translation-libration-screw model first introduced by Cruickshank, Schomaker and Trueblood describes the concerted motions of atomic groups. Using TLS models can improve the agreement between calculated and experimental diffraction data. Because the T, L and S matrices describe a combination of atomic vibrations and librations, TLS models can also potentially shed light on molecular mechanisms involving correlated motions. However, this use of TLS models in mechanistic studies is hampered by the difficulties in translating the results of refinement into molecular movement or a structural ensemble. To convert the matrices into a constituent molecular movement, the matrix elements must satisfy several conditions. Refining the T, L and S matrix elements as independent parameters without taking these conditions into account may result in matrices that do not represent concerted molecular movements. Here, a mathematical framework and the computational tools to analyze TLS matrices, resulting in either explicit decomposition into descriptions of the underlying motions or a report of broken conditions, are described. The description of valid underlying motions can then be output as a structural ensemble. All methods are implemented as part of the PHENIX project.

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