Normal mode analysis of a nucleic acid with flexible furanose rings in dihedral angle space

M. Tomimoto, A. Kitao, N. Go
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引用次数: 2

Abstract

Normal mode analysis in dihedral angle space is performed for a nucleic acid. In the analysis, the conformational change of a flexible sugar ring, so-called pseudo-rotational motion, is treated by a pseudo-rotation variable. This treatment in dihedral angle space allows the rings to be either flexible or rigid. Comparison of normal mode analyses with and without the pseudo-rotational motions has revealed a significant influence of the flexibility of the sugar rings on the static and dynamic conformation of nucleic acids. Assumed rigidity of sugar rings leads to a significant deviation of the minimum energy conformation and disappearance of some collective motions which are necessary to account for a high fraction of atomic fluctuations. Normal mode analysis in Cartesian coordinate space is also performed for the same nucleic acid. It is found that modes with frequencies below 20 cm−1 have 80% of the contribution of the total mean-square atomic fluctuation and are represented dominantly by motions caused by dihedral angles and pseudo-rotations only. This indicates that low-frequency modes from both analyses in dihedral angle space and in Cartesian coordinate space span the same subspace. Consequently, normal mode analysis in dihedral angle space, including pseudo-rotation variables, can be applied to nucleic acids in order to determine and characterize their dynamics.
二面角空间中具有柔性呋喃糖环的核酸的正态分析
对一种核酸进行了二面角空间的正态分析。在分析中,用伪旋转变量来处理柔性糖环的构象变化,即所谓的伪旋转运动。在二面角空间中的这种处理允许环是柔性的或刚性的。带和不带伪旋转运动的正态分析的比较揭示了糖环的柔韧性对核酸静态和动态构象的显著影响。假设糖环的刚性导致最小能量构象的显著偏差和一些集体运动的消失,而这些运动是解释很大一部分原子波动所必需的。对相同的核酸进行直角坐标空间的正态分析。发现频率低于20 cm−1的模态占总均方原子涨落的80%,主要由二面角和伪旋转引起的运动来表示。这表明,在二面角空间和笛卡尔坐标空间中,两种分析的低频模态跨越同一子空间。因此,二面角空间的正态分析,包括伪旋转变量,可以应用于核酸,以确定和表征其动力学。
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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