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Application of the Gaussian theory of elastomeric networks to native proteins: analysis of fluctuations and the dynamic scattering function

机译:高斯弹性体网络理论在天然蛋白质中的应用:波动分析和动态散射功能

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摘要

The junctions of an elastomeric network fluctuate about well-defined mean positions under the effects of covalently-bonded chains attached to the junctions. The residues of native proteins fluctuate about well-defined mean positions under the Lennard-Jones, dipole moment, hydrogen bond and electrostatic forces exerted by spatially neighbouring residues. Both an elastomer and a native protein are elastic bodies in this respect, and therefore share many structural features. The magnitude of fluctuations of the junctions in networks is significant, leading to their well-known interesting features. The ratio of root-mean-square fluctuations of the distance between two spatially neighbouring residues to the distance between them is of the same order of magnitude as that between two network junctions joined by a network chain. Based on the analogy of the network and protein structure, the method of evaluating the fluctuations of residues and the dynamic coherent and incoherent scattering functions is described and sample calculations for two model proteins are presented.
机译:弹性体网络的连接点在连接到连接点的共价键链的作用下,在明确定义的平均位置附近波动。天然蛋白质的残基在Lennard-Jones,偶极矩,氢键和空间相邻残基施加的静电力的作用下,在明确定义的平均位置附近波动。在这方面,弹性体和天然蛋白质都是弹性体,因此具有许多结构特征。网络中结点的波动幅度很大,从而导致了众所周知的有趣特征。两个空间相邻残基之间的距离的均方根波动与它们之间的距离之比与由网络链连接的两个网络结之间的均方根比率具有相同的数量级。基于网络和蛋白质结构的相似性,描述了评估残基波动以及动态相干和非相干散射函数的方法,并给出了两种模型蛋白质的样本计算。

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