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通过分子动力学模拟计算柔性分子的核磁共振弛豫参数

Calculation of NMR-relaxation parameters for flexible molecules from molecular dynamics simulations.

作者信息

Peter C, Daura X, van Gunsteren W F

机构信息

Laboratory of Physical Chemistry, Swiss Federal Institute of Technology Zürich, ETH-Zentrum.

出版信息

J Biomol NMR. 2001 Aug;20(4):297-310. doi: 10.1023/a:1011241030461.

Abstract

Comparatively small molecules such as peptides can show a high internal mobility with transitions between several conformational minima and sometimes coupling between rotational and internal degrees of freedom. In those cases the interpretation of NMR relaxation data is difficult and the use of standard methods for structure determination is questionable. On the other hand, in the case of those system sizes, the timescale of both rotational and internal motions is accessible by molecular dynamics (MD) simulations using explicit solvent. Thus a comparison of distance averages (r(-6) or r(-3)) over the MD trajectory with NOE (or ROE) derived distances is no longer necessary, the (back)calculation of the complete spectra becomes possible. In the present study we use two 200 ns trajectories of a heptapeptide of beta-amino acids in methanol at two different temperatures to obtain theoretical ROESY spectra by calculating the exact spectral densities for the interproton vectors and the full relaxation matrix. Those data are then compared with the experimental ones. This analysis permits to test some of the assumptions and approximations that generally have to be made to interpret NMR spectra, and to make a more reliable prediction of the conformational equilibrium that leads to the experimental spectrum.

摘要

相对较小的分子,如肽,可能具有较高的内部流动性,会在几个构象极小值之间转换,有时还会在旋转自由度和内部自由度之间发生耦合。在这些情况下,对核磁共振弛豫数据的解释很困难,使用标准结构测定方法也存在问题。另一方面,对于这些体系大小,旋转运动和内部运动的时间尺度都可以通过使用显式溶剂的分子动力学(MD)模拟来获取。因此,不再需要将MD轨迹上的距离平均值(r(-6)r(-3))与由核Overhauser效应(NOE)(或旋转Overhauser效应(ROE))得出的距离进行比较,完整光谱的(反向)计算成为可能。在本研究中,我们使用了一种β-氨基酸七肽在甲醇中于两个不同温度下的两条200纳秒轨迹,通过计算质子间矢量的精确光谱密度和完整的弛豫矩阵来获得理论ROESY光谱。然后将这些数据与实验数据进行比较。这种分析有助于检验一些通常为解释核磁共振光谱而必须做出的假设和近似,并对导致实验光谱的构象平衡做出更可靠的预测。

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