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Predicting protein dynamics from structural ensembles

delete2015-11-23
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OA
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J
Jeremy Copperman
M
Marina Guenza *
DOI:10.1063/1.4935575delete
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摘要

摘要

En 中文
The biological properties of proteins are uniquely determined by their structure and dynamics. A protein in solution populates a structural ensemble of metastable configurations around the global fold. From overall rotation to local fluctuations, the dynamics of proteins can cover several orders of magnitude in time scales. We propose a simulation-free coarse-grained approach which utilizes knowledge of the important metastable folded states of the protein to predict the protein dynamics. This approach is based upon the Langevin Equation for Protein Dynamics (LE4PD), a Langevin formalism in the coordinates of the protein backbone. The linear modes of this Langevin formalism organize the fluctuations of the protein, so that more extended dynamical cooperativity relates to increasing energy barriers to mode diffusion. The accuracy of the LE4PD is verified by analyzing the predicted dynamics across a set of seven different proteins for which both relaxation data and NMR solution structures are available. Using experimental NMR conformers as the input structural ensembles, LE4PD predicts quantitatively accurate results, with correlation coefficient rho = 0.93 to NMR backbone relaxation measurements for the seven proteins. The NMR solution structure derived ensemble and predicted dynamical relaxation is compared with molecular dynamics simulation-derived structural ensembles and LE4PD predictions and is consistent in the time scale of the simulations. The use of the experimental NMR conformers frees the approach from computationally demanding simulations. (C) 2015 AIP Publishing LLC.
Keyword:
RESIDUAL DIPOLAR COUPLINGS
LIQUID-CRYSTALLINE PHASE
ELASTIC NETWORK MODELS
MOLECULAR RECOGNITION
ROTATIONAL DIFFUSION
INTERNAL-FRICTION
ENERGY LANDSCAPE
NMR RELAXATION
HIV-1 PROTEASE
MOTIONS
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期刊

Journal of Chemical Physics 封面图
Journal of Chemical Physics
IF:
3.1
论文数:
7.2W
被引数:
23.2W

机构

U
university of oregon
学者数:
6.5K
论文数: 6.1K
被引数: 6
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引用论文

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