Department of Physics and Optical Science, University of North Carolina at Charlotte, Charlotte, NC 28223, USA.
Curr Opin Pharmacol. 2010 Dec;10(6):760-9. doi: 10.1016/j.coph.2010.09.014. Epub 2010 Oct 19.
Molecular dynamics (MD) simulation is a natural approach for studying protein dynamics, and coupled with the ideas of multiscale modeling, MD proves to be the gold standard in computational biology to investigate mechanistic details related to protein function. In principle, if MD trajectories are long enough, the ensemble of protein conformations generated allows thermodynamic and kinetic properties to be predicted. We know from experiments that proteins exhibit a high degree of fidelity in function, and that empirical kinetic models are successful in describing kinetics, suggesting that the ensemble of conformations cluster into well-defined thermodynamic states, which are frequently metastable. The experimental evidence suggest that more efficient computational models that retain only essential properties of the protein can be constructed to faithfully reproduce the relatively few observed thermodynamic states, and perhaps describe transition states if the model is sufficiently detailed. Indeed, there are many so-called ensemble-based methods that attempt to generate more complete ensembles than MD can provide by focusing on the most important driving forces through simplified representations of how elements within the protein interact. Although coarse-graining is employed in MD and other approaches, such as in elastic network models, the key distinguishing factor of ensemble-based methods is that they are meant to efficiently generate a large ensemble of conformations without solving explicit equations of motion. This review highlights three types of ensemble-based methods, illustrated by 'COREX' and the Wako-Saito-Munoz-Eaton (WSME) model, the Framework Rigidity Optimized Dynamic Algorithm (FRODA) and the distance constraint model (DCM).
分子动力学 (MD) 模拟是研究蛋白质动力学的一种自然方法,结合多尺度建模的思想,MD 被证明是计算生物学中研究与蛋白质功能相关的机制细节的黄金标准。原则上,如果 MD 轨迹足够长,生成的蛋白质构象集合允许预测热力学和动力学性质。我们从实验中知道,蛋白质在功能上表现出高度的保真度,经验动力学模型在描述动力学方面是成功的,这表明构象集合聚类成明确的热力学状态,这些状态通常是亚稳态的。实验证据表明,可以构建更有效的计算模型,这些模型只保留蛋白质的基本特性,以忠实地再现相对较少观察到的热力学状态,如果模型足够详细,甚至可以描述过渡态。事实上,有许多所谓的基于集合的方法试图通过简化蛋白质内部元素相互作用的表示来生成比 MD 更完整的集合,从而生成更完整的集合。虽然在 MD 和其他方法中都采用了粗粒化,例如弹性网络模型,但基于集合的方法的关键区别因素是,它们旨在有效地生成大量构象集合,而无需求解显式运动方程。这篇综述强调了三种基于集合的方法,通过“COREX”和 Wako-Saito-Munoz-Eaton (WSME) 模型、Framework Rigidity Optimized Dynamic Algorithm (FRODA) 和距离约束模型 (DCM) 进行了说明。