Exploring Protein Flexibility and Allosteric Signalling Mechanism with Rigidity Theory

Adnan Sljoka, Nobuyuki Tsuchimura
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引用次数: 1

Abstract

Advancements in the field of mathematical rigidity theory have opened up a number of exciting opportunities for computational predictions of protein flexibility and their dynamics. Starting with a 3D protein structure, several programs such as FIRST model the protein as a constraint multigraph, consisting of vertices (atoms) and edges (covalent bonds, hydrogen bonds, electrostatic interactions, and hydrophobic contacts). FIRST applies the pebble game algorithm on the resulting multigraph which rapidly decompose the protein into rigid clusters and flexible regions. Using an extension of FIRST and the pebble game algorithm we propose a computational approach for studying a biological phenomenon 'allostery'. Allostery refers to an effect of binding at one site to another, often significantly distant functional site on the protein, allowing for regulation of the protein function. Most dynamic proteins are allosteric and allostery has even been coined the 'second secret of life', however the molecular mechanisms that give rise to allostery are currently poorly understood. Extending our earlier seminal work, we have developed a rigidity-transmission allostery (RTA) algorithm which predicts if mechanical perturbation of rigidity (mimicking ligand binding) at one site of the protein can propagate across a protein structure and in turn cause a transmission and change in degrees of freedom and conformation at a second distant site, resulting in allosteric transmission. Since RTA algorithm is computationally fast, we can rapidly scan many unknown sites for rigidity-based allosteric communication, identifying potential new allosteric sites and quantify their allosteric effect. We will review the functional importance of protein flexibility and mathematical and algorithmic background of rigidity theory and method FIRST. In this originative expose we describe rigidity based mechanistic allostery communication model. We will also provide a few illustrations of rigidity-based allostery communication on actual protein structures, including the important signaling G-protein coupled receptors. This method will have important consequence in general understanding of allostery and in aid of design of allosteric drugs.
用刚性理论探讨蛋白质柔韧性和变构信号传导机制
数学刚性理论领域的进步为蛋白质柔韧性及其动力学的计算预测开辟了许多令人兴奋的机会。从三维蛋白质结构开始,FIRST等几个程序将蛋白质建模为约束多图,由顶点(原子)和边缘(共价键、氢键、静电相互作用和疏水接触)组成。FIRST在生成的多图上应用卵石博弈算法,将蛋白质快速分解为刚性簇和柔性区域。利用FIRST和卵石游戏算法的扩展,我们提出了一种研究生物现象“变构”的计算方法。变构是指一个位点与另一个位点的结合效应,通常是蛋白质上明显较远的功能位点,允许调节蛋白质的功能。大多数动态蛋白质都是变构的,变构甚至被称为“生命的第二秘密”,然而,引起变构的分子机制目前尚不清楚。在我们早期开创性工作的基础上,我们开发了一种刚性传递变构(RTA)算法,该算法预测蛋白质一个位点的刚性机械扰动(模拟配体结合)是否可以在蛋白质结构中传播,从而导致第二个遥远位点的传递和自由度和构象的变化,从而导致变构传递。由于RTA算法计算速度快,我们可以快速扫描许多未知位点进行基于刚度的变构通信,识别潜在的新变构位点并量化它们的变构效应。我们将首先回顾蛋白质灵活性的功能重要性以及刚度理论和方法的数学和算法背景。在这篇原创的文章中,我们描述了基于刚性的机械变构通信模型。我们还将提供一些实际蛋白质结构上基于刚性的变构通信的插图,包括重要的信号g蛋白偶联受体。这种方法将对变构学的一般理解和变构药物的设计有重要的意义。
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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