Protein electrostatics: a review of the equations and methods used to model electrostatic equations in biomolecules--applications in biotechnology.

Maria Teresa Neves-Petersen, Steffen B Petersen
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引用次数: 77

Abstract

The molecular understanding of the initial interaction between a protein and, e.g., its substrate, a surface or an inhibitor is essentially an understanding of the role of electrostatics in intermolecular interactions. When studying biomolecules it is becoming increasingly evident that electrostatic interactions play a role in folding, conformational stability, enzyme activity and binding energies as well as in protein-protein interactions. In this chapter we present the key basic equations of electrostatics necessary to derive the equations used to model electrostatic interactions in biomolecules. We will also address how to solve such equations. This chapter is divided into two major sections. In the first part we will review the basic Maxwell equations of electrostatics equations called the Laws of Electrostatics that combined will result in the Poisson equation. This equation is the starting point of the Poisson-Boltzmann (PB) equation used to model electrostatic interactions in biomolecules. Concepts as electric field lines, equipotential surfaces, electrostatic energy and when can electrostatics be applied to study interactions between charges will be addressed. In the second part we will arrive at the electrostatic equations for dielectric media such as a protein. We will address the theory of dielectrics and arrive at the Poisson equation for dielectric media and at the PB equation, the main equation used to model electrostatic interactions in biomolecules (e.g., proteins, DNA). It will be shown how to compute forces and potentials in a dielectric medium. In order to solve the PB equation we will present the continuum electrostatic models, namely the Tanford-Kirkwood and the modified Tandord-Kirkwood methods. Priority will be given to finding the protonation state of proteins prior to solving the PB equation. We also present some methods that can be used to map and study the electrostatic potential distribution on the molecular surface of proteins. The combination of graphical visualisation of the electrostatic fields combined with knowledge about the location of key residues on the protein surface allows us to envision atomic models for enzyme function. Finally, we exemplify the use of some of these methods on the enzymes of the lipase family.

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蛋白质静电:生物分子静电方程模型的方程和方法综述——在生物技术中的应用。
对蛋白质与其底物、表面或抑制剂之间的初始相互作用的分子理解,本质上是对静电在分子间相互作用中的作用的理解。在生物分子的研究中,静电相互作用在折叠、构象稳定性、酶活性和结合能以及蛋白质-蛋白质相互作用中发挥着越来越明显的作用。在本章中,我们提出了静电学的关键基本方程,这些方程是推导用于模拟生物分子中静电相互作用的方程所必需的。我们还将讨论如何求解这类方程。本章分为两大部分。在第一部分中,我们将回顾基本的麦克斯韦方程和静电方程,这些方程被称为静电定律,它们的结合将导致泊松方程。该方程是泊松-玻尔兹曼(PB)方程的起点,用于模拟生物分子中的静电相互作用。将讨论电场线、等势面、静电能以及何时可以将静电学应用于研究电荷之间的相互作用等概念。在第二部分中,我们将讨论介电介质(如蛋白质)的静电方程。我们将讨论介电学理论,并到达介电介质的泊松方程和PB方程,PB方程是用于模拟生物分子(例如蛋白质,DNA)中的静电相互作用的主要方程。它将展示如何计算介电介质中的力和势。为了求解PB方程,我们将提出连续介质静电模型,即Tanford-Kirkwood方法和改进的standord - kirkwood方法。在求解PB方程之前,将优先考虑蛋白质的质子化状态。我们还提出了一些可用于绘制和研究蛋白质分子表面静电势分布的方法。静电场的图形可视化与蛋白质表面关键残基位置的知识相结合,使我们能够设想酶功能的原子模型。最后,我们举例说明了这些方法在脂肪酶家族酶上的应用。
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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