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Understanding Modern Molecular Dynamics: Techniques and Applications

机译:了解现代分子动力学:技术与应用

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摘要

Recent advances in molecular dynamics methodology have made it possible to study routinely the microscopic details of chemical processes in the condensed phase using high-speed computers. Thus, it is timely and useful to provide a pedagogical treatment of the theoretical and numerical aspects of modern molecular dynamics simulation techniques and to show several applications that illustrate the capability of these approaches. First, the standard Newtonian or Hamiltonian dynamics based method is presented followed by a discussion of theoretical advances related to non-Hamiltonian molecular dynamics. Examples of non-Hamiltonian molecular dynamics schemes capable of generating the canonical and isothermal-isobaric ensemble are analyzed. Next, the novel Liouville operator factorization approach to numerical integration is reviewed. The power and utility of this new technique are contrasted to more basic methods, particularly, in the development of multiple time scale and non-Hamiltonian integrators. Since the results of molecular dynamics simulations depend on the interparticle interactions employed in the calculations, modern empirical force fields and ab initio molecular dynamics approaches are discussed. An example calculation combining an empirical force field and novel molecular dynamics methods, the mutant T4 lysozyme M61 in water, will be presented. The combination of electronic structure with classical dynamics, the so called ab initio molecular dynamics method, will be described and an application to the structure of liquid ammonia discussed. Last, it will then be shown how the classical molecular dynamics methods can be adapted for quantum calculations using the Feynman path integral formulation of statistical mechanics. An application, employing both path integrals and ab initio molecular dynamics, to an excess proton in water will be presented.
机译:分子动力学方法学的最新进展使使用高速计算机常规研究缩合相中化学过程的微观细节成为可能。因此,对现代分子动力学模拟技术的理论和数值方面进行教学处理并显示说明这些方法功能的几种应用是及时而有用的。首先,提出了基于牛顿或哈密顿动力学的标准方法,然后讨论了与非哈密顿分子动力学有关的理论进展。分析了非哈密顿分子动力学方案的实例,这些方案能够产生正则和等温-等压系综。接下来,对新颖的Liouville算子分解方法进行数值积分。这项新技术的力量和实用性与更基本的方法形成对比,特别是在开发多时标和非哈密顿积分器的过程中。由于分子动力学模拟的结果取决于计算中使用的粒子间相互作用,因此讨论了现代经验力场和从头开始的分子动力学方法。将介绍结合经验力场和新型分子动力学方法进行计算的实例,该突变体是水中的突变型T4溶菌酶M61。将描述电子结构与经典动力学的结合,即所谓的从头算分子动力学方法,并讨论在液氨结构中的应用。最后,然后将展示如何使用统计力学的费曼路径积分公式将经典分子动力学方法用于量子计算。将介绍应用路径积分和从头算分子动力学到水中过量质子的应用。

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