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首页> 外文期刊>Bulletin of the American Physical Society >APS -APS March Meeting 2017 - Event - Anharmonic Densities of States -- A General Dynamics-Based Solution.
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APS -APS March Meeting 2017 - Event - Anharmonic Densities of States -- A General Dynamics-Based Solution.

机译:APS -APS 2017年3月会议-活动-状态的非谐密度-一种基于动力学的通用解决方案。

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Density of states (DOS) is a fundamental property that allows for construction of all the statistical mechanical characteristics of systems. It also plays a central role in chemical kinetics providing for reaction rate constants. Regarding the vibrational DOS, the almost ubiquitous current practice is to use the framework of the harmonic approximation, within which an exact solution for the DOS is available. A considerable effort over the last eight decades to go beyond the harmonic approximation produced a number of solutions, all of which, however, are approximate and/or suffer from other limitations. Here we present an exact solution to the general problem of anharmonic DOS. The solution is based on following the dynamical evolution of a system of interest on the relevant time-scale. As a consequence, the resulting anharmonic DOSs are dynamically informed and reflect the actual dynamical evolution of a system. In general, they may depend on initial conditions and/or time, and can be used to characterize both equilibrium and noneqilibrium processes. As such, they lay the foundation for formulation of new statistical mechanical frameworks that incorporate time and are, by construction, ergodic with respect to actual dynamical behavior of systems. We illustrate our methodology through applications to highly anharmonic atomic clusters.
机译:状态密度(DOS)是一项基本属性,可用于构造系统的所有统计机械特性。它在提供反应速率常数的化学动力学中也起着核心作用。关于振动DOS,目前几乎普遍采用的方法是使用谐波近似的框架,在该框架内可以找到DOS的精确解决方案。在过去的八十年中,为超越谐波近似做出了相当大的努力,从而产生了许多解决方案,但是所有这些解决方案都是近似的,并且/或者受到其他限制。在这里,我们为非谐波DOS的一般问题提供了一种精确的解决方案。该解决方案基于在相关时标上关注系统的动态演化。结果,动态地通知了生成的非谐波DOS,并反映了系统的实际动态演变。通常,它们可能取决于初始条件和/或时间,并且可用于表征平衡过程和非平衡过程。这样,它们为制定新的统计机械框架奠定了基础,这些统计机械框架结合了时间,并且在构造上相对于系统的实际动力学行为是遍历的。我们通过应用到高度非谐原子团簇来说明我们的方法。

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