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Accurate computation of quantum densities of states and RRKM rate constants for large polyatomic molecules: The STAIR method

机译:大型多原子分子的状态量子密度和RRKM速率常数的精确计算:STAIR方法

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摘要

A new method is given for the computation of quantum mechanical microcanonical densities of states of large molecules. The methods is based on the observation that for large molecules with many vibrational degrees of freedom, the complex time partition function dephases rapidly allowing for a good short-time approximation. The short-time approximation up to third order gives an Airy function expression for the thermal density of states at a given temperature T. The microcanonical density of states is then deduced from the thermal density. The input needed for the method is the first three moments of the Hamiltonian at a series of temperatures, which adequately cover the energy range of interest. These may be computed using quantum Monte Carlo methods. The method is tested for a harmonic model of trains-stilbene, a separable anharmonic model of cyclopropane, and a separable anharmonic model of a system with 50 degrees of freedom. The short-time Airy method is found to give accurate estimates for the density of states, the integrated density of states, and RRKM microcanonical rate constants.
机译:给出了一种计算大分子状态的量子力学微规范密度的新方法。该方法基于以下观察结果:对于具有许多振动自由度的大分子,复杂的时分函数会迅速地移相,从而实现良好的短时近似。到三阶的短时近似给出了在给定温度T下状态的热密度的艾里函数表达式。然后,从热密度推导出状态的微规范密度。该方法所需的输入是在一系列温度下的哈密顿量的前三个时刻,这些时刻足以覆盖感兴趣的能量范围。这些可以使用量子蒙特卡洛方法来计算。该方法针对火车-二苯乙烯的谐波模型,环丙烷的可分离非调和模型以及具有50个自由度的系统的可分离非调和模型进行了测试。发现短时Airy方法可以准确估计状态密度,状态积分密度和RRKM微规范速率常数。

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