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通过蒙特卡罗相空间积分计算高温下易变物种的非谐振转配分函数

Anharmonic Rovibrational Partition Functions for Fluxional Species at High Temperatures via Monte Carlo Phase Space Integrals.

作者信息

Jasper Ahren W, Gruey Zackery B, Harding Lawrence B, Georgievskii Yuri, Klippenstein Stephen J, Wagner Albert F

机构信息

Chemical Sciences and Engineering Division, Argonne National Laboratory , Argonne, Illinois 60439, United States.

出版信息

J Phys Chem A. 2018 Feb 15;122(6):1727-1740. doi: 10.1021/acs.jpca.7b11722. Epub 2018 Feb 6.

Abstract

Monte Carlo phase space integration (MCPSI) is used to compute full dimensional and fully anharmonic, but classical, rovibrational partition functions for 22 small- and medium-sized molecules and radicals. Several of the species considered here feature multiple minima and low-frequency nonlocal motions, and efficiently sampling these systems is facilitated using curvilinear (stretch, bend, and torsion) coordinates. The curvilinear coordinate MCPSI method is demonstrated to be applicable to the treatment of fluxional species with complex rovibrational structures and as many as 21 fully coupled rovibrational degrees of freedom. Trends in the computed anharmonicity corrections are discussed. For many systems, rovibrational anharmonicities at elevated temperatures are shown to vary consistently with the number of degrees of freedom and with temperature once rovibrational coupling and torsional anharmonicity are accounted for. Larger corrections are found for systems with complex vibrational structures, such as systems with multiple large-amplitude modes and/or multiple minima.

摘要

蒙特卡罗相空间积分(MCPSI)用于计算22个中小尺寸分子和自由基的全维、完全非谐但经典的振转配分函数。这里考虑的几个物种具有多个极小值和低频非局域运动,使用曲线坐标(伸缩、弯曲和扭转)有助于有效地对这些系统进行采样。曲线坐标MCPSI方法被证明适用于处理具有复杂振转结构和多达21个完全耦合振转自由度的通量物种。讨论了计算得到的非谐性校正的趋势。对于许多系统,一旦考虑了振转耦合和扭转非谐性,高温下的振转非谐性被证明与自由度数量和温度一致变化。对于具有复杂振动结构的系统,如具有多个大振幅模式和/或多个极小值的系统,发现了更大的校正。

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