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CHF 热分解中的离解通道、碰撞能量转移和多通道耦合效应

Dissociation channels, collisional energy transfer, and multichannel coupling effects in the thermal decomposition of CHF.

机构信息

National Institute of Advanced Industrial Science and Technology (AIST), 16-1 Onogawa, Tsukuba, Ibaraki 305-8569, Japan.

出版信息

Phys Chem Chem Phys. 2018 Jun 6;20(22):15128-15138. doi: 10.1039/c8cp02126k.

Abstract

The thermal unimolecular decomposition of CH3F has been studied with the aim of elucidating the multichannel character of the reaction. Experimentally, the temporal profiles of HF were recorded following the decomposition of CH3F in a shock tube. The profiles indicated that the yield of HF is close to unity at a pressure of ∼100 kPa (Ar bath) over the studied temperature range 1888-2279 K. The reaction channels were explored using quantum chemical calculations, which suggested that the decomposition of CH3F proceeds through direct C-H bond fission (CH3F → CH2F + H) or HF elimination (CH3F → 1CH2 + HF) reactions on the singlet potential energy surface. The rate constants were calculated by multichannel master equation analysis based on statistical reaction rate theory and classical trajectory calculations of the collisional energy transfer process. The analysis indicated that the two decomposition channels are competitive at the high-pressure limit but the 1CH2 + HF channel is dominant under the experimental conditions due to the multichannel coupling effect. The collision model dependency of the predicted rate constants and branching fractions has also been investigated, highlighting the importance of selecting the appropriate model for the collision frequency and energy transfer probability function.

摘要

研究了 CH3F 的热单分子分解,旨在阐明反应的多通道特性。实验上,在冲击波管中分解 CH3F 后,记录了 HF 的时间分布。这些分布表明,在研究的温度范围 1888-2279 K 内,在约 100 kPa(Ar 浴)的压力下,HF 的产率接近 1。使用量子化学计算探索了反应通道,该计算表明 CH3F 的分解通过单重态势能表面上的直接 C-H 键断裂(CH3F→CH2F+H)或 HF 消除(CH3F→1CH2+HF)反应进行。速率常数通过多通道主方程分析基于统计反应速率理论和碰撞能转移过程的经典轨迹计算来计算。分析表明,在高压极限下,两个分解通道是竞争的,但由于多通道耦合效应,在实验条件下 1CH2+HF 通道占主导地位。还研究了预测速率常数和分支比的碰撞模型依赖性,突出了为碰撞频率和能量转移概率函数选择适当模型的重要性。

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