论文标题

基地状化学动力学的谐振腔修饰

Resonant Cavity Modification of Ground State Chemical Kinetics

论文作者

Lindoy, Lachlan P., Mandal, Arkajit, Reichman, David R.

论文摘要

最近的实验表明,通过将分子系统的振动自由度与光学腔内的辐射模式耦合,可以抑制或增强基态化学动力学。实验表明,当光子频率接近特征性振动频率时,化学速率得到了强烈修改。这种显着效果的起源仍然未知。在这项工作中,我们基于Pollak-Grabert-Hänggi速率理论开发了一种分析速率理论,用于腔体修饰的基态化学动力学。与以前的工作不同,我们的理论涵盖了从限制到空间扩散有限制度的溶剂摩擦值的完整范围。我们表明,根据浴摩擦,可以提高或抑制化学反应速率。当沐浴摩擦是弱化学动力学时,与强烈的沐浴摩擦情况相比,化学动力学被抑制。此外,我们表明,实现最大化学速率修饰的光子频率接近反应物,因此发生了谐振速率的修饰。在强摩擦中,{\ it共振}光子频率相反接近使用Grote-Hynes速率理论获得的屏障频率。最后,我们观察到速率变化(作为光子频率的函数)在弱摩擦极限上比在强摩擦极限上更加明显,并且更大,并且随着良好的频率降低而变得越来越清晰。

Recent experiments have suggested that ground state chemical kinetics can be suppressed or enhanced by coupling the vibrational degrees of freedom of a molecular system with a radiation mode inside an optical cavity. Experiments show that the chemical rate is strongly modified when the photon frequency is close to characteristic vibrational frequencies. The origin of this remarkable effect remains unknown. In this work, we develop an analytical rate theory for cavity-modified ground state chemical kinetics based on the Pollak-Grabert-Hänggi rate theory. Unlike previous work, our theory covers the complete range of solvent friction values, from the energy-diffusion limited to the spatial-diffusion limited regimes. We show that the chemical reaction rate can either be enhanced or suppressed depending on the bath friction; when bath friction is weak chemical kinetics is enhanced as opposed to the case of strong bath friction, where chemical kinetics is suppressed. Further, we show that the photon frequency at which maximum modification of chemical rate is achieved is close to the reactant well, and hence resonant rate modification occurs. In the strong friction limit the {\it resonant} photon frequency is instead close to the barrier frequency, as obtained using the Grote-Hynes rate theory. Finally, we observe that the rate changes (as a function of photon frequency) are much sharper and more sizable in the weak friction limit than in the strong friction limit, and become increasingly sharp with decreasing well frequency.

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