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非绝热过渡态理论与轨迹表面跳跃动力学:SiH₂的(³)B₁态与(¹)A₁态之间的系间窜越

Nonadiabatic transition state theory and trajectory surface hopping dynamics: intersystem crossing between (3)B1 and (1)A1 states of SiH2.

作者信息

Zaari Ryan R, Varganov Sergey A

机构信息

Department of Chemistry, University of Nevada , Reno, Nevada 89557, United States.

出版信息

J Phys Chem A. 2015 Feb 26;119(8):1332-8. doi: 10.1021/jp509515e. Epub 2015 Feb 13.

Abstract

The ability of time-independent nonadiabatic transition state theory (NA-TST) to reproduce intersystem crossing dynamics obtained from the more computationally demanding Tully fewest switches trajectory surface hopping method is investigated. The two approaches are applied to the intersystem crossing between the ground (1)A1 state and lowest energy (3)B1 state of SiH2, coupled through the spin-orbit interaction. For NA-TST, the transition probabilities are calculated using the Landau-Zener formula and the Delos formula which accounts for tunneling. The fewest switches method produces rate constants of 7.6 × 10(11) s(-1) for the triplet to singlet transition and 5.2 × 10(11) s(-1) for the singlet to triplet transition, using a first-order kinetics model. This corresponds to a triplet electronic state lifetime of 781 fs. The NA-TST predicted rate constants are 1-2 orders of magnitude smaller, leading to a larger triplet state lifetime, as compared with the fewest switches method. This discrepancy cannot be explained by the difference in transition probabilities obtained from NA-TST and fewest switches molecular dynamics, and it is believed to be a result of the NA-TST semilocal description of nonadiabatic transitions in the vicinity of the intersystem crossing. Also, the larger triplet state lifetime obtained from NA-TST could be a result of the quantum sampling of rovibrational states, which is missing in classical trajectories traversing the crossing seam.

摘要

研究了与时间无关的非绝热过渡态理论(NA-TST)再现从计算量更大的塔利最少开关轨迹表面跳跃方法获得的系间窜越动力学的能力。这两种方法被应用于通过自旋-轨道相互作用耦合的SiH₂基态(¹A₁)和最低能量三重态(³B₁)之间的系间窜越。对于NA-TST,使用朗道-齐纳公式和考虑隧穿的德洛斯公式计算跃迁概率。使用一级动力学模型,最少开关方法给出的从三重态到单重态跃迁的速率常数为7.6×10¹¹ s⁻¹,从单重态到三重态跃迁的速率常数为5.2×10¹¹ s⁻¹。这对应于三重态电子态寿命为781飞秒。与最少开关方法相比,NA-TST预测的速率常数小1至2个数量级,导致三重态寿命更长。这种差异不能用NA-TST和最少开关分子动力学获得的跃迁概率差异来解释,据信这是由于NA-TST对系间窜越附近非绝热跃迁的半局部描述所致。此外,从NA-TST获得的更长的三重态寿命可能是由于振转态的量子采样,这在穿越交叉缝的经典轨迹中是缺失的。

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