Department of Chemistry and Biochemistry, The University of Arizona, Tucson, Arizona 85721, USA.
J Chem Phys. 2017 Jul 7;147(1):013934. doi: 10.1063/1.4982948.
Using photoelectron imaging spectroscopy, we characterized the anion of methylglyoxal (XA″ electronic state) and three lowest electronic states of the neutral methylglyoxal molecule: the closed-shell singlet ground state (XA'), the lowest triplet state (aA″), and the open-shell singlet state (AA″). The adiabatic electron affinity (EA) of the ground state, EA(XA') = 0.87(1) eV, spectroscopically determined for the first time, compares to 1.10(2) eV for unsubstituted glyoxal. The EAs (adiabatic attachment energies) of two excited states of methylglyoxal were also determined: EA(aA″) = 3.27(2) eV and EA(AA″) = 3.614(9) eV. The photodetachment of the anion to each of these two states produces the neutral species near the respective structural equilibria; hence, the aA″ ← XA″ and AA″ ← XA″ photodetachment transitions are dominated by intense peaks at their respective origins. The lowest-energy photodetachment transition, on the other hand, involves significant geometry relaxation in the XA' state, which corresponds to a 60° internal rotation of the methyl group, compared to the anion structure. Accordingly, the XA' ← XA″ transition is characterized as a broad, congested band, whose vertical detachment energy, VDE = 1.20(4) eV, significantly exceeds the adiabatic EA. The experimental results are in excellent agreement with the ab initio predictions using several equation-of-motion methodologies, combined with coupled-cluster theory.
我们使用光电子成像光谱法,对甲基乙二醛阴离子(XA″电子态)和中性甲基乙二醛分子的三个最低电子态进行了特征分析:闭壳层 singlet 基态(XA')、最低三重态(aA″)和开壳层 singlet 态(AA″)。首次通过光谱法确定了基态的绝热电子亲合势(EA),EA(XA')=0.87(1)eV,与未取代的乙二醛的 1.10(2)eV 相比有所降低。我们还确定了甲基乙二醛两个激发态的 EA(绝热附着能):EA(aA″)=3.27(2)eV 和 EA(AA″)=3.614(9)eV。阴离子向这两个状态中的每一个的光解离产生了接近各自结构平衡的中性物质;因此,aA″←XA″和 AA″←XA″光解离跃迁主要由其各自起源处的强峰主导。另一方面,最低能量的光解离跃迁涉及到 XA'态中显著的几何弛豫,与阴离子结构相比,甲基基团发生了 60°的内旋转。相应地,XA'←XA″跃迁被描绘为一个宽的、拥挤的带,其垂直离解能,VDE=1.20(4)eV,明显超过了绝热 EA。实验结果与使用几种运动方程方法结合耦合簇理论的从头算预测非常吻合。