Departement für Chemie und Biochemie, Universität Bern, Freiestrasse 3, CH-3000 Bern 9, Switzerland.
J Chem Phys. 2011 Oct 21;135(15):154311. doi: 10.1063/1.3652759.
The excitonic splitting between the S(1) and S(2) electronic states of the doubly hydrogen-bonded dimer 2-pyridone[middle dot]6-methyl-2-pyridone (2PY·6M2PY) is studied in a supersonic jet, applying two-color resonant two-photon ionization (2C-R2PI), UV-UV depletion, and dispersed fluorescence spectroscopies. In contrast to the C(2h) symmetric (2-pyridone)(2) homodimer, in which the S(1) ← S(0) transition is symmetry-forbidden but the S(2) ← S(0) transition is allowed, the symmetry-breaking by the additional methyl group in 2PY·6M2PY leads to the appearance of both the S(1) and S(2) origins, which are separated by Δ(exp) = 154 cm(-1). When combined with the separation of the S(1) ← S(0) excitations of 6M2PY and 2PY, which is δ = 102 cm(-1), one obtains an S(1)/S(2) exciton coupling matrix element of V(AB, el) = 57 cm(-1) in a Frenkel-Davydov exciton model. The vibronic couplings in the S(1)/S(2) ← S(0) spectrum of 2PY·6M2PY are treated by the Fulton-Gouterman single-mode model. We consider independent couplings to the intramolecular 6a(') vibration and to the intermolecular σ(') stretch, and obtain a semi-quantitative fit to the observed spectrum. The dimensionless excitonic couplings are C(6a(')) = 0.15 and C(σ(')) = 0.05, which places this dimer in the weak-coupling limit. However, the S(1)/S(2) state exciton splittings Δ(calc) calculated by the configuration interaction singles method (CIS), time-dependent Hartree-Fock (TD-HF), and approximate second-order coupled-cluster method (CC2) are between 1100 and 1450 cm(-1), or seven to nine times larger than observed. These huge errors result from the neglect of the coupling to the optically active intra- and intermolecular vibrations of the dimer, which lead to vibronic quenching of the purely electronic excitonic splitting. For 2PY·6M2PY the electronic splitting is quenched by a factor of ~30 (i.e., the vibronic quenching factor is Γ(exp) = 0.035), which brings the calculated splittings into close agreement with the experimentally observed value. The 2C-R2PI and fluorescence spectra of the tautomeric species 2-hydroxypyridine·6-methyl-2-pyridone (2HP·6M2PY) are also observed and assigned.
在超声速射流中,通过双色共振双光子电离(2C-R2PI)、紫外-紫外猝灭和分散荧光光谱学研究了双氢键二聚体 2-吡啶酮[·]6-甲基-2-吡啶酮(2PY·6M2PY)的 S(1)和 S(2)电子态之间的激子分裂。与 C(2h)对称的(2-吡啶酮)(2)同二聚体相反,在该同二聚体中,S(1)←S(0)跃迁是对称禁阻的,但 S(2)←S(0)跃迁是允许的,而 2PY·6M2PY 中额外甲基的对称性破坏导致 S(1)和 S(2)起源的出现,它们之间的分离为 Δ(exp) = 154 cm(-1)。当与 6M2PY 和 2PY 的 S(1)←S(0)激发的分离 δ = 102 cm(-1)相结合时,在 Frenkel-Davydov 激子模型中得到 S(1)/S(2)激子耦合矩阵元 V(AB,el) = 57 cm(-1)。2PY·6M2PY 的 S(1)/S(2)←S(0)光谱中的振子耦合通过 Fulton-Gouterman 单模模型进行处理。我们考虑到与分子内 6a(')振动和分子间 σ(')拉伸的独立耦合,并对观察到的光谱进行了半定量拟合。无维激子耦合 C(6a('))=0.15 和 C(σ('))=0.05,这将该二聚体置于弱耦合极限内。然而,通过组态相互作用单粒子方法(CIS)、含时 Hartree-Fock(TD-HF)和近似二级耦合簇方法(CC2)计算的 S(1)/S(2)态激子分裂 Δ(calc)在 1100 到 1450 cm(-1)之间,或观察到的七到九倍。这些巨大的误差是由于忽略了二聚体的光学活性分子内和分子间振动的耦合所致,这导致了纯粹电子激子分裂的振子猝灭。对于 2PY·6M2PY,电子分裂被猝灭了约 30 倍(即,振子猝灭因子为 Γ(exp)=0.035),这使得计算的分裂与实验观察到的值非常吻合。还观察到并分配了互变异构体 2-羟基吡啶·6-甲基-2-吡啶酮(2HP·6M2PY)的 2C-R2PI 和荧光光谱。