Réal Florent, Vallet Valérie, Marian Christel, Wahlgren Ulf
Department of Physics, Stockholm University, AlbaNova University Centre, 10691 Stockholm, Sweden.
J Chem Phys. 2007 Dec 7;127(21):214302. doi: 10.1063/1.2814157.
In order to assess the accuracy of wave-function and density functional theory (DFT) based methods for excited states of the uranyl(VI) UO2(2+) molecule excitation energies and geometries of states originating from excitation from the sigma(u), sigma(g), pi(u), and pi(g) orbitals to the nonbonding 5f(delta) and 5f(phi) have been calculated with different methods. The investigation included linear-response CCSD (LR-CCSD), multiconfigurational perturbation theory (CASSCFCASPT2), size-extensivity corrected multireference configuration interaction (MRCI) and AQCC, and the DFT based methods time-dependent density functional theory (TD-DFT) with different functionals and the hybrid DFTMRCI method. Excellent agreement between all nonperturbative wave-function based methods was obtained. CASPT2 does not give energies in agreement with the nonperturbative wave-function based methods, and neither does TD-DFT, in particular, for the higher excitations. The CAM-B3LYP functional, which has a corrected asymptotic behavior, improves the accuracy especially in the higher region of the electronic spectrum. The hybrid DFTMRCI method performs better than TD-DFT, again compared to the nonperturbative wave-function based results. However, TD-DFT, with common functionals such as B3LYP, yields acceptable geometries and relaxation energies for all excited states compared to LR-CCSD. The structure of excited states corresponding to excitation out of the highest occupied sigma(u) orbital are symmetric while that arising from excitations out of the pi(u) orbitals have asymmetric structures. The distant oxygen atom acquires a radical character and likely becomes a strong proton acceptor. These electronic states may play an important role in photoinduced proton exchange with a water molecule of the aqueous environment.
为了评估基于波函数和密度泛函理论(DFT)的方法对铀酰(VI)UO₂²⁺分子激发态的准确性,使用不同方法计算了源于从σᵤ、σg、πᵤ和πg轨道激发到非键合5f(δ)和5f(φ)的激发态的激发能和几何结构。研究包括线性响应耦合簇单双激发(LR - CCSD)、多组态微扰理论(CASSCF - CASPT2)、尺寸扩展性校正多参考组态相互作用(MRCI)和平均二次耦合簇(AQCC),以及基于DFT的方法——具有不同泛函的含时密度泛函理论(TD - DFT)和混合DFT - MRCI方法。所有基于非微扰波函数的方法之间取得了极好的一致性。CASPT2给出的能量与基于非微扰波函数的方法不一致,TD - DFT也如此,特别是对于较高激发态。具有校正渐近行为的CAM - B3LYP泛函尤其在电子光谱的较高区域提高了准确性。与基于非微扰波函数的结果相比,混合DFT - MRCI方法的表现优于TD - DFT。然而,与LR - CCSD相比,使用诸如B3LYP等常用泛函的TD - DFT对于所有激发态都能产生可接受的几何结构和弛豫能。对应于从最高占据的σᵤ轨道激发的激发态结构是对称的,而从πᵤ轨道激发产生的激发态结构是非对称的。远处的氧原子具有自由基特征,可能成为强质子受体。这些电子态可能在与水环境中的水分子进行光致质子交换中起重要作用。