Taylor Jack T, Tozer David J, Curchod Basile F E
Department of Chemistry, Durham University, South Road, Durham DH1 3LE, United Kingdom.
Centre for Computational Chemistry, School of Chemistry, University of Bristol, Cantock's Close, Bristol BS8 1TS, United Kingdom.
J Chem Phys. 2023 Dec 7;159(21). doi: 10.1063/5.0176140.
Conical intersections constitute the conceptual bedrock of our working understanding of ultrafast, nonadiabatic processes within photochemistry (and photophysics). Accurate calculation of potential energy surfaces within the vicinity of conical intersections, however, still poses a serious challenge to many popular electronic structure methods. Multiple works have reported on the deficiency of methods like linear-response time-dependent density functional theory within the adiabatic approximation (AA LR-TDDFT) or algebraic diagrammatic construction to second-order [ADC(2)]-approaches often used in excited-state molecular dynamics simulations-to describe conical intersections between the ground and excited electronic states. In the present study, we focus our attention on conical intersections between excited electronic states and probe the ability of AA LR-TDDFT and ADC(2) to describe their topology and topography, using protonated formaldimine and pyrazine as two exemplar molecules. We also take the opportunity to revisit the performance of these methods in describing conical intersections involving the ground electronic state in protonated formaldimine-highlighting in particular how the intersection ring exhibited by AA LR-TDDFT can be perceived either as a (near-to-linear) seam of intersection or two interpenetrating cones, depending on the magnitude of molecular distortions within the branching space.
锥形交叉点构成了我们对光化学(和光物理)中超快非绝热过程的工作理解的概念基础。然而,精确计算锥形交叉点附近的势能面,对许多流行的电子结构方法来说仍然是一个严峻的挑战。多项研究报告了诸如绝热近似下的线性响应含时密度泛函理论(AA LR-TDDFT)或激发态分子动力学模拟中常用的二阶代数图示构建法[ADC(2)]等方法的不足之处——这些方法用于描述基态和激发态电子态之间的锥形交叉点。在本研究中,我们将注意力集中在激发态电子态之间的锥形交叉点上,并以质子化甲亚胺和吡嗪作为两个示例分子,探究AA LR-TDDFT和ADC(2)描述其拓扑结构和形貌的能力。我们还借此机会重新审视这些方法在描述质子化甲亚胺中涉及基态电子态的锥形交叉点时的性能——特别强调了AA LR-TDDFT所展示的交叉环如何根据分支空间内分子畸变的大小,被视为(近乎线性的)交叉缝或两个相互贯穿的圆锥体。