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使用群同态方法对三态锥形交叉点的表征:双态简并空间

On the characterization of three-state conical intersections using a group homomorphism approach: the two-state degeneracy spaces.

作者信息

Schuurman Michael S, Yarkony David R

机构信息

Department of Chemistry, Johns Hopkins University, Baltimore, Maryland 21218, USA.

出版信息

J Phys Chem B. 2006 Sep 28;110(38):19031-9. doi: 10.1021/jp0607216.

DOI:10.1021/jp0607216
PMID:16986900
Abstract

Second-order degenerate perturbation theory, in conjunction with the group homomorphism method for describing a similarity transformation, are used to characterize the subspace of two-state conical intersections contained in the branching space of a three-state conical intersection. It is shown by explicit calculation, using the lowest three-state conical intersection of (CH)3N2, that a second-order treatment yields highly accurate absolute energies, even at significant distances from the reference point of three-state intersection. The excellent agreement between the second order and ab initio results depends on the average energy component, which is computed using 5 first-order terms and 15 second-order terms. The second-order absolute energy change over the range rho = 0.0-0.3 au, where rho is the distance from the three-state conical intersection in the branching space coordinates, is approximately 6500 and 9500 cm(-1) for the E(1=2) and E(2=3) seams, respectively, with the maximum ab initio energy deviation from degeneracy of 200 cm(-1) occurring at rho = 0.3 au. The characteristic parameters gIJ and hIJ are also predicted to great accuracy, even at large rho, with the error growing to only 10-15% at rho = 0.3 au.

摘要

二阶简并微扰理论,结合用于描述相似变换的群同态方法,被用于刻画包含在三态锥形交叉分支空间中的两态锥形交叉子空间。通过对(CH)3N2的最低三态锥形交叉进行显式计算表明,即使在距三态交叉参考点有显著距离时,二阶处理也能产生高度精确的绝对能量。二阶结果与从头算结果之间的出色一致性取决于平均能量分量,该分量使用5个一阶项和15个二阶项进行计算。在分支空间坐标中,从三态锥形交叉起算的距离rho在0.0 - 0.3原子单位范围内,对于E(1 = 2)和E(2 = 3)接缝,二阶绝对能量变化分别约为6500和9500厘米^(-1),在rho = 0.3原子单位时,从头算能量与简并的最大偏差为200厘米^(-1)。即使在rho较大时,特征参数gIJ和hIJ也能被高精度预测,在rho = 0.3原子单位时误差仅增长到10 - 15%。

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