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Conical Intersections from Particle-Particle Random Phase and Tamm-Dancoff Approximations

机译:粒子-粒子随机相位和Tamm-Dancoff逼近的圆锥形相交

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摘要

The particle-particle random phase approximation (pp-RPA) and the particle-particle Tamm-Dancoff approximation (pp-TDA) are applied to the challenging conical intersection problem. Since they describe the ground and excited states on the same footing and naturally take into account the interstate interaction, these particle-particle methods, especially the pp-TDA, can correctly predict the dimensionality of the conical intersection seam as well as describe the potential energy surface in the vicinity of conical intersections. Though the bond length of conical intersections is slightly underestimated compared with the complete-active-space self consistent field (CASSCF) theory, the efficient particle-particle methods are promising for conical intersections and non-adiabatic dynamics.
机译:将粒子-粒子随机相位近似(pp-RPA)和粒子-Tamm-Dancoff近似(pp-TDA)应用于具有挑战性的圆锥交叉问题。由于它们在相同的立足点上描述了基态和激发态,并且自然地考虑了状态间的相互作用,因此这些粒子-粒子方法(尤其是pp-TDA)可以正确地预测圆锥形相交接缝的维数并描述势能表面在圆锥形相交处附近。尽管与完全活动空间自洽场(CASSCF)理论相比,圆锥形相交的键长被低估了,但有效的粒子-粒子方法对于圆锥形相交和非绝热动力学是有希望的。

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