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Geometric phase effects in low-energy dynamics near conical intersections: A study of the multidimensional linear vibronic coupling model

机译:锥形相交处低能动力学中的几何相位效应:多维线性振动耦合模型的研究

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In molecular systems containing conical intersections (CIs), a nontrivial geometric phase (GP) appears in the nuclear and electronic wave functions in the adiabatic representation. We study GP effects in nuclear dynamics of an N-dimensional linear vibronic coupling (LVC) model. The main impact of GP on low-energy nuclear dynamics is reduction of population transfer between the local minima of the LVC lower energy surface. For the LVC model, we proposed an isometric coordinate transformation that confines non-adiabatic effects within a two-dimensional subsystem interacting with an N ? 2 dimensional environment. Since environmental modes do not couple electronic states, all GP effects originate from nuclear dynamics within the subsystem. We explored when the GP affects nuclear dynamics of the isolated subsystem, and how the subsystem-environment interaction can interfere with GP effects. Comparing quantum dynamics with and without GP allowed us to devise simple rules to determine significance of the GP for nuclear dynamics in this model.
机译:在包含圆锥形交叉点(CIs)的分子系统中,绝热表示中的核和电子波函数中出现了非平凡的几何相(GP)。我们研究了N维线性振动耦合(LVC)模型的核动力学中的GP效应。 GP对低能核动力学的主要影响是减少了LVC低能表面的局部极小值之间的人口转移。对于LVC模型,我们提出了等距坐标变换,该变换将非绝热效应限制在与N?相互作用的二维子系统中。二维环境。由于环境模式不会耦合电子状态,因此所有GP效应都源自子系统内的核动力学。我们探讨了GP何时会影响孤立子系统的核动力学,以及子系统与环境之间的相互作用如何干扰GP的影响。比较具有和不具有GP的量子动力学,使我们能够设计简单的规则来确定GP在该模型中对核动力学的重要性。

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