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On the determination of partial differential cross sections for photodetachment and photoionization processes producing polyatomic molecules with electronic states coupled by conical intersections

机译:在确定用于光分离和光电离过程的偏微分截面的过程中,产生具有锥形相交的电子态的多原子分子

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A formalism is derived for the computation of partial differential cross sections for electron photodetachment and photoionization processes that leave the residual or target molecule in electronic states that are strongly coupled by conical intersections. Because the electronic states of the target are nonadiabatically coupled, the standard adiabatic states approach of solving the electronic Schrdinger equation for the detached electron at fixed nuclear geometries and then vibrationally averaging must be fundamentally modified. We use a Lippmann-Schwinger equation based approach, which leads naturally to a partitioning of the transition amplitude into a Dyson orbital like part plus a scattering correction. The requisite Greens function is that developed in our previous paper for the direct determination of total integral cross sections. The method takes proper account of electron exchange, possible nonorthogonality of the orbital describing the detached electron, and nonadiabatic effects in the product molecule. The Greens function is constructed in an L~2 basis using complex scaling techniques. The accurate treatment of nonadiabatic effects in the residual molecule is accomplished using the multimode vibronic coupling model. For photodetachment, an approximate approach, which is less computationally demanding, is suggested.
机译:得出形式主义用于计算电子光分离和光电离过程的部分微分横截面,这些过程使残留或目标分子处于通过圆锥形交叉点牢固耦合的电子态。因为目标的电子状态是非绝热耦合的,所以必须从根本上修改解决绝热电子的薛定inger方程的标准绝热态方法,该电子薛定inger方程用于在固定核几何形状处分离电子。我们使用基于Lippmann-Schwinger方程的方法,自然而然地将过渡幅度划分为Dyson轨道状部分,再加上散射校正。必不可少的Greens函数是我们先前论文中开发的用于直接确定总积分横截面的函数。该方法适当考虑了电子交换,描述脱离电子的轨道可能的非正交性以及产物分子中的非绝热效应。使用复杂的缩放技术在L〜2的基础上构造Greens函数。残留分子中非绝热效应的准确处理是使用多模振动耦合模型完成的。对于光分离,提出了一种计算量较少的近似方法。

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