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Determining the molecular Aharonov-Bohm phase angle: A rigorous approach employing a molecular properties based adiabatic to diabatic states transformation

机译:确定分子的Aharonov-Bohm相角:一种严格的方法,该方法采用了基于绝热到绝热状态转换的分子特性

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摘要

Recently there has been considerable interest, not to mention controversy, concerning a key aspect of the molecular Aharonov-Bohm (MAB) effect: the construction of the phase angle, induced by geometric phase effect, whose gradient is the vector potential characteristic of MAB theory. In the past this angle was constructed from explicit knowledge of the locus of the seam of conical intersection. Here it is shown how a phase angle that satisfies the requirements of MAB theory can be determined without a priori knowledge of the locus of points of conical intersection. This approach has important implications for direct dynamics. It is a corollary of a recent analysis that showed that diagonalizing the matrix of virtually any symmetric (real-valued-Hermitian) electronic property operator in the subspace of states that intersect conically generates a transformation that removes all of the singularity of the derivative coupling at a conical intersection. Key aspects of this method are illustrated by considering the dipole moment operator near a point on the 1 ~3A"-2 ~3A" seam of conical intersection in CH_2.
机译:最近,人们对分子阿哈罗诺夫-波姆(MAB)效应的一个关键方面产生了极大的兴趣,更不用说争议了:由几何相位效应引起的相角构造,其梯度是MAB理论的矢量势特征。过去,该角度是根据对圆锥形相交接缝的位置的明确了解而构造的。此处显示了如何在不事先了解圆锥形相交点的轨迹的情况下确定满足MAB理论要求的相角。这种方法对直接动力学具有重要意义。这是最近一项分析的推论,表明对角相交的状态子空间中的几乎所有对称(实值-Hermitian)电子属性算符的矩阵对角化都会生成一个转换,该转换消除了导数耦合的所有奇点。圆锥形的交点。通过考虑CH_2中圆锥形交叉点的1〜3A“ -2〜3A”接缝上的一点附近的偶极矩算子,说明了该方法的关键方面。

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