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首页> 外文期刊>International Journal of Quantum Chemistry >Quantization of the ab initio nonadiabatic coupling matrix: The C2H molecule as a case study
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Quantization of the ab initio nonadiabatic coupling matrix: The C2H molecule as a case study

机译:从头算起非绝热偶联基质的定量:以C2H分子为例

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The observation that, for a given sub-Hilbert space, diabatic potentials, just like adiabatic potentials, have to be single-valued in configuration space led to the unavoidable conclusion that the relevant nonadiabatic coupling matrix (i.e., the matrix that contains the vectorial electronic nonadiabatic coupling terms) has to be quantized along any contour in configuration space. In the present article this statement is tested with respect to the three (excited) states of the C2H molecule, i.e., the 2(2)A', 3(2)A', and 4(2)A' states. For this purpose ab initio electronic nonadiabatic coupling matrices were calculated along various contours surrounding the relevant conical intersections (one conical intersection between the 22A' and 32A' states and two conical intersections between the 32A' and 42A' states). Employing the line-integral technique it was shown that as long as the contour that surrounds the (2,3) conical intersection is close enough to the CI and avoids the two (3,4) conical intersections, the 2 x 2 nonadiabatic coupling matrices are quantized. However they fail to be quantized for contours that also surround one or two of the other conical intersections. En this case one is obliged to employ the three-state nonadiabatic coupling matrix. Doing that, it was shown that it is the 3 x 3 matrices that satisfy the quantization condition. (C) 2001 John Wiley & Sons, Inc. [References: 45]
机译:对于给定的希尔伯特空间,绝热势与绝热势一样必须在配置空间中进行单值的观察得出了不可避免的结论,即相关的非绝热耦合矩阵(即包含矢量电子的矩阵)非绝热耦合项)必须沿配置空间中的任何轮廓进行量化。在本文中,此陈述是针对C2H分子的三个(激发)状态(即2(2)A',3(2)A'和4(2)A'状态)进行测试的。为此,沿着围绕相关的圆锥形交点(22A'和32A'状态之间的一个圆锥形交点和32A'和42A'状态之间的两个圆锥形交点)周围的各种轮廓计算从头算起的非绝热耦合矩阵。使用线积分技术表明,只要围绕(2,3)圆锥形交点的轮廓足够接近CI并避免两个(3,4)圆锥形交点,则2 x 2非绝热耦合矩阵被量化。但是,对于同样围绕一个或两个其他圆锥形交叉点的轮廓,无法对其进行量化。在这种情况下,必须采用三态非绝热耦合矩阵。这样做,表明满足量化条件的是3 x 3矩阵。 (C)2001 John Wiley&Sons,Inc. [参考:45]

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