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首页> 外文期刊>International Journal of Quantum Chemistry >Ab initio interpretation of Hund's rule for the methylene molecule: Variational optimization of its molecular geometries and energy component analysis
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Ab initio interpretation of Hund's rule for the methylene molecule: Variational optimization of its molecular geometries and energy component analysis

机译:从头开始解释亚甲基分子的洪德法则:分子几何结构和能量成分分析的变异优化

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Hund's spin-multiplicity rule for the ground state of the methylene molecule CH2 is interpreted by Hartree-Fock (HF) and multi-reference configuration interaction (MRCI) methods. The stabilization of the triplet ground state ((X) over tilde B-3(1)) relative to the second singlet excited state ((b) over tilde B-3(1)) is ascribed to the greater electron-nucleus attraction energy that is gained at the cost of increasing the electron-electron repulsion energy and with the aid of a reduction in the nucleus-nucleus repulsion energy. The highest spin-multiplicity in the ground state of CH2 is accompanied by a set of three characteristic features, i.e., elongation of the internuclear distances, reduction in the bond angle, and contraction of the valence electron density distribution around the nuclei involving expansion of the core electron density distribution. The present calculations fulfill the virial theorem to an accuracy of -V/T = 2.000 for both HF and MRCI Accordingly, the molecular geometries are optimized for each of the two states. The inclusion of correlation by MRCI method reduces the energy splitting between the two states by about 14%. The energy splitting is analyzed by the correlational virial theorem 2T(C) + V-C = 0 to make a clear interpretation of the correlation effect. (c) 2007 Wiley Periodicals, Inc.
机译:亚甲基分子CH2基态的Hund自旋多重性规则通过Hartree-Fock(HF)和多参考构型相互作用(MRCI)方法进行解释。相对于第二个单重态激发态(在tilde B-3(1)之上的(b)),三重态基态(在tilde B-3(1)之上的(X))的稳定归因于更大的电子核吸引能以增加电子-电子排斥能为代价并借助于减少核-核排斥能而获得。 CH2基态的最高自旋多重性伴随着一组三个特征,即核间距离的延长,键角的减小以及原子核周围价电子密度分布的收缩,包括氢原子的膨胀。核心电子密度分布。对于HF和MRCI,本发明的计算都满足-V / T = 2.000的精度的病毒理定理。因此,针对两种状态的每一种优化了分子几何形状。 MRCI方法包含的相关性将两个状态之间的能量分配减少了约14%。通过相关病毒性定理2T(C)+ V-C = 0分析能量分裂,以清楚地说明相关效应。 (c)2007年Wiley Periodicals,Inc.

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