泡利不相容原理
吸引子
电子定域函数
可见的
债券定单
化学键
拓扑(电路)
表征(材料科学)
电子
多重性(数学)
基础(线性代数)
统计物理学
化学物理
量子
物理
化学
理论物理学
分子
粘结长度
材料科学
数学
纳米技术
组合数学
量子力学
几何学
数学分析
作者
Bernard Silvi,Andreas Savin
出处
期刊:Nature
[Springer Nature]
日期:1994-10-01
卷期号:371 (6499): 683-686
被引量:3703
摘要
THE definitions currently used to classify chemical bonds (in terms of bond order, covalency versus ionicity and so forth) are derived from approximate theories1–3 and are often imprecise. Here we outline a first step towards a more rigorous means of classification based on topological analysis of local quantum-mechanical functions related to the Pauli exclusion principle. The local maxima of these functions define 'localization attractors', of which there are only three basic types: bonding, non-bonding and core. Bonding attractors lie between the core attractors (which themselves surround the atomic nuclei) and characterize the shared-electron interactions. The number of bond attractors is related to the bond multiplicity. The spatial organization of localization attractors provides a basis for a well-defined classification of bonds, allowing an absolute characterization of covalency versus ionicity to be obtained from observable properties such as electron densities.
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