Atoms in molecules
Atoms in molecules
复制标题
DOI:
10.1039/9781847553317-00143
复制
发表时间:
2000-12
期刊:
影响因子:
--
通讯作者:
A. Hinchliffe;P. Popelier;F. M. Aicken;Sean E O'Brien
中科院分区:
文献类型:
--
作者:
A. Hinchliffe;P. Popelier;F. M. Aicken;Sean E O'Brien
1.1 What Is AIM?±The theory of``Atoms in Molecules''(AIM) is an interpretative theory which aims to recover chemical insight from modern highresolution electron densities. 1 These densities may be of experimental origin or derived from ab initio wave functions. AIM defines two important cornerstones of chemistry: the atom and the bond. There is a need for such a theory in view of the widening gap between chemical insight and currently accepted and taught, on one hand, and the vast ever-growing body of (high-resolution) crystallographic and ab initio data, on the other. Indeed, most chemists still think in terms of the Lewis model of the 1900s (eg octet rule), the Heitler-London-Pauling Valence Bond model of the 1930s (eg resonance), or the Hund-Mulliken Molecular Orbital of the 1960s (eg Mulliken charges). Of course many of these early concepts have been scrutinised and their limitations are well documented but a complete, coherent and consistent theory to bridge the gap between modern solutions of the SchroÈdinger equation and chemical insight is still elusive. However, an excellent candidate to fulfil that purpose is AIM. This theory is often mistaken to be another atomic population analysis, rather than an extensive and profound theory rooted in quantum mechanics. 2 Being a novel paradigm3 it has gained slow acceptance although it has been incorporated as a vital part of a recent textbook on the chemical bond4 aimed at undergraduates. The theoretical community has focused most of its attention on the energy and its derivatives with respect to nuclear motion, ie. forces, force constants, etc. If one accepts that eigenvalues and eigenfunctions are on a par as solutions of an eigenvalue problem such as the SchroÈdinger equation, then why is it that the electron density does not enjoy the same status as the energy? After all the electron density r is immediately derived from the wave function, which is an eigenfunction, and the energy is in fact an eigenvalue. This imbalanced view is corrected by the development and application of AIM, a theory that recognises and reveals the wealth of information hidden in the electron density and its derived functions.