Danovich David, Tkatchenko Alexandre, Alvarez Santiago, Shaik Sason
Institute of Chemistry, The Hebrew University of Jerusalem, Jerusalem 9190401, Israel.
Department of Physics and Materials Science, University of Luxembourg, L-1511 Luxembourg City, Luxembourg.
J Am Chem Soc. 2024 Nov 13;146(45):31198-31204. doi: 10.1021/jacs.4c11211. Epub 2024 Oct 31.
We present computational results of many-body dispersion (MBD) interactions for 40 pairs of molecular and atomic species: hydrocarbons, silanes, corresponding fluorinated derivatives, pairs which have multiple H---H contacts between the molecules, as well as pairs having π-π interactions, and pairs of noble gases. The calculations reveal that the MBD stabilization energy () obeys a global relationship, which is . It is proportional to the product of the masses of the two molecules () and inversely proportional to the corresponding distances between the molecular centers-of-mass () or the H---H distances of the atoms mediating the interactions of the two molecules (). This relationship reflects the interactions of instantaneous dipoles, which are formed by the ensemble of bonds/atoms in the interacting molecules. Using the D4-corrected dispersion energy (), which accounts for three-body interactions, we find that the and data sets are strongly correlated. Based on valence-bond modeling, the dispersion interactions occur primarily due to the increased contributions of the oscillating-ionic VB structures which maintain favorable electrostatic interactions; the [Sub─C:HH:C─Sub] and [Sub─C:H H:C─Sub] structures; Sub symbolizes general residues. This augmented contribution is complemented by simultaneously diminished-weights of the destabilizing pair of structures, [Sub─C:HH:C─Sub] and [Sub─:C HH:C─Sub]. The local charges are propagated to the entire ensemble of bonds/atoms by partially charging the Sub residues, thus bringing about the "gravitational-like" dependence of dispersion.
我们展示了40对分子和原子物种的多体色散(MBD)相互作用的计算结果:碳氢化合物、硅烷、相应的氟化衍生物、分子间具有多个H---H接触的对、具有π-π相互作用的对以及稀有气体对。计算结果表明,MBD稳定能()遵循一个全局关系,即。它与两个分子的质量乘积()成正比,与分子质心之间的相应距离()或介导两个分子相互作用的原子的H---H距离()成反比。这种关系反映了由相互作用分子中的键/原子集合形成的瞬时偶极子的相互作用。使用考虑三体相互作用的D4校正色散能(),我们发现和数据集高度相关。基于价键模型,色散相互作用主要是由于维持有利静电相互作用的振荡离子价键结构的贡献增加所致;即[Sub─C:HH:C─Sub]和[Sub─C:H H:C─Sub]结构;Sub代表一般残基。这种增强的贡献通过同时降低不稳定结构对[Sub─C:HH:C─Sub]和[Sub─:C HH:C─Sub]的权重来补充。局部电荷通过对Sub残基进行部分充电而传播到整个键/原子集合,从而产生色散的“类引力”依赖性。