Department of Theoretical Chemistry, Amsterdam Institute of Molecular and Life Sciences (AIMMS), Amsterdam Center for Multiscale Modeling (ACMM), Vrije Universiteit Amsterdam, De Boelelaan 1083, 1081 HV Amsterdam, The Netherlands.
Chem Commun (Camb). 2021 Jun 15;57(48):5880-5896. doi: 10.1039/d1cc02042k.
Chemical reactions are ubiquitous in the universe, they are at the core of life, and they are essential for industrial processes. The drive for a deep understanding of how something occurs, in this case, the mechanism of a chemical reaction and the factors controlling its reactivity, is intrinsically valuable and an innate quality of humans. The level of insight and degree of understanding afforded by computational chemistry cannot be understated. The activation strain model is one of the most powerful tools in our arsenal to obtain unparalleled insight into reactivity. The relative energy of interacting reactants is evaluated along a reaction energy profile and related to the rigidity of the reactants' molecular structure and the strength of the stabilizing interactions between the deformed reactants: ΔE(ζ) = ΔEstrain(ζ) + ΔEint(ζ). Owing to the connectedness between the activation strain model and Kohn-Sham molecular orbital theory, one is able to obtain a causal relationship between both the sterics and electronics of the reactants and their mutual reactivity. Only when this is accomplished one can eclipse the phenomenological explanations that are commonplace in the literature and textbooks and begin to rationally tune and optimize chemical transformations. We showcase how the activation strain model is the ideal tool to elucidate fundamental organic reactions, the activation of small molecules by metallylenes, and the cycloaddition reactivity of cyclic diene- and dipolarophiles.
化学反应在宇宙中无处不在,它们是生命的核心,也是工业过程的关键。对事物发生机制(在这种情况下是化学反应的机制以及控制其反应性的因素)的深入理解的驱动力是内在的有价值的,也是人类的固有品质。计算化学所提供的洞察力和理解程度是不可低估的。活化应变模型是我们武器库中获得无与伦比的反应性洞察力的最强大工具之一。沿着反应能量曲线评估相互作用反应物的相对能量,并将其与反应物分子结构的刚性以及变形反应物之间稳定相互作用的强度相关联:ΔE(ζ)=ΔEstrain(ζ)+ΔEint(ζ)。由于活化应变模型和 Kohn-Sham 分子轨道理论之间的关联性,人们能够获得反应物的立体化学和电子之间的因果关系及其相互反应性。只有完成这一点,才能超越文献和教科书中常见的现象学解释,并开始合理地调整和优化化学转化。我们展示了活化应变模型如何成为阐明基本有机反应、金属亚甲基活化小分子以及环状二烯和亲偶极体的环加成反应性的理想工具。