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Cross-Interaction Constant and Intrinsic Reaction Barrier

机译:交叉相互作用常数和本征反应壁垒

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The cross second-derivative of the activation energy,ツG× , with respect to the two component thermodynamic barriers, ツGⅹX and ツGⅹY, can be given in terms of a cross-interaction constant (CIC), モXY (ヱXY), and also in terms of the intrinsic barrier,ツG×。 , with a simple relationship between the two: モXY = -1/(6ツG×。). This equation shows that the distance between the two reactants in the adduct (TS, intermediate, or product) is inversely related to the intrinsic barrier. An important corollary is that the Ritchie N+ equation holds (for which モXY = 0) for the reactions with high intrinsic barrier. Various experimental and theoretical examples are presented to show the validity of the relationship, and the mechanistic implications are discussed.
机译:活化能ツG ×相对于两个组分热力学势垒ツGⅹ X 和ツGⅹ Y 的交叉二阶导数>,可以根据交叉相互作用常数(CIC), sub> XY (ヱ XY )以及固有势垒ツG < sup>×。,两者之间的关系很简单:モ XY = -1 /(6ツG ×。)。该方程式表明,加合物中两种反应物(TS,中间体或产物)之间的距离与固有势垒成反比。一个重要的推论是,对于具有高本征垒的反应,Ritchie N + 方程成立(为此,mo XY = 0)。给出了各种实验和理论实例来证明这种关系的有效性,并讨论了其机械含义。

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