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Kinetic isotope effects and how to describe them

机译:动力学同位素效应及其描述方法

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We review several methods for computing kinetic isotope effects in chemical reactions including semiclassical and quantum instanton theory. These methods describe both the quantization of vibrational modes as well as tunneling and are applied to the ?H?+?H2 and ?H?+?CH4 reactions. The absolute rate constants computed with the semiclassical instanton method both using on-the-fly electronic structure calculations and fitted potential-energy surfaces are also compared directly with exact quantum dynamics results. The error inherent in the instanton approximation is found to be relatively small and similar in magnitude to that introduced by using fitted surfaces. The kinetic isotope effect computed by the quantum instanton is even more accurate, and although it is computationally more expensive, the efficiency can be improved by path-integral acceleration techniques. We also test a simple approach for designing potential-energy surfaces for the example of proton transfer in malonaldehyde. The tunneling splittings are computed, and although they are found to deviate from experimental results, the ratio of the splitting to that of an isotopically substituted form is in much better agreement. We discuss the strengths and limitations of the potential-energy surface and based on our findings suggest ways in which it can be improved.
机译:我们回顾了几种计算化学反应中动力学同位素效应的方法,包括半经典和量子瞬时理论。这些方法既描述了振动模式的量化,又描述了隧穿,并应用于?H?+?H 2 和?H?+?CH 4 反应。使用半经典瞬态法计算的绝对速率常数(使用即时电子结构计算和拟合的势能面)也可以直接与精确的量子动力学结果进行比较。发现瞬时近似中固有的误差相对较小,并且其大小与使用配合曲面引入的误差相似。由量子瞬时子计算出的动力学同位素效应甚至更精确,尽管计算上更昂贵,但可以通过路径积分加速技术来提高效率。我们还测试了设计势能表面的简单方法,例如丙二醛中质子转移的例子。计算了隧穿分裂,尽管发现它们偏离了实验结果,但分裂与同位素取代形式的分裂之比更为一致。我们讨论了势能面的优势和局限性,并根据我们的发现提出了改进方法。

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