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Semiclassical analysis of the quantum instanton approximation

机译:Quantum Instanton近似的半定数分析

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We explore the relation between the quantum and semiclassical instanton approximations for the reaction rate constant. From the quantum instanton expression, we analyze the contributions to the rate constant in terms of minimum-action paths and find that two such paths dominate the expression. For symmetric barriers, these two paths join together to describe the semiclassical instanton periodic orbit. However, for asymmetric barriers, one of the two paths takes an unphysically low energy and dominates the expression, leading to order-of-magnitude errors in the rate predictions. Nevertheless, semiclassical instanton theory remains accurate. We conclude that semiclassical instanton theory can be obtained directly from the semiclassical limit of the quantum instanton for symmetric systems. We suggest a modification of the quantum instanton approach which avoids sampling the spurious path and thus has a stronger connection to semiclassical instanton theory, giving numerically accurate predictions even for very asymmetric systems in the low temperature limit. (C) 2019 Author(s).
机译:我们探讨了对反应速率常数的量子和半半定量型近似之间的关系。从Quantum Instanton表达式中,我们在最小动作路径方面分析对速率常数的贡献,并发现两个这样的路径主导了表达式。对于对称障碍,这两条路径加入在一起来描述半导体算法周期性轨道。然而,对于不对称屏障,两条路径中的一个采用不受神经的低能量并使表达式主导,导致速率预测中的倍率序列误差。尽管如此,半透明的算法理论仍然准确。我们得出结论,可以直接从Quantum Instanton的半定类极限获得半定碱性算子理论。我们建议对Quantum Instanton方法进行修改,避免对杂散路径进行采样,因此具有更强的与半透明的算子理论的连接,即使对于低温限制的非常不对称的系统,即使对于非常不对称的系统而言,在数值准确的预测中。 (c)2019年作者。

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