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Variational approach to the tunneling-time problem

机译:隧道时间问题的变分方法

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Tunneling problems are characterized by different quantum time scales of motion. In this paper, we identify a tunneling time scale, which is based on a simple variational principle. The method utilizes the stationary eigenfunctions for a given one-dimensional potential structure, and it provides a truly local definition of the tunneling time, independent of the asymptotic shape of the potential. We express the minimum tunneling time in terms of the more common time scales obtained from the Larmor clock setup. Asymptotic formulas for both the extreme quantum and the semiclassical limit are presented. As an experimental verification of the variational approach we demonstrate that the minimum tunneling time governs the time a particle requires to traverse the barrier in a symmetric double-well structure. [S1050-2947(99)04209-2]. [References: 23]
机译:隧道问题的特征在于运动的量子时间尺度不同。在本文中,我们确定了基于简单变分原理的隧穿时间尺度。该方法利用给定的一维势能结构的平稳本征函数,并提供了隧穿时间的真正局部定义,而与势能的渐近形状无关。我们根据从拉莫尔时钟设置中获得的更常见的时间尺度来表示最小的隧道时间。给出了极限量子和半经典极限的渐近公式。作为变分方法的实验验证,我们证明了最小隧穿时间决定了粒子穿过对称双阱结构中的势垒所需的时间。 [S1050-2947(99)04209-2]。 [参考:23]

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