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Semiclassical treatment of quantum chaotic transport with a tunnel barrier

机译:用隧道屏障的多量子混沌运输的半思法治疗

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We consider the problem of a semiclassical description of quantum chaotic transport, when a tunnel barrier is present in one of the leads. Using a semiclassical approach formulated in terms of a matrix model, we obtain transport moments as power series in the reflection probability of the barrier, whose coefficients are rational functions of the number of open channels M. Our results are therefore valid in the quantum regime and not only when M 1. The expressions we arrive at are not identical with the corresponding predictions from random matrix theory, but are in fact much simpler. Both theories agree as far as we can test.
机译:我们考虑的问题,一个半经典描述量子混沌传输,当隧道势垒存在于一个线索。利用矩阵模型的半经典方法,我们得到了势垒反射概率中的输运矩幂级数,其系数是开放通道数M的有理函数。因此,我们的结果在量子区有效,而不仅仅是在M 1时有效。我们得到的表达式与随机矩阵理论的相应预测不完全相同,但实际上要简单得多。就我们所能检验的而言,这两种理论都是一致的。

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