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arXiv 0803.3573cond-mat.mes-hall
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量子点系统中弗里德尔相位不连续性和连续谱中的束缚态

Friedel phase discontinuity and bound states in the continuum in quantum dot systems

B. Solis, M. L. Ladron de Guevara, P. A. Orellana

摘要:

本文研究了两种不同的量子点系统中电子输运的Friedel相,这两种量子点系统都表现出连续束缚态(BIC)。Friedel相位在BIC的能量中突然跳跃,这与这些状态的消失宽度有关,如Friedrich和Wintgen在Phys.Rev.A \textbf{31},3964(1985)中所示。弗里德尔相的这种奇怪行为通过弗里德尔求和规则在电荷中产生了影响。也就是说,如果BIC的能量下降到费米能以下,电荷会突然改变为一个单位。我们发现,这种行为密切相关的电导预测相互作用的量子点系统的不连续性。

英文摘要:

n this article we study the Friedel phase of the electron transport in two different systems of quantum dots which exhibit bound states in the continuum (BIC). The Friedel phase jumps abruptly in the energies of the BICs, which is associated to the vanishing width of these states, as shown by Friedrich and Wintgen in Phys. Rev. A \textbf{31}, 3964 (1985). This odd behavior of the Friedel phase has consequences in the charge through the Friedel sum rule. Namely, if the energy of the BIC drops under the Fermi energy the charge changes abruptly in a unity. We show that this behavior closely relates with discontinuities in the conductance predicted for interacting quantum dot systems.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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