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Mesoscopic scattering in the half-plane: squeezing conductance through a small hole

机译:半平面中的介观散射:通过a。的挤压电导   小洞

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摘要

We model the 2-probe conductance of a quantum point contact (QPC), in linearresponse. If the QPC is highly non-adiabatic or near to scatterers in the openreservoir regions, then the usual distinction between leads and reservoirsbreaks down and a technique based on scattering theory in the fulltwo-dimensional half-plane is more appropriate. Therefore we relate conductanceto the transmission cross section for incident plane waves. This is equivalentto the usual Landauer formula using a radial partial-wave basis. We derive theresult that an arbitrarily small (tunneling) QPC can reach a p-wave channelconductance of 2e^2/h when coupled to a suitable reflector. If two or moreresonances coincide the total conductance can even exceed this. This relates torecent mesoscopic experiments in open geometries. We also discuss reciprocityof conductance, and the possibility of its breakdown in a proposed QPC for atomwaves.
机译:我们在线性响应中对量子点接触(QPC)的2探针电导建模。如果QPC高度非绝热或在开放储层区域内接近散射体,那么铅和储集层之间的通常区别就会破裂,因此基于散射理论在全二维半平面中的技术更为合适。因此,我们将电导与入射平面波的透射截面相关。这等效于使用径向分波的常规Landauer公式。我们得出的结果是,当耦合到合适的反射器时,任意小的(隧道)QPC可以达到2e ^ 2 / h的p波通道电导。如果两个或多个谐振重合,则总电导甚至可以超过此值。这与最近在开放几何中的介观实验有关。我们还讨论了电导的互易性,以及在拟议的原子波QPC中其导通的可能性。

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