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首页> 外文期刊>Bulletin of the American Physical Society >APS -APS March Meeting 2017 - Event - Finding a place to die: the fate of a Landau quasi-particle in quantum Hall edge channels
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APS -APS March Meeting 2017 - Event - Finding a place to die: the fate of a Landau quasi-particle in quantum Hall edge channels

机译:APS -APS 2017年3月会议-活动-寻找死亡之地:量子大厅边缘通道中Landau准粒子的命运

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Following the recent demonstration of single-electron sources [Science {f 316}, 1169 (2007)], a new focus has appeared in low-dimensional condensed-matter systems towards the manipulation of coherent electronic excitations. One particular study of importance concerns the fate of energy-resolved single-electronic excitations under the effect of Coulomb interactions. This problem, which was the start of the Landau-Fermi liquid theory for systems of dimension two or more, has still to be tested experimentally at the single-particle level.In this talk, we present both recent theoretical predictions [Phys. Rev. Lett. {f 113}, 166403 (2014)] for this problem and new experimental results [Phys. Rev. B {f 94}, 115311 (2016)]. Using an electronic Wigner function, we visualize the role of many-body decoherence in the evolution of a single electron, which allows us to compare theoretical results with experimental data obtained through Hong-Ou-Mandel interferometry. This shows a clear agreement between theory and experiments, providing a full quantitative study of the Landau quasi-particle relaxation problem in one-dimensional conductors. In particular, we show that interactions restore indistinguishability for two electrons initially emitted in almost orthogonal wavepackets.
机译:继最近对单电子源的证明之后[Science {f 316},1169(2007)],低维凝聚态系统的新焦点出现在相干电子激发的操纵上。一项重要的重要研究涉及在库仑相互作用的作用下能量分辨单电子激发的命运。这个问题是Landau-Fermi液体理论用于二维或更大尺寸系统的开始,仍然需要在单粒子水平上进行实验测试。在本次演讲中,我们介绍了这两个最新的理论预测。莱特牧师{f 113},166403(2014)],并获得了新的实验结果[Phys。 B版{f 94},115311(2016)]。使用电子维格纳函数,我们可以看到多体退相干在单个电子演化中的作用,这使我们可以将理论结果与通过Hong-Ou-Mandel干涉仪获得的实验数据进行比较。这显示了理论与实验之间的明确共识,为一维导体中的Landau准粒子弛豫问题提供了完整的定量研究。特别是,我们显示了相互作用恢复了几乎正交的波包中最初发射的两个电子的不可区分性。

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