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Probing helicity and the topological origins of helicity via non-local Hanbury-Brown and Twiss correlations

机译:通过非本地的方式探索螺旋性和螺旋性的拓扑起源   Hanbury-Brown和Twiss相关

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摘要

Quantum Hall edge modes are chiral while quantum spin Hall edge modes arehelical. However, unlike chiral edge modes which always occur in topologicalsystems, quasi-helical edge modes may arise in a trivial insulator too. Thesetrivial quasi-helical edge modes are not topologically protected and thereforeneed to be distinguished from helical edge modes arising due to topologicalreasons. Earlier conductance measurements were used to identify these helicalstates, in this work we report on the advantage of using the non local shotnoise as a probe for the helical nature of these states as also theirtopological or otherwise origin and compare them with chiral quantum Hallstates. We see that in similar set-ups affected by same degree of disorder andinelastic scattering, non local shot noise "HBT" correlations can be positivefor helical edge modes but are always negative for the chiral quantum Hall edgemodes. Further, while trivial quasi-helical edge modes exhibit negativenon-local "HBT" charge correlations, topological helical edge modes can showpositive non-local "HBT" charge correlation. We also study the non-local spincorrelations and Fano factor for clues as regards both the distinction betweenchirality/helicity as well as the topological/trivial dichotomy for helicaledge modes.
机译:量子霍尔边缘模式是手性的,而量子自旋霍尔边缘模式是螺旋的。但是,与在拓扑系统中始终出现的手性边缘模式不同,准螺旋边缘模式也可能在琐碎的绝缘体中出现。准准螺旋边缘模式不受拓扑保护,因此需要与由于拓扑原因而产生的螺旋边缘模式区分开。较早的电导测量被用来识别这些螺旋态,在这项工作中,我们报告了使用非局部散粒噪声作为这些态的螺旋性质以及拓扑或其他起源的探针的优势,并将它们与手性量子霍尔态进行了比较。我们看到,在受相同程度的无序度和非弹性散射影响的相似设置中,非局部散粒噪声“ HBT”相关性对于螺旋边缘模式可以为正,但对于手性量子霍尔边缘模式则始终为负。此外,虽然琐碎的准螺旋边缘模式显示负的非局部“ HBT”电荷相关性,但拓扑螺旋边缘模式可以显示正的非局部“ HBT”电荷相关性。我们还研究了非局部自旋相关性和Fano因子的线索,以了解手性/螺旋性以及螺旋边缘模式的拓扑/平凡二分法之间的区别。

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