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We present a comprehensive numerical study of a microscopic model of the fractional quantum Hall system at filling fraction $\nu = 5/2$, based on the disc geometry. Our model includes Coulomb interaction and a semi-realistic confining…

介观与纳米尺度物理 · 物理学 2009-11-13 Xin Wan , Zi-Xiang Hu , E. H. Rezayi , Kun Yang

In this letter we propose an interferometric experiment to detect non-Abelian quasiparticle statistics -- one of the hallmark characteristics of the Moore-Read state expected to describe the observed FQHE plateau at nu=5/2. The implications…

介观与纳米尺度物理 · 物理学 2007-05-23 Parsa Bonderson , Alexei Kitaev , Kirill Shtengel

To detect non-abelian statistics in the $\nu = 12/5$ quantum Hall state through interferometry, we apply an analysis similar to the ones proposed for the non-abelian $\nu = 5/2$ quantum Hall state. The result is that the amplitude of the…

介观与纳米尺度物理 · 物理学 2012-01-20 Suk Bum Chung , Michael Stone

Results from exact diagonalization show that the spin-polarized Coulomb ground state at nu=5/2 is adiabatically connected with the Moore-Read wave function for systems with up to Nel = 16 electrons on the surface of a sphere. Varying the…

介观与纳米尺度物理 · 物理学 2013-05-29 M. Storni , R. H. Morf , S. Das Sarma

We propose noise oscillation measurements in a double point contact, accessible with current technology, to seek for a signature of the non-abelian nature of the \nu=5/2 quantum Hall state. Calculating the voltage and temperature dependence…

介观与纳米尺度物理 · 物理学 2008-04-09 Eddy Ardonne , Eun-Ah Kim

The fractional quantum Hall (FQH) effect at the filling factor $\nu=5/2$ was discovered in GaAs heterostructures more than 35 years ago. Various topological orders have been proposed as possible candidates to describe this FQH state. Some…

介观与纳米尺度物理 · 物理学 2023-08-23 Ken K. W. Ma , Michael R. Peterson , V. W. Scarola , Kun Yang

We generalize the fractional quantum Hall hierarchy picture to apply to arbitrary, possibly non-Abelian, fractional quantum Hall states. Applying this to the nu = 5/2 Moore-Read state, we construct new explicit trial wavefunctions to…

介观与纳米尺度物理 · 物理学 2008-09-29 Parsa Bonderson , J. K. Slingerland

The Moore-Read state is one the most well known non-Abelian fractional quantum Hall states. It supports non-Abelian Ising anyons in the bulk and a chiral bosonic and chiral Majorana modes on the boundary. It has been recently conjectured…

介观与纳米尺度物理 · 物理学 2022-10-03 Patricio Salgado-Rebolledo , Giandomenico Palumbo

The abelian hierarchy of quantum Hall states accounts for most of the states in the lowest Landau level, and there is evidence of a similar hierarchy of non-abelian states emanating from the {\nu} = 5/2 Moore-Read state in the second Landau…

强关联电子 · 物理学 2015-05-20 J. Suorsa , S. Viefers , T. H. Hansson

We review a recent development in the theoretical understanding of the nu=5/2 quantum Hall plateau and propose a new conformal field theory, slightly different from the Moore-Read one, to describe another universality class relevant for…

高能物理 - 理论 · 物理学 2009-11-07 L. S. Georgiev

In search of states with non-Abelian statistics, we explore the fractional quantum Hall effect in a system of two-dimensional charge carrier holes. We propose a new method of mapping states of holes confined to a finite width quantum well…

介观与纳米尺度物理 · 物理学 2017-04-26 George Simion , Yuli Lyanda-Geller

We develop a general framework to (numerically) study adiabatic braiding of quasiholes in fractional quantum Hall systems. Specifically, we investigate the Moore-Read (MR) state at $\nu=1/2$ filling factor, a known candidate for non-Abelian…

介观与纳米尺度物理 · 物理学 2009-11-07 Yaroslav Tserkovnyak , Steven H. Simon

We show that cotunneling in the 5/2 fractional quantum Hall regime allows us to test the Moore-Read wave function, proposed for this regime, and to probe the nature of the fractional charge carriers. We calculate the cotunneling current for…

介观与纳米尺度物理 · 物理学 2015-03-20 Robert Zielke , Bernd Braunecker , Daniel Loss

The fractional quantum Hall (FQH) effect at filling factor v = 5/2 has recently come under close scrutiny, as it may possess quasi-particle excitations obeying nonabelian statistics, a property sought for topologically protected quantum…

介观与纳米尺度物理 · 物理学 2012-01-31 Lars Tiemann , Gerardo Gamez , Norio Kumada , Koji Muraki

The fractional quantum Hall effect, where plateaus in the Hall resistance at values of coexist with zeros in the longitudinal resistance, results from electron correlations in two dimensions under a strong magnetic field. Current flows…

介观与纳米尺度物理 · 物理学 2015-05-13 M. Dolev , M. Heiblum , V. Umansky , Ady Stern , D. Mahalu

The recent measurement of a half-integer thermal conductance for the $\nu=5/2$ fractional quantum Hall state has confirmed its non-Abelian nature, making the question of the underlying topological order highly intriguing. We analyze the…

介观与纳米尺度物理 · 物理学 2020-10-14 Jinhong Park , Christian Spånslätt , Yuval Gefen , Alexander D. Mirlin

Signatures of the non-Abelian statistics of quasi-particles in the $\nu=5/2$ quantum Hall state are predicted to be present in the current-voltage characteristics of tunneling through one or two quantum Hall puddles of Landau filling…

介观与纳米尺度物理 · 物理学 2015-05-19 Roni Ilan , Bernd Rosenow , Ady Stern

The nu=5/2 fractional quantum Hall state is studied numerically, directly including the effects of electron scattering between neighboring Landau levels. Significant reduction of the excitation gap caused by the LL mixing explains the…

介观与纳米尺度物理 · 物理学 2009-11-11 Arkadiusz Wojs , John J. Quinn

Some models of the 5/2 fractional quantum Hall state predict that the quasi-particles, which carry the charge, have non-Abelian statistics: exchange of two quasi-particles changes the wave function more dramatically than just the usual…

介观与纳米尺度物理 · 物理学 2012-06-26 X. Lin , C. Dillard , M. A. Kastner , L. N. Pfeiffer , K. W. West

Interesting non-Abelian states, e.g., the Moore-Read Pfaffian and the anti-Pfaffian, offer candidate descriptions of the $\nu = 5/2$ fractional quantum Hall state. But the significant controversy surrounding the nature of the $\nu = 5/2$…

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