activity
19972025
most citedAharonov-Bohm cages in two-dimensional structures

472 citations · 2.2k across the 40 of their papers we have counts for

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Showing cond-mat.dis-nnShow all

6 papers · 1 filter

cond-mat.dis-nn2021★ 1 cited

Two particles on a chain with disordered interaction: Localization and dissociation of bound states and mapping to chaotic billiards

Hugo Perrin, János K. Asbóth, Jean-Noël Fuchs +1

We consider two particles hopping on a chain with a contact interaction between them. At strong interaction, there is a molecular bound state separated by a direct gap from a conti…

cond-mat.dis-nn2018★ 25 cited

Landau levels in quasicrystals

Jean-Noël Fuchs, Rémy Mosseri, Julien Vidal

Two-dimensional tight-binding models for quasicrystals made of plaquettes with commensurate areas are considered. Their energy spectrum is computed as a function of an applied perp…

cond-mat.dis-nn2017★ 67 cited

Critical eigenstates and their properties in one and two dimensional quasicrystals

Nicolas Macé, Anuradha Jagannathan, Pavel Kalugin +2

We present exact solutions for some eigenstates of hopping models on one and two dimensional quasiperiodic tilings and show that they are "critical" states, by explicitly computing…

cond-mat.dis-nn2003★ 11 cited

Quantum dynamics in high codimension tilings: from quasiperiodicity to disorder

J. Vidal, N. Destainville, R. Mosseri

We analyze the spreading of wavepackets in two-dimensional quasiperiodic and random tilings as a function of their codimension, i.e. of their topological complexity. In the quasipe…

cond-mat.dis-nn2002★ 14 cited

Quasiperiodic tilings under magnetic field

J. Vidal, R. Mosseri

We study the electronic properties of a two-dimensional quasiperiodic tiling, the isometric generalized Rauzy tiling, embedded in a magnetic field. Its energy spectrum is computed…

cond-mat.dis-nn2001★ 83 cited

Quantum dynamics in two and three-dimensional quasiperiodic tilings

F. Triozon, J. Vidal, R. Mosseri +1

We investigate the properties of electronic states in two and three-dimensional quasiperiodic structures: the generalized Rauzy tilings. Exact diagonalizations, limited to clusters…