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Klein tunneling in graphene: optics with massless electrons

Abstract
This article provides a pedagogical review on Klein tunneling in graphene, i.e. the
peculiar tunneling properties of two-dimensional massless Dirac electrons. We consider two
simple… Expand

Spin waves in a one-dimensional spinor bose gas.

- J. Fuchs, D. Gangardt, T. Keilmann, G. Shlyapnikov
- PhysicsPhysical review letters
- 22 July 2005

TLDR

Geometrical engineering of a two-band Chern insulator in two dimensions with arbitrary topological index

- D. Sticlet, F. Pi'echon, J. Fuchs, P. Kalugin, P. Simon
- Physics
- 31 January 2012

Two-dimensional 2-bands insulators breaking time reversal symmetry can present topological phases indexed by a topological invariant called the Chern number. Here we first propose an efficient… Expand

A universal Hamiltonian for motion and merging of Dirac points in a two-dimensional crystal

- G. Montambaux, F. Piéchon, J. Fuchs, M. Goerbig
- Physics
- 2 July 2009

AbstractWe propose a simple Hamiltonian to describe the motion and the merging of Dirac points in the electronic spectrum of two-dimensional electrons. This merging is a topological transition which… Expand

From dia- to paramagnetic orbital susceptibility of massless fermions.

- A. Raoux, M. Morigi, J. Fuchs, F. Piéchon, G. Montambaux
- PhysicsPhysical review letters
- 28 June 2013

TLDR

Bloch-Zener oscillations across a merging transition of Dirac points.

- L. Lim, J. Fuchs, G. Montambaux
- PhysicsPhysical review letters
- 6 January 2012

TLDR

Casimir forces between defects in one-dimensional quantum liquids (13 pages)

- A. Recati, J. Fuchs, C. Peça, W. Zwerger
- Physics
- 17 May 2005

We discuss the effective interactions between two localized perturbations in one-dimensional quantum liquids. For noninteracting fermions, the interactions exhibit Friedel oscillations, giving rise… Expand

Tilted anisotropic Dirac cones in quinoid-type graphene and α-(BEDT-TTF) 2 I 3

- M. Goerbig, J. Fuchs, G. Montambaux, F. Piéchon
- Physics
- 6 March 2008

We investigate a generalized two-dimensional Weyl Hamiltonian, which may describe the low-energy properties of mechanically deformed graphene and of the organic compound… Expand

Introduction to the Physical Properties of Graphene

- J. Fuchs, M. Goerbig
- Materials Science
- 2008

Dirac fermions in graphene and analogues: magnetic field and topological properties

- J. Fuchs
- Physics
- 3 June 2013

This is a short review of two-dimensional Dirac fermions in graphene and similar systems such as boron nitride, quasi-2D organic salts $\alpha$-(BEDT-TTF)$_2$I$_3$, artificial graphene with cold… Expand

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