Raman-assisted hopping may be used to realize the anyon Hubbard model in one-dimensional optical lattices. We propose a feasible scenario that significantly improves the proposal of T. Keilmann et al. [Nat. Commun. 2, 361 (2011)], allowing as well for an exact realization of the two-body hard-core constraint, and for controllable effective interactions without the need of Feshbach resonances. We show that the combination of anyonic statistics and two-body hard-core constraint leads to a rich ground-state physics, including Mott insulators with attractive interactions, pair superfluids, dimer phases, and multicritical points. Moreover, the anyonic statistics results in a novel two-component superfluid of holon and doublon dimers, characteriz...
We show that chains of interacting Fibonacci anyons can support a wide variety of collective ground ...
Recent concrete proposals suggest it is possible to engineer a two-dimensional bulk phase supporting...
We discuss generalizations of quantum spin Hamiltonians using anyonic degrees of freedom. The simple...
Anyons-particles carrying fractional statistics that interpolate between bosons and fermions-have be...
We study the (pseudo-) anyon Hubbard model on a one-dimensional lattice without the presence of a th...
Abstract. Anyons can be considered to be a third class of particles with nontrivial exchange statis...
We show that a multicolor modulation of the depth of an optical lattice allows for a flexible indepe...
We propose feasible scenarios for revealing the modified exchange statistics in one-dimensional anyo...
We propose a simple scheme for mimicking the physics of one-dimensional anyons in an optical-lattice...
Anyons are particlelike excitations of strongly correlated phases of matter with fractional statisti...
Quantum statistics is an important aspect of quantum mechanics and it lays down the rules for identi...
Recently it was shown that anyons on the two-sphere naturally arise from a system of molecular impur...
Anyons are particlelike excitations of strongly correlated phases of matter with fractional statisti...
Two-dimensional systems such as quantum spin liquids or fractional quantum Hall systems exhibit anyo...
Journal ArticleWe introduce and analyze a lattice model of anyons in a periodic potential and an ext...
We show that chains of interacting Fibonacci anyons can support a wide variety of collective ground ...
Recent concrete proposals suggest it is possible to engineer a two-dimensional bulk phase supporting...
We discuss generalizations of quantum spin Hamiltonians using anyonic degrees of freedom. The simple...
Anyons-particles carrying fractional statistics that interpolate between bosons and fermions-have be...
We study the (pseudo-) anyon Hubbard model on a one-dimensional lattice without the presence of a th...
Abstract. Anyons can be considered to be a third class of particles with nontrivial exchange statis...
We show that a multicolor modulation of the depth of an optical lattice allows for a flexible indepe...
We propose feasible scenarios for revealing the modified exchange statistics in one-dimensional anyo...
We propose a simple scheme for mimicking the physics of one-dimensional anyons in an optical-lattice...
Anyons are particlelike excitations of strongly correlated phases of matter with fractional statisti...
Quantum statistics is an important aspect of quantum mechanics and it lays down the rules for identi...
Recently it was shown that anyons on the two-sphere naturally arise from a system of molecular impur...
Anyons are particlelike excitations of strongly correlated phases of matter with fractional statisti...
Two-dimensional systems such as quantum spin liquids or fractional quantum Hall systems exhibit anyo...
Journal ArticleWe introduce and analyze a lattice model of anyons in a periodic potential and an ext...
We show that chains of interacting Fibonacci anyons can support a wide variety of collective ground ...
Recent concrete proposals suggest it is possible to engineer a two-dimensional bulk phase supporting...
We discuss generalizations of quantum spin Hamiltonians using anyonic degrees of freedom. The simple...