The low-energy properties of the one-dimensional anyon gas with a delta-function interaction are discussed in the context of its Bethe ansatz solution. It is found that the anyonic statistical parameter and the dynamical coupling constant induce Haldane exclusion statistics interpolating between bosons and fermions. Moreover, the anyonic parameter may trigger statistics beyond Fermi statistics for which the exclusion parameter alpha is greater than one. The Tonks-Girardeau and the weak coupling limits are discussed in detail. The results support the universal role of alpha in the dispersion relations
We study a 2+1 dimensional theory of bosons and fermions with an ω ∝ k2 dispersion relation. The mos...
We study the anyon gas with repulsive interactions at θ = π(1-1/ν), where ν is a fractiona...
Abstract An anyonic exclusion statistics, which generalizes the Bose-Einstein and Fermi-Dirac statis...
The low-energy properties of the one-dimensional anyon gas with a δ-function interaction are discuss...
International audienceA fully non-linear kinetic Boltzmann equation for anyons is studied in a perio...
We prove upper and lower bounds on the ground-state energy of the ideal two-dimensional anyon gas. O...
We introduce a rigorous approach to the many-body spectral theory of extended anyons, that is quantu...
Quantum statistics is an important aspect of quantum mechanics and it lays down the rules for identi...
We investigate the dynamical evolution of strongly interacting anyons confined in a weak harmonic tr...
The quantum-mechanical description of assemblies of particles whose motion is confined to two (or on...
Anyons are 2D or 1D quantum particles with intermediate statistics, interpolating between bosons and...
We provide a thorough characterisation of the zero-temperature one-particle density matrix of trappe...
Lectures presented at the VI Mexican School of Particles and Fields, Villahermosa, 3-7 October, 1994...
Intermediate statistics interpolating from Bose statistics to Fermi statistics are allowed in two di...
Anyons-particles carrying fractional statistics that interpolate between bosons and fermions-have be...
We study a 2+1 dimensional theory of bosons and fermions with an ω ∝ k2 dispersion relation. The mos...
We study the anyon gas with repulsive interactions at θ = π(1-1/ν), where ν is a fractiona...
Abstract An anyonic exclusion statistics, which generalizes the Bose-Einstein and Fermi-Dirac statis...
The low-energy properties of the one-dimensional anyon gas with a δ-function interaction are discuss...
International audienceA fully non-linear kinetic Boltzmann equation for anyons is studied in a perio...
We prove upper and lower bounds on the ground-state energy of the ideal two-dimensional anyon gas. O...
We introduce a rigorous approach to the many-body spectral theory of extended anyons, that is quantu...
Quantum statistics is an important aspect of quantum mechanics and it lays down the rules for identi...
We investigate the dynamical evolution of strongly interacting anyons confined in a weak harmonic tr...
The quantum-mechanical description of assemblies of particles whose motion is confined to two (or on...
Anyons are 2D or 1D quantum particles with intermediate statistics, interpolating between bosons and...
We provide a thorough characterisation of the zero-temperature one-particle density matrix of trappe...
Lectures presented at the VI Mexican School of Particles and Fields, Villahermosa, 3-7 October, 1994...
Intermediate statistics interpolating from Bose statistics to Fermi statistics are allowed in two di...
Anyons-particles carrying fractional statistics that interpolate between bosons and fermions-have be...
We study a 2+1 dimensional theory of bosons and fermions with an ω ∝ k2 dispersion relation. The mos...
We study the anyon gas with repulsive interactions at θ = π(1-1/ν), where ν is a fractiona...
Abstract An anyonic exclusion statistics, which generalizes the Bose-Einstein and Fermi-Dirac statis...