This paper gives a pedagogic derivation of the Bethe ansatz solution for 1D interacting anyons. This includes a demonstration of the subtle role of the anyonic phases in the Bethe ansatz arising from the anyonic commutation relations. The thermodynamic Bethe ansatz equations defining the temperature dependent properties of the model are also derived, from which some ground state properties are obtained
We study a system of anyons with the statistics parameter θ=π/p, where p is a large integer. We use ...
International audienceThe quantum transport of anyons in one space dimension is investigated. After ...
We use the coordinate Bethe ansatz to exactly calculate matrix elements between eigenstates of the L...
We propose an exactly solvable model of one-dimensional anyons with competing δ-function and derivat...
The exact solution for the energy spectrum of a one-dimensional Hamiltonian with local two-site inte...
We formulate the quantum inverse scattering method for the case of anyonic grading. This provides a ...
AbstractStarting from the fusion rules for the algebra SO(5)2 we construct one-dimensional lattice m...
Starting from the fusion rules for the algebra SO(5)2we construct one-dimensional lattice models of ...
The low-energy properties of the one-dimensional anyon gas with a delta-function interaction are dis...
The low-energy properties of the one-dimensional anyon gas with a δ-function interaction are discuss...
The non-zero temperature theory for non-interacting anyon gas is developed within the random-phase a...
Employing factorized versions of characters as products of quantum dilogarithms corresponding to irr...
We study a 2+1 dimensional theory of bosons and fermions with an ω ∝ k2 dispersion relation. The mos...
We derive the thermodynamic Bethe ansatz equation for the situation in which the statistical interac...
We investigate the strongly interacting hard-core anyon gases in a one dimensional harmonic potentia...
We study a system of anyons with the statistics parameter θ=π/p, where p is a large integer. We use ...
International audienceThe quantum transport of anyons in one space dimension is investigated. After ...
We use the coordinate Bethe ansatz to exactly calculate matrix elements between eigenstates of the L...
We propose an exactly solvable model of one-dimensional anyons with competing δ-function and derivat...
The exact solution for the energy spectrum of a one-dimensional Hamiltonian with local two-site inte...
We formulate the quantum inverse scattering method for the case of anyonic grading. This provides a ...
AbstractStarting from the fusion rules for the algebra SO(5)2 we construct one-dimensional lattice m...
Starting from the fusion rules for the algebra SO(5)2we construct one-dimensional lattice models of ...
The low-energy properties of the one-dimensional anyon gas with a delta-function interaction are dis...
The low-energy properties of the one-dimensional anyon gas with a δ-function interaction are discuss...
The non-zero temperature theory for non-interacting anyon gas is developed within the random-phase a...
Employing factorized versions of characters as products of quantum dilogarithms corresponding to irr...
We study a 2+1 dimensional theory of bosons and fermions with an ω ∝ k2 dispersion relation. The mos...
We derive the thermodynamic Bethe ansatz equation for the situation in which the statistical interac...
We investigate the strongly interacting hard-core anyon gases in a one dimensional harmonic potentia...
We study a system of anyons with the statistics parameter θ=π/p, where p is a large integer. We use ...
International audienceThe quantum transport of anyons in one space dimension is investigated. After ...
We use the coordinate Bethe ansatz to exactly calculate matrix elements between eigenstates of the L...