Add to ORKGWe study a 2+1 dimensional theory of bosons and fermions with an ω ∝ k2 dispersion relation. The most general interactions consistent with specific symmetries impart fractional statistics to the fermions. Unlike examples involving Chern-Simons gauge theories, our statistical phases derive from the exchange of gapless propagating bosons with marginal interactions. Even though no gap exists, we show that the anyonic statistics are precisely defined. Symmetries combine with the vacuum structure to guarantee the non-renormalization of our anyonic phases. ar X i
This dissertation reports our investigation into the existence of anyons, which interpolate between ...
The goal of our research is to investigate the collective modes of the anyons localized in 2D parabo...
International audienceIn two-dimensional space there are possibilities for quantum statistics contin...
Intermediate statistics interpolating from Bose statistics to Fermi statistics are allowed in two di...
The collective excitations of matter in 2D can obey statistics which is neither fermionic nor bosoni...
We study a system of anyons with the statistics parameter θ=π/p, where p is a large integer. We use ...
The quantum-mechanical description of assemblies of particles whose motion is confined to two (or on...
This paper presents the concept of anyons and how they arise in d = 2 + 1 physical theories. Classic...
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 non-zero temperature theory for non-interacting anyon gas is developed within the random-phase a...
The onset of Bloch oscillations (BOs) for two correlated anyons hopping on a one-dimensional lattice...
International audienceAnyon collision experiments have recently demonstrated the ability to discrimi...
Anyon collision experiments have recently demonstrated the ability to discriminate between fermionic...
One of the hallmarks of quantum statistics, tightly entwined with the concept of topological phases ...
This dissertation reports our investigation into the existence of anyons, which interpolate between ...
The goal of our research is to investigate the collective modes of the anyons localized in 2D parabo...
International audienceIn two-dimensional space there are possibilities for quantum statistics contin...
Intermediate statistics interpolating from Bose statistics to Fermi statistics are allowed in two di...
The collective excitations of matter in 2D can obey statistics which is neither fermionic nor bosoni...
We study a system of anyons with the statistics parameter θ=π/p, where p is a large integer. We use ...
The quantum-mechanical description of assemblies of particles whose motion is confined to two (or on...
This paper presents the concept of anyons and how they arise in d = 2 + 1 physical theories. Classic...
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 non-zero temperature theory for non-interacting anyon gas is developed within the random-phase a...
The onset of Bloch oscillations (BOs) for two correlated anyons hopping on a one-dimensional lattice...
International audienceAnyon collision experiments have recently demonstrated the ability to discrimi...
Anyon collision experiments have recently demonstrated the ability to discriminate between fermionic...
One of the hallmarks of quantum statistics, tightly entwined with the concept of topological phases ...
This dissertation reports our investigation into the existence of anyons, which interpolate between ...
The goal of our research is to investigate the collective modes of the anyons localized in 2D parabo...
International audienceIn two-dimensional space there are possibilities for quantum statistics contin...