Quantum Entanglement In One-Dimensional Anyons
arXiv:1910.02654 · doi:10.1103/PhysRevA.101.022314
Abstract
Anyons in one spatial dimension can be defined by correctly identifying the configuration space of indistinguishable particles and imposing Robin boundary conditions. This allows an interpolation between the bosonic and fermionic limits. In this paper, we study the quantum entanglement between two one-dimensional anyons on a real line as a function of their statistics.
26 pages, 2 figures
References in corpus (13)
- Anyons in an exactly solved model and beyond
- Quantum Correlations in Two-Fermion Systems
- The entanglement of indistinguishable particles shared between two parties
- Quantum Correlations in Two-Boson Wavefunctions
- Extracting entanglement from identical particles
- Indistinguishability of elementary systems as resource for quantum information processing
- Quantum entanglement of identical particles by standard information-theoretic notions
- Algebraic Approach to Entanglement and Entropy
- Entanglement of Identical Particles
- Dealing with indistinguishable particles and their entanglement
- Identical particles and entanglement
- Entanglement of indistinguishable particles: a comparative study
- Second quantization of Leinaas-Myrheim anyons in one dimension and their relation to the Lieb-Liniger model
Cited by in corpus (7)
- Entanglement in indistinguishable particle systems
- Dynamics of spatially indistinguishable particles and entanglement protection
- Entanglement robustness via spatial deformation of identical particle wave functions
- Role of indistinguishability and entanglement in Hong-Ou-Mandel interference and finite bandwidth effects of frequency entangled photons
- Generating indistinguishability within identical particle systems: spatial deformations as quantum resource activators
- Anyonic quantum multipartite maskers in the Kitaev model
- Fermionic anyons: entanglement and quantum computation from a resource-theoretic perspective