Entanglement Properties of Some Fractional Quantum Hall Liquids
arXiv:quant-ph/0206140 · doi:10.1103/PhysRevA.66.042324
Abstract
We study the entanglement properties of some fractional quantum Hall liquids. We calculate the entanglement of the Laughlin wave function and the wave functions that are generated by the K-matrix using the modified entanglement measure of indistinguishable fermions that is first proposed by Paškauskas and You[1].
14 pages, 5 figures
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- Quantum Entanglement in Fermionic Lattices
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Cited by in corpus (14)
- Dynamics of Entanglement in One-Dimensional Spin Systems
- Entanglement entropy in fermionic Laughlin states
- Bipartite entanglement entropy in fractional quantum Hall states
- Linear entropy as an entanglement measure in two-fermion systems
- Entanglement of electron spins of non-interacting electron gases
- Entropy and Exact Matrix Product Representation of the Laughlin Wave Function
- Entanglement properties and moment distributions of a system of hard-core anyons on a ring
- Entanglement between particle partitions in itinerant many-particle states
- Entropic Entanglement Criteria for Fermion Systems
- Mode entanglement of an electron in one-dimensional determined and random potentials
- Detecting dimensional crossover and finite Hilbert space through entanglement entropies
- Entanglement and spin squeezing properties for three bosons in two modes
- Geometric entanglement in the Laughlin wave function
- Characterizing maximally many-body entangled fermionic states by using -body density matrix