We generalize the topological entanglement entropy to a family of topological Reacutenyi entropies parametrized by a parameter alpha, in an attempt to find new invariants for distinguishing topologically ordered phases. We show that, surprisingly, all topological Reacutenyi entropies are the same, independent of alpha for all nonchiral topological phases. This independence shows that topologically ordered ground-state wave functions have reduced density matrices with a certain simple structure, and no additional universal information can be extracted from the entanglement spectrum
We study the ground state of a gapped quantum many-body system whose entanglement entropy S_A can be...
Topological phases are unique states of matter incorporating long-range quan-tum entanglement, hosti...
In this paper, we study symmetry-resolved entanglement entropy in free bosonic quantum many-body sys...
We generalize the topological entanglement entropy to a family of topological Reacutenyi entropies p...
We generalize the topological entanglement entropy to a family of topological Rényi entropies parame...
We elucidate how Chern and topological insulators fulfill an area law for the entanglement entropy. ...
We present an analytical study of the quantum phase transition between the topologically ordered tor...
We formulate a universal characterization of the many-particle quantum entanglement in the ground st...
We evaluate the entanglement entropy of exactly solvable Hamiltonians corresponding to general famil...
International audienceConcepts of information theory are increasingly used to characterize collectiv...
Entanglement measures find frequent application in the study of topologically ordered systems, where...
We use the structure of conditionally independent states to analyze the stability of topological ent...
Entanglement entropy is a powerful tool to detect continuous, discontinuous and even topological pha...
A fundamental result in modern quantum chaos theory is the Maldacena-Shenker-Stanford upper bound on...
We study the behavior of the Rényi entropies for the toric code subject to a variety of different pe...
We study the ground state of a gapped quantum many-body system whose entanglement entropy S_A can be...
Topological phases are unique states of matter incorporating long-range quan-tum entanglement, hosti...
In this paper, we study symmetry-resolved entanglement entropy in free bosonic quantum many-body sys...
We generalize the topological entanglement entropy to a family of topological Reacutenyi entropies p...
We generalize the topological entanglement entropy to a family of topological Rényi entropies parame...
We elucidate how Chern and topological insulators fulfill an area law for the entanglement entropy. ...
We present an analytical study of the quantum phase transition between the topologically ordered tor...
We formulate a universal characterization of the many-particle quantum entanglement in the ground st...
We evaluate the entanglement entropy of exactly solvable Hamiltonians corresponding to general famil...
International audienceConcepts of information theory are increasingly used to characterize collectiv...
Entanglement measures find frequent application in the study of topologically ordered systems, where...
We use the structure of conditionally independent states to analyze the stability of topological ent...
Entanglement entropy is a powerful tool to detect continuous, discontinuous and even topological pha...
A fundamental result in modern quantum chaos theory is the Maldacena-Shenker-Stanford upper bound on...
We study the behavior of the Rényi entropies for the toric code subject to a variety of different pe...
We study the ground state of a gapped quantum many-body system whose entanglement entropy S_A can be...
Topological phases are unique states of matter incorporating long-range quan-tum entanglement, hosti...
In this paper, we study symmetry-resolved entanglement entropy in free bosonic quantum many-body sys...