Bounded Entanglement Entropy in the Quantum Ising Model

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dc.identifier.uri http://dx.doi.org/10.15488/10530
dc.identifier.uri https://www.repo.uni-hannover.de/handle/123456789/10607
dc.contributor.author Grimmett, Geoffrey R.
dc.contributor.author Osborne, Tobias J.
dc.contributor.author Scudo, Petra F.
dc.date.accessioned 2021-03-16T07:39:34Z
dc.date.available 2021-03-16T07:39:34Z
dc.date.issued 2020
dc.identifier.citation Grimmett, G.R.; Osborne, T.J.; Scudo, P.F.: Bounded Entanglement Entropy in the Quantum Ising Model. In: Journal of Statistical Physics 178 (2020), Nr. 1, S. 281-291. DOI: https://doi.org/10.1007/s10955-019-02432-y
dc.description.abstract A rigorous proof is presented of the boundedness of the entanglement entropy of a block of spins for the ground state of the one-dimensional quantum Ising model with sufficiently strong transverse field. This is proved by a refinement of the stochastic geometric arguments in the earlier work by Grimmett et al. (J Stat Phys 131:305–339, 2008). The proof utilises a transformation to a model of classical probability called the continuum random-cluster model. Our method of proof is fairly robust, and applies also to certain disordered systems. © 2019, The Author(s). eng
dc.language.iso eng
dc.publisher Heidelberg : Springer
dc.relation.ispartofseries Journal of Statistical Physics 178 (2020), Nr. 1
dc.rights CC BY 4.0 Unported
dc.rights.uri https://creativecommons.org/licenses/by/4.0/
dc.subject Area law eng
dc.subject Entanglement eng
dc.subject Entropy eng
dc.subject Quantum Ising model eng
dc.subject Random-cluster model eng
dc.subject.ddc 530 | Physik ger
dc.title Bounded Entanglement Entropy in the Quantum Ising Model
dc.type Article
dc.type Text
dc.relation.essn 1572-9613
dc.relation.issn 0022-4715
dc.relation.doi https://doi.org/10.1007/s10955-019-02432-y
dc.bibliographicCitation.issue 1
dc.bibliographicCitation.volume 178
dc.bibliographicCitation.firstPage 281
dc.bibliographicCitation.lastPage 296
dc.description.version publishedVersion
tib.accessRights frei zug�nglich


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