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Deformed Richardson...
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Kulish, PetrRussian Academy of Sciences
(författare)
Deformed Richardson-Gaudin model
- Artikel/kapitelEngelska2014
Förlag, utgivningsår, omfång ...
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2014-09-10
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IOP Publishing,2014
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electronicrdacarrier
Nummerbeteckningar
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LIBRIS-ID:oai:gup.ub.gu.se/202896
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https://gup.ub.gu.se/publication/202896URI
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https://doi.org/10.1088/1742-6596/532/1/012012DOI
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https://research.chalmers.se/publication/202896URI
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Ämneskategori:ref swepub-contenttype
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Ämneskategori:art swepub-publicationtype
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The Richardson-Gaudin model describes strong pairing correlations of fermions confined to a finite chain. The integrability of the Hamiltonian allows the algebraic construction of its eigenstates. In this work we show that the quantum group theory provides a possibility to deform the Hamiltonian preserving integrability. More precisely, we use the so-called Jordanian r-matrix to deform the Hamiltonian of the Richardson-Gaudin model. In order to preserve its integrability, we need to insert a special nilpotent term into the auxiliary L-operator which generates integrals of motion of the system. Moreover, the quantum inverse scattering method enables us to construct the exact eigenstates of the deformed Hamiltonian. These states have a highly complex entanglement structure which require further investigation.
Ämnesord och genrebeteckningar
Biuppslag (personer, institutioner, konferenser, titlar ...)
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Stolin, Alexander,1953Gothenburg University,Göteborgs universitet,Institutionen för matematiska vetenskaper, matematik,Department of Mathematical Sciences, Mathematics,Chalmers tekniska högskola,Chalmers University of Technology,University of Gothenburg(Swepub:cth)astolin
(författare)
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Johannesson, Henrik,1953Gothenburg University,Göteborgs universitet,Institutionen för fysik (GU),Department of Physics (GU),University of Gothenburg(Swepub:gu)xjohen
(författare)
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Russian Academy of SciencesInstitutionen för matematiska vetenskaper, matematik
(creator_code:org_t)
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Ingår i:Journal of Physics, Conference Series: IOP Publishing5321742-65881742-6596
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