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dc.contributor.authorFROLOV, SERGEY
dc.date.accessioned2011-01-17T18:36:57Z
dc.date.available2011-01-17T18:36:57Z
dc.date.issued1997
dc.date.submitted1997en
dc.identifier.citationS. A. Frolov, Physical phase space of lattice Yang-Mills theory and the moduli space of flat connections on a Riemann surface, Theoretical Mathematical Physics, 113, 1, 1997, 1289-1298en
dc.identifier.otherY
dc.identifier.urihttp://hdl.handle.net/2262/49335
dc.descriptionPUBLISHEDen
dc.description.abstractIt is shown that the physical phase space of -deformed Hamiltonian lattice Yang-Mills theory, which was recently proposed in refs.[1,2], coincides as a Poisson manifold with the moduli space of flat connections on a Riemann surface with (L?V +1) handles and therefore with the physical phase space of the corresponding (2+1)-dimensional Chern-Simons model, where L and V are correspondingly a total number of links and vertices of the lattice. The deformation parameter is identified with 2/k and k is an integer entering the Chern-Simons action.en
dc.description.sponsorshipThe author would like to thank A.Alekseev, G.Arutyunov, A.Gorsky, V.Rubtsov and A.A.Slavnov for discussions. He is grateful to Professor J.Wess for kind hospitality and the Alexander von Humboldt Foundation for the support. This work has been supported in part by ISF-grant MNB000 and by the Russian Basic Research Fund under grant number 94-01-00300a.en
dc.format.extent1289-1298en
dc.language.isoenen
dc.publisherSpringer Verlagen
dc.relation.ispartofseriesTheoretical Mathematical Physics;
dc.relation.ispartofseries113;
dc.relation.ispartofseries1;
dc.rightsYen
dc.subjectMathematicsen
dc.subjectYang-Mills theoryen
dc.titlePhysical phase space of lattice Yang-Mills theory and the moduli space of flat connections on a Riemann surfaceen
dc.typeJournal Articleen
dc.type.supercollectionscholarly_publicationsen
dc.type.supercollectionrefereed_publicationsen
dc.identifier.peoplefinderurlhttp://people.tcd.ie/frolovs
dc.identifier.rssinternalid70256
dc.identifier.rssurihttp://dx.doi.org/10.1007/BF02634016en


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