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dc.contributor.authorDugger, Daniel
dc.contributor.authorHazel, Christy
dc.contributor.authorMay, Clover
dc.date.accessioned2024-01-15T17:07:53Z
dc.date.available2024-01-15T17:07:53Z
dc.date.created2023-07-28T13:10:57Z
dc.date.issued2023
dc.identifier.issn0022-4049
dc.identifier.urihttps://hdl.handle.net/11250/3111615
dc.description.abstractFor the cyclic group we give a complete description of the derived category of perfect complexes of modules over the constant Mackey ring , for ℓ a prime. This is fairly simple for ℓ odd, but for depends on a new splitting theorem. As corollaries of the splitting theorem we compute the associated Picard group and the Balmer spectrum for compact objects in the derived category, and we obtain a complete classification of finite modules over the -equivariant Eilenberg–MacLane spectrum . We also use the splitting theorem to give new and illuminating proofs of some facts about -graded Bredon cohomology, namely Kronholm's freeness theorem [12], [11] and the structure theorem of C. Mayen_US
dc.language.isoengen_US
dc.publisherElsevier B. V.en_US
dc.relation.urihttps://doi.org/10.1016/j.jpaa.2023.107473
dc.rightsNavngivelse 4.0 Internasjonal*
dc.rights.urihttp://creativecommons.org/licenses/by/4.0/deed.no*
dc.titleEquivariant Z/ℓ-modules for the cyclic group C2en_US
dc.title.alternativeEquivariant Z/ℓ-modules for the cyclic group C2en_US
dc.typePeer revieweden_US
dc.typeJournal articleen_US
dc.description.versionpublishedVersionen_US
dc.source.volume228en_US
dc.source.journalJournal of Pure and Applied Algebraen_US
dc.source.issue3en_US
dc.identifier.doi10.1016/j.jpaa.2023.107473
dc.identifier.cristin2163855
dc.relation.projectNorges forskningsråd: 313472en_US
dc.relation.projectTrond Mohn stiftelse: TMS2020TMT02en_US
dc.source.articlenumber107473en_US
cristin.ispublishedtrue
cristin.fulltextoriginal
cristin.qualitycode1


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Navngivelse 4.0 Internasjonal
Except where otherwise noted, this item's license is described as Navngivelse 4.0 Internasjonal