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Syzygy divisors on Hurwitz spaces

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dc.contributor.authorDeopurkar, Anand
dc.contributor.authorPatel, Anand
dc.contributor.editorMalmendier, Andreas
dc.contributor.editorShaska, Tony
dc.coverage.spatialSeattle, USA
dc.date.accessioned2022-12-07T23:17:59Z
dc.date.createdJanuary 8 2016
dc.date.issued2018
dc.date.updated2021-11-28T07:32:31Z
dc.description.abstractWe describe a sequence of effective divisors on the Hurwitz space Hd,g for d dividing g 1 and compute their cycle classes on a partial cornpactification. These divisors arise from vector bundles of syzygies canonically associated to a branched cover. We find that the cycle classes are all proportional to each other. These computations are motivated by the question of determining the effective cone and ultimately the birational type of H-d,H-g.en_AU
dc.format.mimetypeapplication/pdfen_AU
dc.identifier.isbn9781470428563en_AU
dc.identifier.urihttp://hdl.handle.net/1885/281634
dc.language.isoen_AUen_AU
dc.publisherAmerican Mathematical Societyen_AU
dc.relation.ispartofseriesHigher Genus Curves in Mathematical Physics and Arithmetic Geometryen_AU
dc.rights© 2018 American Mathematical Societyen_AU
dc.titleSyzygy divisors on Hurwitz spacesen_AU
dc.typeConference paperen_AU
local.contributor.affiliationDeopurkar, Anand, College of Science, ANUen_AU
local.contributor.affiliationPatel, Anand, Boston Collegeen_AU
local.contributor.authoruidDeopurkar, Anand, u1055868en_AU
local.description.embargo2099-12-31
local.description.notesImported from ARIESen_AU
local.identifier.absfor490401 - Algebra and number theoryen_AU
local.identifier.absfor490402 - Algebraic and differential geometryen_AU
local.identifier.absfor490403 - Category theory, k theory, homological algebraen_AU
local.identifier.absseo280118 - Expanding knowledge in the mathematical sciencesen_AU
local.identifier.ariespublicationu4485658xPUB2434en_AU
local.identifier.doi10.1090/conm/703/14139en_AU
local.identifier.thomsonID000434492300013
local.type.statusPublished Versionen_AU

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