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dc.contributor.authorCreech, Steven
dc.contributor.authorLen, Yoav
dc.contributor.authorRitter, Caelan
dc.contributor.authorWu, Derek
dc.date.accessioned2021-08-24T23:38:25Z
dc.date.available2021-08-24T23:38:25Z
dc.date.issued2020-08-25
dc.identifier268424981
dc.identifier4ce67a14-dbf3-44e4-8c36-d3d9447a8b5a
dc.identifier85125457779
dc.identifier000754760500009
dc.identifier.citationCreech , S , Len , Y , Ritter , C & Wu , D 2020 , ' Prym-Brill-Noether loci of special curves ' , International Mathematics Research Notices , vol. Advance Articles . https://doi.org/10.1093/imrn/rnaa207en
dc.identifier.issn1073-7928
dc.identifier.otherArXiv: http://arxiv.org/abs/1912.02863v1
dc.identifier.otherORCID: /0000-0002-4997-6659/work/81798043
dc.identifier.urihttps://hdl.handle.net/10023/23827
dc.descriptionFunding: This research was conducted at the Georgia Institute of Technology with the support of RTG grant GR10004614 and REU grant GR10004803.en
dc.description.abstractWe use Young tableaux to compute the dimension of Vr⁠, the Prym–Brill–Noether locus of a folded chain of loops of any gonality. This tropical result yields a new upper bound on the dimensions of algebraic Prym–Brill–Noether loci. Moreover, we prove that Vr is pure dimensional and connected in codimension 1 when dimVr≥1⁠. We then compute the 1st Betti number of this locus for even gonality when the dimension is exactly 1 and compute the cardinality when the locus is finite and the edge lengths are generic.
dc.format.extent41
dc.format.extent505807
dc.language.isoeng
dc.relation.ispartofInternational Mathematics Research Noticesen
dc.subjectQA Mathematicsen
dc.subjectT-NDASen
dc.subjectBDPen
dc.subject.lccQAen
dc.titlePrym-Brill-Noether loci of special curvesen
dc.typeJournal articleen
dc.contributor.institutionUniversity of St Andrews. Pure Mathematicsen
dc.identifier.doi10.1093/imrn/rnaa207
dc.description.statusPeer revieweden
dc.date.embargoedUntil2021-08-25


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