Blomer, Valentin

[["dc.bibliographiccitation.firstpage","355"],["dc.bibliographiccitation.issue","02"],["dc.bibliographiccitation.journal","Compositio Mathematica"],["dc.bibliographiccitation.lastpage","374"],["dc.bibliographiccitation.volume","147"],["dc.contributor.author","Blomer, Valentin"],["dc.date.accessioned","2013-03-08T08:53:55Z"],["dc.date.accessioned","2021-10-27T13:18:27Z"],["dc.date.available","2013-03-08T08:53:55Z"],["dc.date.available","2021-10-27T13:18:27Z"],["dc.date.issued","2011"],["dc.description.abstract","For two real characters ; 0 of conductor dividing 8 de ne Z(s; w; ; 0) := 2(2s + 2w 􀀀 1) X d odd L2(s; d ) 0(d) dw where d = ( d : ) and the subscript 2 denotes the fact that the Euler factor at 2 has been removed. These double Dirichlet series can be extended to C2 possessing a group of functional equations isomorphic to D12. The convexity bound for Z(s; w; ; 0) is jsw(s + w)j1=4+\" for 1."],["dc.identifier.doi","10.1112/s0010437x10004926"],["dc.identifier.gro","3146003"],["dc.identifier.purl","https://resolver.sub.uni-goettingen.de/purl?gs-1/8652"],["dc.identifier.uri","https://resolver.sub.uni-goettingen.de/purl?gro-2/91873"],["dc.language.iso","en"],["dc.notes.intern","Migrated from goescholar"],["dc.notes.status","public"],["dc.notes.submitter","chake"],["dc.publisher","Oxford University Press (OUP)"],["dc.relation.issn","1570-5846"],["dc.relation.issn","0010-437X"],["dc.relation.orgunit","Fakultät für Mathematik und Informatik"],["dc.rights","Goescholar"],["dc.rights.access","openAccess"],["dc.rights.uri","https://goescholar.uni-goettingen.de/licenses"],["dc.subject","Double Dirichlet Series"],["dc.title","Subconvexity for a double Dirichlet series"],["dc.type","journal_article"],["dc.type.internalPublication","yes"],["dc.type.peerReviewed","yes"],["dc.type.version","published_version"],["dspace.entity.type","Publication"]]