Rational curves on quotients of abelian varieties by finite groups

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dc.contributor.authorIm, Bo-Haeko
dc.contributor.authorLarsen, Michaelko
dc.date.accessioned2016-10-04T02:56:19Z-
dc.date.available2016-10-04T02:56:19Z-
dc.date.created2016-09-07-
dc.date.created2016-09-07-
dc.date.issued2015-08-
dc.identifier.citationMATHEMATICAL RESEARCH LETTERS, v.22, no.4, pp.1145 - 1157-
dc.identifier.issn1073-2780-
dc.identifier.urihttp://hdl.handle.net/10203/212986-
dc.description.abstractIn [4], it is proved that the quotient of an abelian variety A by a finite order automorphism g is uniruled if and only if some power of g satisfies a numerical condition 0 < age(g(k)) < 1. In this paper, we show that age(g(k)) = 1 is enough to guarantee that A/< g > has at least one rational curve-
dc.languageEnglish-
dc.publisherINT PRESS BOSTON-
dc.subjectELLIPTIC-CURVES-
dc.titleRational curves on quotients of abelian varieties by finite groups-
dc.typeArticle-
dc.identifier.wosid000359832900009-
dc.identifier.scopusid2-s2.0-84937847323-
dc.type.rimsART-
dc.citation.volume22-
dc.citation.issue4-
dc.citation.beginningpage1145-
dc.citation.endingpage1157-
dc.citation.publicationnameMATHEMATICAL RESEARCH LETTERS-
dc.contributor.localauthorIm, Bo-Hae-
dc.contributor.nonIdAuthorLarsen, Michael-
dc.type.journalArticleArticle-
dc.subject.keywordPlusELLIPTIC-CURVES-
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