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dc.citation.endPage 8249 -
dc.citation.number 5 -
dc.citation.startPage 8235 -
dc.citation.title AIMS MATHEMATICS -
dc.citation.volume 7 -
dc.contributor.author Kim, Boran -
dc.contributor.author Kim, Chang Heon -
dc.contributor.author Kwon, Soonhak -
dc.contributor.author Kwon, Yeong-Wook -
dc.date.accessioned 2023-12-21T14:37:50Z -
dc.date.available 2023-12-21T14:37:50Z -
dc.date.created 2022-03-25 -
dc.date.issued 2022-02 -
dc.description.abstract We suggest a Jacobi form over a number field Q(root 5, i); for obtaining this, we use a linear code C over R := F-4 + uF(4), where u(2) = 0. We introduce MacWilliams identities for both complete weight enumerator and symmetrized weight enumerator in higher genus g >= 1 of a linear code over R. Finally, we give invariants via a self-dual code of even length over R. -
dc.identifier.bibliographicCitation AIMS MATHEMATICS, v.7, no.5, pp.8235 - 8249 -
dc.identifier.doi 10.3934/math.2022459 -
dc.identifier.issn 2473-6988 -
dc.identifier.scopusid 2-s2.0-85129863329 -
dc.identifier.uri https://scholarworks.unist.ac.kr/handle/201301/62056 -
dc.identifier.url http://www.aimspress.com/article/doi/10.3934/math.2022459 -
dc.identifier.wosid 000765437300006 -
dc.language 영어 -
dc.publisher AMER INST MATHEMATICAL SCIENCES-AIMS -
dc.title Jacobi forms over number fields from linear codes -
dc.type Article -
dc.description.isOpenAccess TRUE -
dc.relation.journalWebOfScienceCategory Mathematics, Applied; Mathematics -
dc.relation.journalResearchArea Mathematics -
dc.type.docType Article -
dc.description.journalRegisteredClass scie -
dc.subject.keywordAuthor Jacobi form -
dc.subject.keywordAuthor Frobenius ring -
dc.subject.keywordAuthor linear code -
dc.subject.keywordAuthor self-dual code -
dc.subject.keywordAuthor invariant -
dc.subject.keywordPlus TOTALLY-REAL FIELDS -
dc.subject.keywordPlus SELF-DUAL CODES -
dc.subject.keywordPlus II CODES -
dc.subject.keywordPlus WEIGHT ENUMERATORS -
dc.subject.keywordPlus FINITE RINGS -
dc.subject.keywordPlus LATTICES -
dc.subject.keywordPlus Z(2M) -

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