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Counting Z2Z4-Additive Codes

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dc.contributor.authorDougherty, Steven T.
dc.contributor.authorSalturk, Esengul
dc.date.accessioned2026-06-27T13:42:51Z
dc.date.issued2015
dc.description.abstractIt is well known that the subsets of the Hamming scheme, with an abelian group structure, have been characterized by Delsarte as what is now known as Z(2)Z(4) codes. Z(2)Z(4)-additive codes give rise to Z(2)Z(4)-linear codes via a Gray map which are propelinear binary codes. In this paper, we define free Z(2)Z(4)-additive codes and count their number. We then count the number of arbitrary Z(2)Z(4)-additive codes of type (alpha, beta; gamma, delta; kappa).en
dc.description.urihttps://doi.org/10.1090/conm/634/12694
dc.identifier.doi10.1090/conm/634/12694
dc.identifier.eissn1098-3627
dc.identifier.endpage147
dc.identifier.isbn978-1-4704-1032-2
dc.identifier.issn0271-4132
dc.identifier.startpage137
dc.identifier.urihttps://hdl.handle.net/20.500.14981/54378
dc.identifier.volume634
dc.identifier.wos000361163200009
dc.language.isoeng
dc.publisherAMER MATHEMATICAL SOC
dc.relation.conferenceInternational Conference on Noncommutative Rings and their Applications
dc.relation.ispartofNONCOMMUTATIVE RINGS AND THEIR APPLICATIONS
dc.subjectZ(2)Z(4)-additive codes
dc.subjecttranslation-invariant propelinear codes
dc.subjectINDEPENDENCE
dc.subjectMathematics
dc.titleCounting Z2Z4-Additive Codes
dc.typeProceedings Paper
dspace.entity.typePublication
local.import.sourceWOS

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