Linear codes over a general infinite family of rings and MacWilliams-type relations

Bibliographic Details
Main Authors: Irwansyah, Djoko Suprijanto
Format: Article
Language:English
Published: Shahin Digital Publisher 2022-11-01
Series:Discrete Mathematics Letters
Subjects:
Online Access:https://www.dmlett.com/archive/v11/DML23_v11_pp53-60.pdf
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author Irwansyah
Djoko Suprijanto
author_facet Irwansyah
Djoko Suprijanto
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spelling doaj.art-4e0a77a7aaef4573a5f00334b934b1752022-12-22T03:42:37ZengShahin Digital PublisherDiscrete Mathematics Letters2664-25572022-11-0111536010.47443/dml.2022.091Linear codes over a general infinite family of rings and MacWilliams-type relationsIrwansyahDjoko Suprijantohttps://www.dmlett.com/archive/v11/DML23_v11_pp53-60.pdfcommutative frobenius ringslinear codescomplete weight enumerationsymmetrized weight enumerationmacwilliams-type relationsoptimal codes
spellingShingle Irwansyah
Djoko Suprijanto
Linear codes over a general infinite family of rings and MacWilliams-type relations
Discrete Mathematics Letters
commutative frobenius rings
linear codes
complete weight enumeration
symmetrized weight enumeration
macwilliams-type relations
optimal codes
title Linear codes over a general infinite family of rings and MacWilliams-type relations
title_full Linear codes over a general infinite family of rings and MacWilliams-type relations
title_fullStr Linear codes over a general infinite family of rings and MacWilliams-type relations
title_full_unstemmed Linear codes over a general infinite family of rings and MacWilliams-type relations
title_short Linear codes over a general infinite family of rings and MacWilliams-type relations
title_sort linear codes over a general infinite family of rings and macwilliams type relations
topic commutative frobenius rings
linear codes
complete weight enumeration
symmetrized weight enumeration
macwilliams-type relations
optimal codes
url https://www.dmlett.com/archive/v11/DML23_v11_pp53-60.pdf
work_keys_str_mv AT irwansyah linearcodesoverageneralinfinitefamilyofringsandmacwilliamstyperelations
AT djokosuprijanto linearcodesoverageneralinfinitefamilyofringsandmacwilliamstyperelations