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    Double bordered constructions of self-dual codes from group rings over Frobenius rings

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    Authors
    Gildea, Joe
    Taylor, Rhian; orcid: 0000-0002-8563-2212; email: rhian.taylor@chester.ac.uk
    Kaya, Abidin
    Tylyshchak, A.
    Publication Date
    2020-01-09
    Submitted date
    2019-06-03
    
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    Abstract
    Abstract: In this work, we describe a double bordered construction of self-dual codes from group rings. We show that this construction is effective for groups of order 2p where p is odd, over the rings F2+uF2 and F4+uF4. We demonstrate the importance of this new construction by finding many new binary self-dual codes of lengths 64, 68 and 80; the new codes and their corresponding weight enumerators are listed in several tables.
    Citation
    Cryptography and Communications, volume 12, issue 4, page 769-784
    Publisher
    Springer US
    URI
    http://hdl.handle.net/10034/624156
    Type
    article
    Description
    From Springer Nature via Jisc Publications Router
    History: received 2019-06-03, accepted 2019-12-05, registration 2019-12-06, online 2020-01-09, pub-electronic 2020-01-09, pub-print 2020-07
    Publication status: Published
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