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首页> 外文期刊>Advances in mathematics of communications >CONSTRUCTING SELF-DUAL CODES FROM GROUP RINGS AND REVERSE CIRCULANT MATRICES
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CONSTRUCTING SELF-DUAL CODES FROM GROUP RINGS AND REVERSE CIRCULANT MATRICES

机译:从组环和反向循环矩阵构建自二元代码

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In this work, we describe a construction for self-dual codes in which we employ group rings and reverse circulant matrices. By applying the construction directly over different alphabets, and by employing the well known extension and neighbor methods we were able to obtain extremal binary self-dual codes of different lengths of which some have parameters that were not known in the literature before. In particular, we constructed three new codes of length 64, twenty-two new codes of length 68, twelve new codes of length 80 and four new codes of length 92.
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