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Type IV codes over a non-local non-unital ring

    1. [1] King Abdulaziz University

      King Abdulaziz University

      Arabia Saudí

    2. [2] Umm al-Qura University

      Umm al-Qura University

      Arabia Saudí

    3. [3] Aix-Marseille University

      Aix-Marseille University

      Arrondissement de Marseille, Francia

  • Localización: Proyecciones: Journal of Mathematics, ISSN 0716-0917, ISSN-e 0717-6279, Vol. 39, Nº. Extra 4, 2020 (Ejemplar dedicado a: Special Issue: Mathematical Computation in Combinatorics and Graph Theory; i), págs. 963-978
  • Idioma: inglés
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  • Resumen
    • There is a local ring H of order 4, without identity for the multiplication, defined by generators and relations as H =?a, b | 2a = 2b = 0, a2 = 0, b2 = b, ab = ba = 0?.

      We classify self orthogonal codes of length n and size 2n (called here quasi self-dual codes or QSD) up to the length n = 6. In particular, we classify quasi Type IV codes (a subclass of Type IV codes, viz QSD codes with even weights) up to n = 6.


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