Abstract
AbstractWe present novel approaches for constructing linear codes over
$\mathbb {Z}_{4}$
from the known ones. We obtain new linear codes, many of which are optimal. In particular, we find all optimal codes of type
$4^{k_{1}}2^{k_{2}}$
for
$k_{1}=2,~k_{2}=0$
and many optimal codes for
$k_{1}=3,~k_{2}=0.$
Publisher
Cambridge University Press (CUP)
Cited by
3 articles.
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