Please use this identifier to cite or link to this item:
http://hdl.handle.net/20.500.12358/25781
Title | MacDonald codes over the ring F3+ vF3 |
---|---|
Untitled | |
Abstract |
The binary MacDonald codes were introduced in [9] and q− ary version (q≥ 2) MacDonald code over the finite field Fq was studied in [10]. In [5], CJ Colbourn and M. Gupta obtained two families of MacDonald codes over the ring Z4 from Z4-simplex codes of types α and β, Sα k and S β k . They studied some fundamental properties of the codes. In [1], it was shown that the results of [5] concerning the codes over the ring Z4 are valid for the ring F2+ uF2 where u2= 0 and F2 is a field of two elements. In [2], the Mac-Donald codes over the ring F2+ uF2+ u2F2 were constructed, where u3= 0 and F2={0, 1} by using simplex codes over the ring F2+ uF2+ u2F2. Their properties were described. In [6], the MacDonald codes over F2+ vF2 were |
Type | Journal Article |
Date | 2012 |
Published in | IUG Journal of Natural and Engineering Studies |
Series | Volume: 20, Number: 1 |
Citation | |
Item link | Item Link |
License | ![]() |
Collections | |
Files in this item | ||
---|---|---|
Al-Ashker, Mohammed M._3.pdf | 274.8Kb |