DocumentCode
911746
Title
An upper bound on
for affine-invariant codes with fixed
(Corresp.)
Author
Kasami, T.
Volume
15
Issue
1
fYear
1969
fDate
1/1/1969 12:00:00 AM
Firstpage
174
Lastpage
176
Abstract
An upper bound on the transmission ratio
for binary cyclic codes whose extended codes are invariant under the affine group of permutations, is presented. As a consequence, the transmission ratio
of any affine-invariant code with a fixed
(minimum weight)/
is shown to approach zero as the code length n increases. This is an extension of the Lin and Weldon result for primitive BCH codes.
for binary cyclic codes whose extended codes are invariant under the affine group of permutations, is presented. As a consequence, the transmission ratio
of any affine-invariant code with a fixed
(minimum weight)/
is shown to approach zero as the code length n increases. This is an extension of the Lin and Weldon result for primitive BCH codes.Keywords
Cyclic codes; Permutation codes; Laboratories; Parity check codes; Polynomials; TV; Telegraphy; Upper bound;
fLanguage
English
Journal_Title
Information Theory, IEEE Transactions on
Publisher
ieee
ISSN
0018-9448
Type
jour
DOI
10.1109/TIT.1969.1054254
Filename
1054254
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