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Some cyclic codes of length ${8p^n}$ over $GF(q)$, where order of $q$ modulo $8p^n$ is $\frac{\phi{(p^n)}}{2}$
Author(s) -
Jagbir Singh,
Sonu Singh
Publication year - 2019
Publication title -
journal of mathematical and computational science
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.12
H-Index - 2
ISSN - 1927-5307
DOI - 10.28919/jmcs/4201
Subject(s) - mathematics , modulo , prime (order theory) , finite field , order (exchange) , prime power , combinatorics , type (biology) , primitive root modulo n , cyclic group , discrete mathematics , ecology , abelian group , finance , economics , biology

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