1 |
T. M. Apostol, Introduction to Analytic Number Theory, Springer, 1976.
|
2 |
G. K. Bakshi and M. Raka, A class of constacyclic codes over a finite field, Finite Fields Appl. 18 (2012), no. 2, 362-377.
DOI
ScienceOn
|
3 |
G. K. Bakshi and M. Raka, Self-dual and self-orthogonal negacyclic codes of length over a finite field, Finite Fields Appl. 19 (2013), no. 1, 39-54.
DOI
ScienceOn
|
4 |
E. R. Berlekamp, Negacyclic codes for the Lee metric, Proc. Combin. Math. Appl., 298-316, Univ. North Carolina Press, Chapel Hill, 1969.
|
5 |
E. R. Berlekamp, Algebraic Coding Theory, McGraw -Hill Book Company, New York, 1968.
|
6 |
T. Blackford, Negacyclic duadic codes, Finite Fields Appl. 14 (2008), no. 4, 930-943.
DOI
ScienceOn
|
7 |
H. Q. Dinh, Constacyclic codes of length over + , J. Algebra 324 (2010), no. 5, 940-950.
DOI
ScienceOn
|
8 |
H. Q. Dinh, Repeated-root constacyclic codes of length , Finite Fields Appl. 18 (2012), no. 1, 133-143.
DOI
ScienceOn
|
9 |
H. Q. Dinh, Structure of repeated-root constacyclic codes of length and their duals, Discrete Math. 313 (2013), no. 9, 983-991.
DOI
ScienceOn
|
10 |
H. Q. Dinh, On repeated-root constacyclic codes of length , Asian-Eur. J. Math. 6 (2013), no. 2, 1350020, 25 pp.
|
11 |
H. Q. Dinh, Repeated-root cyclic and negacyclic codes of length , Ring theory and its applications, 69-87, Contemp. Math., 609, Amer. Math. Soc., Providence, RI, 2014.
|
12 |
K. Guenda and T. A. Gulliver, Self-dual repeated-root cyclic and negacyclic codes over finite fields, Proc. IEEE Int. Symp. Inform. Theory 2012 (2012), 2904-2908.
|
13 |
Y. Jia, S. Ling, and C. Xing, On self-dual cyclic codes over finite fields, IEEE Trans. Inform. Theory 57 (1994), no. 4, 2241-2251.
|
14 |
R. G. Kelsch and D. H. Green, Nonbinary negacyclic code which exceeds Berlekamp's (p-1)/2 bound, Electron. Lett. 7 (1971), 664-665.
|
15 |
J. L. Massey, Linear codes with complementary duals, Discrete Math. 106/107 (1992), 337-342.
DOI
ScienceOn
|
16 |
E. Prange, Cyclic error-correcting codes in two symbols, Air Force Cambridge Research Labs, Bedford, Mass, TN-57-103, 1957.
|
17 |
N. Sendrier, Linear codes with complementary duals meet the Gilbert-Varshamov bound, Discrete Math. 285 (2004), no. 1-3, 345-347.
DOI
ScienceOn
|
18 |
A. Sharma, Constacyclic codes over finite fields, Communicated for publication.
|
19 |
A. Sharma, Self-dual and self-orthogonal negacyclic codes of length over a finite field, Discrete Math. 338 (2015), no. 4, 576-592.
DOI
ScienceOn
|
20 |
A. Sharma, Self-orthogonal and complementary-dual cyclic codes of length over a finite field, Communicated for publication.
|
21 |
A. Sharma, Repeated-root constacyclic codes of length and their dual codes, Cryptogr. Commun. 7 (2015), no. 2, 229-255.
DOI
ScienceOn
|
22 |
A. Sharma, G. K. Bakshi, and M. Raka, Polyadic codes of prime power length, Finite Fields Appl. 13 (2007), no. 4, 1071-1085.
DOI
ScienceOn
|
23 |
X. Yang and J. L. Massey, The condition for a cyclic code to have a complementary dual, Discrete Math. 126 (1994), no. 1-3, 391-393.
DOI
ScienceOn
|