[1] MASSEY J L. Linear codes with complementary duals[J]. Discrete Mathematics, 1992,106-107: 337-342. [2] GNERI C, ZKAYA B, SOL P. Quasi-cyclic complementary dual codes[J]. Finite Fields and Their Applications, 2016, 42: 67-80. [3] ALAHMADI A, GNERI C, ZKAYA B, et al. On self-dual double negacirculant codes[J]. Discrete Applied Mathematics, 2017, 222: 205-212. [4] ALAHMADI A, OZDEMIR F, SOL P. On self-dual double circulant codes[J]. Designs, Codes and Cryptography, 2018, 86:1257-1265. [5] SHI M J, HUANG D T, SOK L, et al. Double circulant self-dual and LCD codes over Galois rings[EB/OL]. [2018-02-01] https://arxiv.org/abs/1801.06624. [6] SHI M J, QIAN L Q, SOL P. On self-dual negacirculant codes of index two and four[J]. Designs, Codes and Cryptography, 2018, 86: 2485-2494. [7] LIU Y, SHI M J, SOL P. Two-weight and three-weight codes from trace codes over Fp+ uFp+ vFp+ uvFp [J]. Discrete Mathematics, 2018, 341: 350-357. [8] ZHU S X, KAI X S. (1-uv)-constacyclic codes over Fp +uFp+vFp+uvFp[J]. Journal of Systems Science Complexity, 2014, 27(4): 811-816. [9] LING S, SOL P. On the algebraic structure of quasi-cyclic codes Ⅰ: Finite fields[J]. IEEE Transactions on Information Theory, 2001, 47: 2751-2760. [10] JIA Y. On quasi-twisted codes over finite fields[J]. Finite Fields and Their Applications, 2012, 18: 237-257. [11] LING S, SOL P. On the algebraic structure of quasi-cyclic codes Ⅱ: Chain rings[J]. Designs, Codes and Cryptography, 2003, 30(1): 113-130. [12] MOREE P. Artin’s primitive root conjecture a survey[J]. Integers, 2012, 10(6): 1305-1416. [13] HOOLEY C. On Artin’s conjecture[J]. Journal Für Die Reine Und Angewandte Mathematik, 1967, 225: 209-220. [14] HUFFMAN W C, PLESS V. Fundamentals of Error-Correcting Codes [M]. Cambridge: Cambridge University Press, 2003.
() () |