References
- N. Aydin and T. Asamov, A database of Z4 codes, J. Comb. Inf. Syst. Sci. 34(1–4) (2009), pp. 1–12.
- R.K. Bandi, M. Bhaintwal, and N. Aydin, A mass formula for negacyclic codes of length 2k and some good negacyclic codes over Z4+uZ4, Cryptogr. and Commun., pp. 1–32, doi:10.1007/s12095-015-0172-3.
- E.R. Berlekamp, Negacyclic codes for the Lee metric, in Proc. Conf. Combinatorial Mathematics and Its Applications, Univ. North Carolina Press, Chapel Hill, NC, 1968, pp. 298–316.
- T. Blackford, Negacyclic codes over Z4 of even length, IEEE Trans. Inf. Theory 49(6) (2003), pp. 1417–1424. doi: 10.1109/TIT.2003.811915
- Database of Z4 codes. Z4codes.info (Accessed 28 January 2015).
- H.Q. Dinh, Complete distances of all negacyclic codes of length 2s over Z2a, IEEE Trans. Inf. Theory 53(1) (2007), pp. 147–161. doi: 10.1109/TIT.2006.887487
- H.Q. Dinh, Negacyclic codes of length 2s over Galois rings, IEEE Trans. Inf. Theory 51(12) (2005), pp. 4252–4262. doi: 10.1109/TIT.2005.859284
- H.Q. Dinh and S.R.L. Permouth, Cyclic codes and negacyclic codes over finite chain ring, IEEE Trans. Inf. Theory 50(8) (2004), pp. 1728–1744. doi: 10.1109/TIT.2004.831789
- J. Wolfmann, Negacyclic and cyclic codes over Z4, IEEE Trans. Inf. Theory 45(7) (1999), pp. 2527–2532. doi: 10.1109/18.796397
- B. Yildiz and N. Aydin, On cyclic codes over Z4+Z4 and their Z4-images, Int. J. Inf. Coding Theory, 2(4) (2014), pp. 226–237. doi: 10.1504/IJICOT.2014.066107