Citation: | SHI Minjia, “Optimal p-ary Codes from Constacyclic Codes over a Non-chain Ring R,” Chinese Journal of Electronics, vol. 23, no. 4, pp. 773-777, 2014, |
A.R. Hammons Jr., P.V., Kumar, A.R. Calderbank, N.J.A. Solance, P. Solé, The Z4 linearity of Kerdock, Preparata, Goethals and related codes, IEEE Trans. Inform. Theory, Vol.40, No.2, pp.301-319, 1994.
|
S.X. Zhu, Y. Wang and M.J. Shi,Cyclic codes over F2+vF2, IEEE Trans. Inform. Theory, Vol.56, No.4, pp.1680-1684, 2010.
|
S.X. Zhu, L.Q. Wang, A class of constacyclic codes over Fp+vFp and its Gray image, Discrete Math., Vol.311, No.23, pp.2377-2682, 2011.
|
M.J. Shi, Optimal p-ary codes from one-weight linear codes over Zpm, Chinese Journal of Electronics, Vol.22, No.4, pp.799-802, 2013.
|
M.J. Shi, P. Solé and B. Wu, Cyclic codes and the weight enumerator of linear codes over F2+vF2+v2F2, Appl. Comput. Math., Vol.12, No.2, pp.247-255, 2013.
|
R. Chapman, S.T. Dougherty, P. Gaborit and P. Solé, 2-modular lattices from ternary codes, Journal de théorie des nombres de Bordeaux, Vol.14, No.1, pp.73-85, 2002. (in French)
|
M.J. Shi, S.L. Yang and S.X. Zhu, Good p-ary quasi-cyclic codes from cyclic codes over Fp+vFp, J. Syst. Sci. Complex, Vol.25, No.2, pp.375-384, 2012.
|
M. Grassl, Bounds on the minimum distance of linear codes and quantum codes", Online available at http://www. codetables.de. Accessed on 2013-08-29
|
S. Ling and C.P. Xing, Coding Theory, Cambridge University Press, 2004.
|