JOURNAL OF SHANDONG UNIVERSITY(NATURAL SCIENCE) ›› 2016, Vol. 51 ›› Issue (2): 72-78.doi: 10.6040/j.issn.1671-9352.1.2015.005
Previous Articles Next Articles
SONG Xian-mei, XIONG Lei
CLC Number:
[1] HAMMONS A R, KUMAR V, CALDERBANK A R, et al. The Z4-linearity of Kerdock, Preparata, Goethals and related codes[J]. IEEE Trans Inf Theory, 1994, 40:301-319. [2] WAN Zhexian. Quaternary codes[M]. Singapore: World Scientific Publishing Co Pte Ltd, 1997: 25-68. [3] RAINS Eric. Bound for self dual codes over Z4[J]. Finite Fields and Their Applications, 2000, 6(2):146-163. [4] 朱士信. Zk线性码的对称形式的MacWilliams恒等式[J].电子与信息学报, 2003, 25(7):901-906. ZHU Shixin. A symmetrized MacWilliams identity of Zk-linear code[J]. Journal of Electronics and Information Technology, 2003, 25(7):901-906. [5] YILDIZ B, Karadeniz S. Linear codes over Z4+uZ4: MacWilliams identities, projections, and formally self-dual codes[J]. Finite Fields Appl, 2014, 27:24-40. [6] GAO Jian, WANG Xianfang, FU Fangwei. Self-dual codes and quadratic residue codes over Z9+uZ9[J/OL].[2014-12-10]. http://arxiv.org/pdf/1405.3347v2.pdf. [7] 张莉娜,殷志祥.Zpm环上的自对偶码与么模格的构造[J]. 通信技术, 2009, 42(2):42-43. ZHANG Lina, YIN zhixiang. Self-dual codes over Zpm and construction of unimodular lattices[J]. Communications Technology, 2009, 42(2):42-43. [8] NAGATA Kiyoshi, NEMENZO Fidel, WADA Hideo. The number of self-dual codes over Zp3[J]. Designs Codes and Cryptography, 2009, 50(3):291-303. |
[1] | LIU Xiu-sheng, LIU Hua-lu. MacWilliams identities of the linear codes over ring Fp+vFp [J]. J4, 2013, 48(12): 61-65. |
|