[1] |
WEI V K . Generalized Hamming weight for liner codes[J]. IEEE Transactions Information Theory, 1991, 37(5): 1412-1418.
|
[2] |
FORNEY G D . Dimension/length profiles and trellis complexity fliner block codes[J]. IEEE Transactions Information Theory, 1994, 40(6): 1741-1752.
|
[3] |
KASAMI T , TAKATA T , FUJIWARA T , et al. On the optimum bit orders with respect to the state complexity of trellis diagrams for binary linear codes[J]. IEEE Transactions Information Theory, 1993, 39(1): 242-245.
|
[4] |
MORELOS-ZARAGOZA R , FUJIWARA T , KASAMI T , et al. Constructions of generalized concatenated codes and their trellis-based decoding complexity[J]. IEEE Transactions Information Theory, 1999, 45(2): 725-731.
|
[5] |
SHANY V , BE’ERY Y . The preparata and goethals codes:trellis complexity and twisted squaring constructions[J]. IEEE Transactions Information Theory, 1999, 45(5): 1667-1673.
|
[6] |
VARDY A , BE’ERY Y . Maximum-likelihood soft decision decoding of BCH codes[J]. IEEE Transactions Information Theory, 1994, 40(2): 546-554.
|
[7] |
FOSSORIER M P C , LIN S . A unified method for evaluating the error-correction radius of reliability-based soft-decsion algorithms for linear block codes[J]. IEEE Transactions Information Theory, 1998, 44(2): 691-700.
|
[8] |
FOSSORIER M P C , LIN S , SNYDERS J . Reliability-based syndrom decoding of linear block codes[J]. IEEE Transactions Information Theory, 1998, 44(1): 388-398.
|
[9] |
GAZELLE D , SNYDERS J . Reliability-based code-search algorithms for maximum-likelihood decoding of block codes[J]. IEEE Transactions Information Theory, 1997, 43(1): 239-249.
|
[10] |
KL?VE T . The worst-case probability of undetected error for linear codes on the local binomial channel[J]. IEEE Transactions Information Theory, 1996, 42(1): 172-179.
|
[11] |
岳殿武, 酆广增 . 广义Hamming重量,维数/长度轮廓及其应用[J]. 电子学报, 1999, 27(4): 111-115. YUE D W , FENG G Z . Generalized Hamming weight, dimen-sion/length profile and their applications[J]. Chinese Journal of Elec-tronics, 1999, 27(4): 111-115.
|
[12] |
罗守山, 陈萍, 杨义先 . 广义汉明重量下限函数Li(j,d)的新证明[J]. 北京邮电大学学报, 1996, 19(4): 67-70. LUO S S , CHEN P , YANG Y X . A new proof of lower bound Li(j,d)of generalized Hamming weights[J]. Beijing University of Posts and Telecommunications, 1996, 19(4): 67-70.
|
[13] |
罗守山, 杨义先, 吴伟陵 . 线性码广义汉明重量的上限函数[J]. 通信学报, 1999, 20(11): 86-90. LUO S S , YANG Y X , WU W L . The upper bound of generalized Hamming weight of linear codes[J]. Journal on Communications, 1999, 20(11): 86-90.
|
[14] |
岳殿武, 胡正名 . 广义 Hamming 重量上/下界的对偶定理[J]. 通信学报, 1997, 18(7): 76-78. YUE D W , HU Z M . A dual theorem of upper and lower bou he generalized Hamming weights[J]. Journal on Communications, 1997, 18(7): 76-78.
|
[15] |
岳殿武, 胡正名 . 关于BCH码的广义Hamming重量上下限[J]. 通信学报, 1997, 18(4): 75-79. YUE D W , HU Z M . Upper bounds and lower bounds on generalized Hamming weight for BCH codesJ]. Journal of Communications, 1997, 18(4): 75-79.
|
[16] |
岳殿武, 胡正名 . 广义 Hamming 重量和等重码[J]. 电子科学学刊, 1997, 19(4): 553-557. YUE D W , HU Z M . Generalized Hamming weights and equal weight codes[J]. Journal of Electronics, 1997, 19(4): 553-557.
|
[17] |
岳殿武, 江凌云, 段冰娟 . 线性等重码格子复杂度的确定[J]. 应用科学学报, 2000, 18(1): 68-71. YUE D W , JIANG L Y , DUAN B J . The determination of tre lis complexity of linear constant weight codes[J]. Journal of Applied Sciences, 2000, 18(1): 68-71.
|
[18] |
HELLESETH T , KL?VE T , YTREHUS ? . Generalized Hamming weights of linear codes[J]. IEEE Transactions Information Theory, 1992, 38(3): 1133-1140.
|
[19] |
CHEN W D , KL?VE T . The weight hierarchies of -ary codes ofq dimension 4[J]. IEEE Transactions Information Theory, 1996, 42(7): 2265-2272.
|
[20] |
CHEN W D , KL?VE T . Bounds on the weight hierarchies of linear codes of dimension 4[J]. IEEE Trans Inform Theory, 1997, 43(6): 2047-2054.
|
[21] |
CHEN W D , KL?VE T . The weight hierarchies of -ary codes ofq dimension 4[J]. IEEE Transactions Information Theory, 1996, 42(7): 2265-2272.
|
[22] |
HU G X , CHEN W D . The weight hierarchies of q-ary linear codes of dimension 4[J]. Discrete Mathematics, 2010, 310(24): 3528-3536.
|
[23] |
王丽君, 陈文德 . 5维q元线性码重量谱的分类与确定[J]. 系统科学与数学, 2011, 31(4): 402-413. WANG L J , CHEN W D . The classification and determination on weight hierarchies of -ary linear codes of dimension 5[J]. Journal ofq Systems Science and Complexity, 2011, 31(4): 402-413.
|
[24] |
王丽君, 陈文德 . II2类5维q元线性码的重量谱[J]. 数学的实践与认识, 2011, 41(21): 244-252. WANG L J , CHEN W D . The weight hierarchies of q-ary linear codes of dimension 5 in class II2[J]. Mathematics in Practice and Theory, 2011, 41(21): 244-252.
|
[25] |
王丽君, 陈文德 . 一类5维q元线性码重量谱的确定[J]. 科学通报, 2011, 56(25): 2150-2155. WANG L J , CHEN W D . Determination on a class of weight hierar-chies of -ary linear codes of dimension 5[J]. Chinese Science andq Bulletin, 2011, 56(25): 2150-2155.
|
[26] |
王丽君, 陈文德 . V2类5维q元线性码的重量谱[J]. 数学的实践与认识, 2012, 42(5): 237-245. WANG L J , CHEN W D . The weight hierarchies of -ary linear codesq of dimension 5 in class V2[J]. Mathematics in Practice and Theory, 2012, 42(5): 237-245.
|
[27] |
HU G X , ZHANG H G , WANG L J , et al. A class of the Hamming weight hierarchy of linear codes with dimension 5[J]. Tsinghua Science and Technology, 2014, 19(5): 442-451.
|