Code Enumerators and Tutte Polynomials
暂无分享,去创建一个
[1] J. Macwilliams. A theorem on the distribution of weights in a systematic code , 1963 .
[2] Tom Brylawski,et al. Matroid Applications: The Tutte Polynomial and Its Applications , 1992 .
[3] W. Marsden. I and J , 2012 .
[4] Thomas Britz,et al. MacWilliams Identities and Matroid Polynomials , 2002, Electron. J. Comb..
[5] Torleiv Kløve. The weight distribution of linear codes over GF(ql) having generator matrix over GF(q>) , 1978, Discret. Math..
[6] G. Rota,et al. On The Foundations of Combinatorial Theory: Combinatorial Geometries , 1970 .
[7] James G. Oxley,et al. Matroid theory , 1992 .
[8] F. MacWilliams,et al. The Theory of Error-Correcting Codes , 1977 .
[9] Torleiv Kløve,et al. Support weight distribution of linear codes , 1992, Discret. Math..
[10] Torleiv Kløve,et al. The weight distribution of irreducible cyclic codes with block lengths n1((q1-1)/N) , 1977, Discret. Math..
[11] T. Aaron Gulliver,et al. Higher Weights and Binary Self-Dual Codes , 2001, Electron. Notes Discret. Math..
[12] Michael A. Tsfasman,et al. Geometric approach to higher weights , 1995, IEEE Trans. Inf. Theory.
[13] Alexander Barg,et al. The Matroid of Supports of A Linear Code , 1997, Applicable Algebra in Engineering, Communication and Computing.
[14] Keisuke Shiromoto,et al. Designs from subcode supports of linear codes , 2008, Des. Codes Cryptogr..
[15] Thomas Britz,et al. Extensions of the Critical Theorem , 2005, Discret. Math..
[16] Olgica Milenkovic,et al. The third support weight enumerators of the doubly-even, self-dual [32, 16, 8] codes , 2003, IEEE Trans. Inf. Theory.
[17] Keisuke Shiromoto,et al. The Higher Weight Enumerators of the Doubly-Even, Self-Dual Code , 2007 .
[18] Keisuke Shiromoto. A new MacWillams type identity for linear codes , 1996 .
[19] C. Greene. Weight Enumeration and the Geometry of Linear Codes , 1976 .
[20] Keisuke Shiromoto,et al. The Higher Weight Enumerators of the Doubly-Even, Self-Dual $[48, 24, 12]$ Code , 2007, IEEE Transactions on Information Theory.
[21] Thomas Britz,et al. Higher support matroids , 2007, Discret. Math..
[22] D. Vertigan. Latroids and their representation by codes over modules , 2003 .