A new class of monomial bent functions
暂无分享,去创建一个
[1] Gregor Leander,et al. Monomial bent functions , 2006, IEEE Transactions on Information Theory.
[2] Rudolf Lide,et al. Finite fields , 1983 .
[3] J. Dillon. Elementary Hadamard Difference Sets , 1974 .
[4] Guang Gong,et al. Constructions of quadratic bent functions in polynomial forms , 2006, IEEE Transactions on Information Theory.
[5] Anne Canteaut,et al. Almost Perfect Nonlinear functions , 2005 .
[6] R. McEliece. Finite Fields for Computer Scientists and Engineers , 1986 .
[7] Robert L. McFarland,et al. A Family of Difference Sets in Non-cyclic Groups , 1973, J. Comb. Theory A.
[8] Robert W. Fitzgerald,et al. Highly degenerate quadratic forms over finite fields of characteristic 2 , 2005, Finite Fields Their Appl..
[9] Anne Canteaut,et al. Finding nonnormal bent functions , 2006, Discret. Appl. Math..
[10] Pascale Charpin,et al. On bent and semi-bent quadratic Boolean functions , 2005, IEEE Transactions on Information Theory.
[11] Anne Canteaut,et al. Decomposing bent functions , 2002, Proceedings IEEE International Symposium on Information Theory,.
[12] F. MacWilliams,et al. The Theory of Error-Correcting Codes , 1977 .
[13] G. Lachaud,et al. The weights of the orthogonals of the extended quadratic binary Goppa codes , 1990, IEEE Trans. Inf. Theory.
[14] Claude Carlet,et al. Recursive Lower Bounds on the Nonlinearity Profile of Boolean Functions and Their Applications , 2008, IEEE Transactions on Information Theory.
[15] Anne Canteaut,et al. On cryptographic properties of the cosets of R(1, m) , 2001, IEEE Trans. Inf. Theory.
[16] Claude Carlet,et al. Hyper-bent functions and cyclic codes , 2004, International Symposium onInformation Theory, 2004. ISIT 2004. Proceedings..
[17] Hans Dobbertin,et al. New cyclic difference sets with Singer parameters , 2004, Finite Fields Their Appl..
[18] Thierry P. Berger,et al. On Almost Perfect Nonlinear Functions Over$mmb F_2^n$ , 2006, IEEE Transactions on Information Theory.
[19] Gregor Leander,et al. Bent Functions With 2r Niho Exponents , 2006, IEEE Trans. Inf. Theory.