A Larger Class of Cryptographic Boolean Functions via a Study of the Maiorana-McFarland Construction
暂无分享,去创建一个
[1] James L. Massey,et al. A spectral characterization of correlation-immune combining functions , 1988, IEEE Trans. Inf. Theory.
[2] Sangjin Lee,et al. On the Correlation Immune Functions and Their Nonlinearity , 1996, ASIACRYPT.
[3] J. Dillon. Elementary Hadamard Difference Sets , 1974 .
[4] Yuliang Zheng,et al. Improved Upper Bound on the Nonlinearity of High Order Correlation Immune Functions , 2000, Selected Areas in Cryptography.
[5] O. Antoine,et al. Theory of Error-correcting Codes , 2022 .
[6] Claude Carlet. On the Coset Weight Divisibility and Nonlinearity of Resilient and Correlation-Immune Functions , 2001, SETA.
[7] Anne Canteaut,et al. Degree of Composition of Highly Nonlinear Functions and Applications to Higher Order Differential Cryptanalysis , 2002, EUROCRYPT.
[8] Yuriy Tarannikov. New Constructions of Resilient Boolean Functions with Maximal Nonlinearity , 2001, FSE.
[9] Claude Carlet,et al. On Correlation-Immune Functions , 1991, CRYPTO.
[10] Thomas W. Cusick. On Constructing Balanced Correlation Immune Functions , 1998, SETA.
[11] F. MacWilliams,et al. The Theory of Error-Correcting Codes , 1977 .
[12] Yuriy Tarannikov,et al. On Resilient Boolean Functions with Maximal Possible Nonlinearity , 2000, INDOCRYPT.
[13] Anne Canteaut,et al. Improved Fast Correlation Attacks Using Parity-Check Equations of Weight 4 and 5 , 2000, EUROCRYPT.
[14] Palash Sarkar,et al. Results related to the upper bound on nonlinearity for resilient and correlation immune Boolean functions , 2001 .
[15] Claude Carlet,et al. More Correlation-Immune and Resilient Functions over Galois Fields and Galois Rings , 1997, EUROCRYPT.
[16] Palash Sarkar,et al. New Constructions of Resilient and Correlation Immune Boolean Functions Achieving Upper Bound on Nonlinearity , 2001, Electron. Notes Discret. Math..
[17] Kwangjo Kim Kim,et al. Correlation Immune Functions with Controllable Nonlinearity , 1997 .
[18] Palash Sarkar,et al. Construction of Nonlinear Boolean Functions with Important Cryptographic Properties , 2000, EUROCRYPT.
[19] Claude Carlet,et al. Partially-bent functions , 1992, Des. Codes Cryptogr..
[20] Thomas Siegenthaler,et al. Decrypting a Class of Stream Ciphers Using Ciphertext Only , 1985, IEEE Transactions on Computers.
[21] Thomas Siegenthaler,et al. Correlation-immunity of nonlinear combining functions for cryptographic applications , 1984, IEEE Trans. Inf. Theory.
[22] Palash Sarkar,et al. Modifications of Patterson-Wiedemann functions for cryptographic applications , 2002, IEEE Trans. Inf. Theory.
[23] Hans Dobbertin,et al. Construction of Bent Functions and Balanced Boolean Functions with High Nonlinearity , 1994, FSE.
[24] Anne Canteaut,et al. On cryptographic properties of the cosets of R(1, m) , 2001, IEEE Trans. Inf. Theory.
[25] Jennifer Seberry,et al. On Constructions and Nonlinearity of Correlation Immune Functions (Extended Abstract) , 1994, EUROCRYPT.
[26] Nicholas J. Patterson,et al. The covering radius of the (215, 16) Reed-Muller code is at least 16276 , 1983, IEEE Trans. Inf. Theory.
[27] Willi Meier,et al. Nonlinearity Criteria for Cryptographic Functions , 1990, EUROCRYPT.
[28] Palash Sarkar,et al. Nonlinearity Bounds and Constructions of Resilient Boolean Functions , 2000, CRYPTO.
[29] Palash Sarkar,et al. Spectral Domain Analysis of Correlation Immune and Resilient Boolean Functions , 2000, IACR Cryptol. ePrint Arch..
[30] Jennifer Seberry,et al. Nonlinearly Balanced Boolean Functions and Their Propagation Characteristics (Extended Abstract) , 1993, CRYPTO.