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• W4200298503 abstract "Recent research shows that the class of rotation symmetric Boolean functions is potentially rich in functions of cryptographic significance. In this paper, some classes of 2m-variable (m is an odd integer) 1-resilient rotation symmetric Boolean functions are got, whose nonlinearity and algebraic degree are studied. For the first time, we obtain 2m-variable 1-resilient rotation symmetric Boolean functions having high nonlinearity and optimal algebraic degree. In addition, we obtain a class of non-linear rotation symmetric 1-resilient function for every n≥5, and a class of quadratic rotation symmetric (k−1)-resilient function of n=3k variables, where k is an integer." @default.
• W4200298503 created "2021-12-31" @default.
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• W4200298503 date "2022-03-01" @default.
• W4200298503 modified "2023-10-18" @default.
• W4200298503 title "Several classes of even-variable 1-resilient rotation symmetric Boolean functions with high algebraic degree and nonlinearity" @default.
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• W4200298503 doi "https://doi.org/10.1016/j.disc.2021.112752" @default.
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