Sugata Gangopadhyay, Ankita Chaturvedi
Abstract
Abstract. In this paper we develop a technique of constructing bent– negabent Boolean functions by using complete mapping polynomials. Using this technique we demonstrate that for each ℓ ≥ 2 there exits bent– negabent functions on n = 12ℓ variables with algebraic degree n 4 + 1 =
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Abstract. In this paper we develop a technique of constructing bent– negabent Boolean functions by using complete mapping polynomials. Using this technique we demonstrate that for each ℓ ≥ 2 there exits bent– negabent functions on n = 12ℓ variables with algebraic degree n 4 + 1 =
Key concepts: Bent molecular geometry, Boolean function, Bent function, Class (philosophy), Algebraic number, Degree (music), Discrete mathematics, Computer science