Hyperbent Functions via Dillon-Like Exponents

DOI10.1109/TIT.2013.2238580zbMath1364.94804WikidataQ60692508 ScholiaQ60692508MaRDI QIDQ2989288

Jean-Pierre Flori, Sihem Mesnager

Publication date: 8 June 2017

Published in: IEEE Transactions on Information Theory (Search for Journal in Brave)

Mathematics Subject Classification ID

Related Items (15)

Several classes of Boolean functions with few Walsh transform values ⋮ Further constructions of infinite families of bent functions from new permutations and their duals ⋮ Explicit characterization of two classes of regular bent functions ⋮ On Existence (Based on an Arithmetical Problem) and Constructions of Bent Functions ⋮ Two infinite classes of rotation symmetric bent functions with simple representation ⋮ Further results on semi-bent functions in polynomial form ⋮ Constructing Hyper-Bent Functions from Boolean Functions with the Walsh Spectrum Taking the Same Value Twice ⋮ A secondary construction and a transformation on rotation symmetric functions, and their action on bent and semi-bent functions ⋮ Hyperbent functions from hyperovals ⋮ Möbius transformations and characterizations of hyper-bent functions from Dillon-like exponents with coefficients in extension fields ⋮ On generalized hyper-bent functions ⋮ Four decades of research on bent functions ⋮ A class of hyper-bent functions and Kloosterman sums ⋮ A new class of \(p\)-ary regular bent functions ⋮ Regular \(p\)-ary bent functions with five terms and Kloosterman sums

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