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On “bent” functions

By O.S Rothaus

Abstract

AbstractLet P(x) be a function from GF(2n) to GF(2). P(x) is called “bent” if all Fourier coefficients of (−1)P(x) are ±1. The polynomial degree of a bent function P(x) is studied, as are the properties of the Fourier transform of (−1)P(x), and a connection with Hadamard matrices

Publisher: Published by Elsevier Inc.
Year: 1976
DOI identifier: 10.1016/0097-3165(76)90024-8
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