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作 者:JIANG Niu ZHAO Min YANG Zhiyao ZHUO Zepeng CHEN Guolong
机构地区:[1]School of Mathematical Sciences,Huaibei Normal University,Huaibei 235000,China [2]Fujian Provincial Key Laboratory of Network Security and Cryptology,Fujian Normal University,Fuzhou 350117,China [3]School of Cyber Science,University of Science and Technology of China,Hefei 230027,China [4]School of Computer Engineering,Bengbu University,Bengbu 233030,China
出 处:《Chinese Journal of Electronics》2022年第4期786-792,共7页电子学报(英文版)
基 金:supported by the Graduate Scientific Research Project of Anhui University(YJS20210464);the Key Research and Development Projects in Anhui Province(202004a05020043);the Natural Science Foundation of Anhui Higher Education Institutions of China(KJ2020ZD008);the Graduate Innovation Fund of Huaibei Normal University(yc2021022).
摘 要:A further characterization of the bentnegabent functions is presented.Based on the concept of complete mapping polynomial,we provide a necessary and sufficient condition for a class of quadratic Boolean functions to be bent-negabent.A new characterization of negabent functions can be described by using the parity of Hamming weight.We further generalize the classical convolution theorem and give the nega-Hadamard transform of the composition of a Boolean function and a vectorial Boolean function.The nega-Hadamard transform of a generalized indirect sum is calculated by this composition method.
关 键 词:Boolean function Bent-negabent function Walsh-Hadamard transform Nega-Hadamard transform
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