Construction of Semi-Bent Boolean Functions in Even Number of Variables

SUN Guanghong; WU Chuankun

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Article Navigation > Chinese Journal of Electronics > 2009 > 18(2): 231-237

SUN Guanghong and WU Chuankun, “Construction of Semi-Bent Boolean Functions in Even Number of Variables,” Chinese Journal of Electronics, vol. 18, no. 2, pp. 231-237, 2009,

Citation:

SUN Guanghong and WU Chuankun, “Construction of Semi-Bent Boolean Functions in Even Number of Variables,” Chinese Journal of Electronics, vol. 18, no. 2, pp. 231-237, 2009,

SUN Guanghong and WU Chuankun, “Construction of Semi-Bent Boolean Functions in Even Number of Variables,” Chinese Journal of Electronics, vol. 18, no. 2, pp. 231-237, 2009,

Citation:

SUN Guanghong and WU Chuankun, “Construction of Semi-Bent Boolean Functions in Even Number of Variables,” Chinese Journal of Electronics, vol. 18, no. 2, pp. 231-237, 2009,

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Construction of Semi-Bent Boolean Functions in Even Number of Variables

Received Date: 2008-02-01
Rev Recd Date: 2008-12-01
Publish Date: 2009-05-25

Abstract

Abstract

Semi-bent functions in even number ofvariables are a class of important Boolean functions whichhave three values of Walsh coeffcients, and so far only afew classes of such semi-bent functions have been found.In this paper, we give some concrete constructions of semibent Boolean functions in even number of variables.
- Boolean function,
- Cryptography,
- Semibent function,
- Trace function,
- Walsh coe±cient.