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Equivalent characterization of resilient rotation symmetric functions with q number of variables over GF(p)

Authors :
Jiao DU
Shan-qi PANG
Qiao-yan WEN
GJie ZHAN
Source :
Tongxin xuebao, Vol 35, Pp 179-183 (2014)
Publication Year :
2014
Publisher :
Editorial Department of Journal on Communications, 2014.

Abstract

Baesd on the property of the l-value support tables of the resilient rotation symmetric functions (RSF) with q number of variables, an equivalent characterization on the resilient RSF with q number of variables is derived. It is proved that construction of the resilient RSF with q number of variables are equivalent to solve an equation system. At last, the count of resilient RSF with q number of variables are represented by using all the solutions of the equation system. Key words: rotation symmetric functions; l-value support table; orthogonal arrays; resilient functions

Details

Language :
Chinese
ISSN :
1000436X
Volume :
35
Database :
Directory of Open Access Journals
Journal :
Tongxin xuebao
Publication Type :
Academic Journal
Accession number :
edsdoj.7f8f43b784914bf8bc677b9c93d469a7
Document Type :
article
Full Text :
https://doi.org/10.3969/j.issn.1000-436x.2014.08.022