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Supervised by Ministry of Industry and Information Technology of The People's Republic of China Sponsored by Harbin Institute of Technology Editor-in-chief Yu Zhou ISSNISSN 1005-9113 CNCN 23-1378/T

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Related citation:XU Gang,ZHAO Geng,MIN Le-quan.Design of strong S-boxes based on spatiotemporal chaotic system[J].Journal of Harbin Institute Of Technology(New Series),2011,(6):107-112.DOI:10.11916/j.issn.1005-9113.2011.06.021.
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Design of strong S-boxes based on spatiotemporal chaotic system
Author NameAffiliation
XU Gang School of Information Engineering,University of Science and Technology Beijing,Beijing 100083,China
Dept.of Mathematics and Information Science,Henan University of Economics and Laws,Zhengzhou 450002,China 
ZHAO Geng Dept.of Computer Science and Technology,Beijing Electrical Science and Technology Institute,Beijing 100070,China 
MIN Le-quan School of Applied Science,University of Science and Technology Beijing,Beijing 100083,China 
Abstract:
A substitution box (S-box) plays an important role in cryptographic algorithms.The design of S-box using chaotic systems has attracted a great deal of attention in recent years.A new method for obtaining cryptographically strong S-boxes based on spatiotemporal chaotic system is proposed in this paper.The discretized Baker map and affine transformation are used orderly by an algorithm to shuffle the table generated by the spatiotemporal chaotic system.The cryptographical properties of these S-boxes such as bijection,nonlinearity,strict avalanche,output bits independence and equiprobable input /output XOR distribution are analyzed.The results of numerical analysis show that the S-box designed by this method can against several attacks and all the criteria for designing good S-box can be satisfied approximately.More strong S-boxes can be obtained by this method with the change of the original conditions or control parameters of the spatiotemporal chaos system.Furthermore,our approach is suitable for practical application in designing cryptosystem.
Key words:  spatiotemporal chaotic system  S-box  cryptanalysis
DOI:10.11916/j.issn.1005-9113.2011.06.021
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