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Decomposition of nonlinear feedback shift registers based on Boolean networks
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  • 英文篇名:Decomposition of nonlinear feedback shift registers based on Boolean networks
  • 作者:Jianghua ; ZHONG ; Dongdai ; LIN
  • 英文作者:Jianghua ZHONG;Dongdai LIN;State Key Laboratory of Information Security, Institute of Information Engineering,Chinese Academy of Sciences;
  • 中文刊名:JFXG
  • 英文刊名:中国科学:信息科学(英文版)
  • 机构:State Key Laboratory of Information Security, Institute of Information Engineering,Chinese Academy of Sciences;
  • 出版日期:2019-01-05 15:40
  • 出版单位:Science China(Information Sciences)
  • 年:2019
  • 期:v.62
  • 基金:supported by National Natural Science Foundation of China (Grant Nos. 61772029, 61379139)
  • 语种:英文;
  • 页:JFXG201903024
  • 页数:3
  • CN:03
  • ISSN:11-5847/TP
  • 分类号:217-219
摘要
<正>Dear editor,The Boolean network (BN) was introduced by Kauffman [1] to model a genetic network. In such a network, the nodes (genes, proteins, or other molecules) assume only two values, 1 (ON) and0 (OFF), and the interactions between nodes are determined by Boolean functions. Owing to the complexity of nonlinear logical relations, a con-
        
引文
1 Kauffman S A.Metabolic stability and epigenesis in randomly constructed genetic nets.J Theor Biol,1969,22:437-467
    2 Cheng D,Qi H,Li Z.Analysis and Control of Boolean Networks.London:Springer-Verlag,2011
    3 Hell M,Johansson T,Meier W.Grain:a stream cipher for constrained environments.Int J Wirel Mobile Comput,2007,2:86-93
    4 Mikhalev V,Armknecht F,M¨uller C.On ciphers that continuously access the non-volatile key.IACR Trans Symmetric Cryptol,2016,2016:52-79
    5 Hamann M,Krause M,Meier W.Lizard:a lightweight stream cipher for power-constrained devices.IACRTrans Symmetric Cryptol,2017,2017:45-79
    6 Dubrova E.A transformation from the Fibonacci to the Galois NLFSRs.IEEE Trans Inform Theor,2009,55:5263-5271
    7 Golomb S W.Shift Register Sequences.Walnut Creek:Aegean Park Press,1982
    8 Ma Z,Qi W F,Tian T.On the decomposition of an NFSR into the cascade connection of an NFSR into an LFSR.J Complex,2013,29:173-181
    9 Zhong J,Lin D.A new linearization method for nonlinear feedback shift registers.J Comput Syst Sci,2015,81:783-796

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