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基于搜索机制混沌加密算法的密文特性分析

葛辛 刘粉林 芦斌 陈娟

葛辛, 刘粉林, 芦斌, 陈娟. 基于搜索机制混沌加密算法的密文特性分析[J]. 电子与信息学报, 2008, 30(7): 1625-1629. doi: 10.3724/SP.J.1146.2006.01992
引用本文: 葛辛, 刘粉林, 芦斌, 陈娟. 基于搜索机制混沌加密算法的密文特性分析[J]. 电子与信息学报, 2008, 30(7): 1625-1629. doi: 10.3724/SP.J.1146.2006.01992
Ge Xin, Liu Fen-lin, Lu Bin, Chen Juan . Analysis for the Cipherext Characteristic of Based on Search Mechanism Chaotic Cryptosystem[J]. Journal of Electronics & Information Technology, 2008, 30(7): 1625-1629. doi: 10.3724/SP.J.1146.2006.01992
Citation: Ge Xin, Liu Fen-lin, Lu Bin, Chen Juan . Analysis for the Cipherext Characteristic of Based on Search Mechanism Chaotic Cryptosystem[J]. Journal of Electronics & Information Technology, 2008, 30(7): 1625-1629. doi: 10.3724/SP.J.1146.2006.01992

基于搜索机制混沌加密算法的密文特性分析

doi: 10.3724/SP.J.1146.2006.01992
基金项目: 

国家自然科学基金(60374004),河南省杰出青年基金(0412000200),国家863项目( 2006AA01Z409)和河南省06科技攻关项目资助课题

Analysis for the Cipherext Characteristic of Based on Search Mechanism Chaotic Cryptosystem

  • 摘要: 针对Baptista提出的混沌加密算法及其改进算法中的密文过长及0,1比例不均匀的问题,该文通过计算密文的信息熵,给出了密文明文比例期望的下界;然后运用文中所提出的N-截断等长编码和最优N-截断等长编码等概念描述了编码方式与密文明文比例之间的关系,给出了0,1比例的近似计算公式。算例分析表明最优N-截断等长编码可有效缩短密文长度,提高0,1比例的均匀度。
  • Baptista M S. Cryptography with chaos[J].Physics Letters A.1998, 240(1/2):50-54[2]Wong W K, Lee L P, and Wong K W. A modified chaoticcryptographic method[J].Comp Phys Comm.2001, 138(3):234-236[3]Palacios A and Juarez H. Cryptography with cycling chaos[J].Physics Letters A.2002, 303(5/6):345-351[4]Wong K W. A fast chaotic cryptographic scheme withdynamic look up table[J].Physics Letters A.2002, 298(4):238-242[5]Wong K W, Ho S W, and Yung C K. A chaotic cryptographyscheme for generating short ciphertext[J].Physics Letters A.2003, 310(1):67-73[6]Wong K W. A combined chaotic cryptographic and hashingscheme[J].Physics Letters A.2003, 307(5/6):292-298[7]Li S J, Mou X Q, Ji Z, and Zhang J, et al.. Performanceanalysis of Jakimoski-Kocarev attack on a class of chaoticcryptosystems[J].Physics Letters A.2003, 307(1):22-28[8]Li S J, Chen G R, Wong K W, and Mou X Q, et al.. Baptista-type chaotic cryptosystems: Problems and countermeasures[J].Physics Letters A.2004, 332, (5/6):368-375[9]Wong K W, Man K P, and Li S J, et al.. A more securechaotic cryptographic scheme based on dynamic look-uptable[J].Circuits, Systems Signal Processing.2005, 24(5):571-584[10]Wei J, Liao X F, and Wong K W, et al.. Analysis andimprovement for the performance of Baptistas cryptographicscheme[J].Physics Letters A.2006, 354(1-2):101-109[11]Jokimoski G and Kocarev L. Analysis of some recentlyproposed chaos-based encryption algorithm[J].Physics LettersA.2001, 291(6):381-384[12]aacute;lvarez G, Montoya F, Romera M, and Pastor G.Cryptanalysis of dynamic look-up table based chaoticcryptosystems[J].Physics Letters A.2004, 326(3/4):211-218[13]Chen Y and Liao X F. Cryptanalysis on a modifiedBaptista-type cryptosystem with chaotic masking algorithm[J].Physics Letters A.2005, 342(5/6):389-396[14]Shanon C E. Communication theory of secrecy systems. BellSys Tech J, 1949, 28(4): 656-715.[15]李红达, 冯登国. 基于复合离散混沌动力系统的序列密码算法. 软件学报, 2003, 14(5): 991-998.Li H D and Feng D G. Stream cipher algorithms based oncomposite nonliner discrete chaotic dynamical systems.Journal of Software, 2003, 14(5): 991-998.[16]胡汉平, 刘双红, 王祖喜等. 一种混沌密钥流产生方法. 计算机学报, 2004, 27(3): 408-412.Hu H P, Liu S H, and Wang Z X, et al.. A Method forgenerating chaotic key stream. Chinese Journal ofComputer, 2004, 27(3): 408-412.[17]IEEE Computer Society. IEEE standard for binaryfloating-point arithmetic, ANSI/IEEE Std 754-1985 (August1985).
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出版历程
  • 收稿日期:  2006-12-18
  • 修回日期:  2007-06-08
  • 刊出日期:  2008-07-19

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