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2015 | 13 | 1 |
Tytuł artykułu

Double image multi-encryption algorithm based on fractional chaotic time series

Treść / Zawartość
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
In this paper, we introduce a new image encryption scheme based on fractional chaotic time series, in which shuffling the positions blocks of plain-image and changing the grey values of image pixels are combined to confuse the relationship between the plain-image and the cipher-image. Also, the experimental results demonstrate that the key space is large enough to resist the brute-force attack and the distribution of grey values of the encrypted image has a random-like behavior.
Wydawca
Czasopismo
Rocznik
Tom
13
Numer
1
Opis fizyczny
Daty
otrzymano
2015-01-24
zaakceptowano
2015-11-03
online
2015-12-14
Twórcy
  • School of Information Science and Engineering, Heibei North University, Zhangjiakou 075000, China
autor
  • School of Information Science and Engineering, Heibei North University, Zhangjiakou 075000, China
autor
  • Department of Electronic and Information Technology, Jiangmen Polytechnic, Jiangmen
    529090, China
Bibliografia
  • [1] M.S. Baptista, Cryptography with chaos. Physics Letters A, 1998; 240: 50–54.
  • [2] H.K.C. Chang, J.L. Liu, A linear quadtree compression scheme for image encryption. Signal Process Image Commun. 1997; 10:279–90.[Crossref]
  • [3] C.C. Chang, M.S. Hwang, T.S. Chen, A new encryption alogorithm for image cryptosystems. J. Syst. Softw. 2001; 58: 83-91.[Crossref]
  • [4] J. Daemen, B. Sand, V. Rijmen, The Design of Rijndael: AES–The Advanced Encryption Standard. Springer-Verlag, Berlin, 2002.
  • [5] X.L. Huang, Image encryption algorithm using chaotic chebyshev generator. Nonlinear. Dyn. 2012; 64: 2411–2417.[WoS]
  • [6] A.A. Kilbas, H.M. Srivastava, J.J. Trujillo, Theory and Applications of Fractional Differential Equations. in: North-HollandMathematics Studies, vol. 204, Elsevier Science B.V, Amsterdam, 2006.
  • [7] L. Kocarev, Chaos-based cryptography: a brief overview. IEEE Circ. Syst. Mag. 2001; 1: 6–21.
  • [8] S. Lian, J. Sun, Z. Wang, A block cipher based on a suitable use of the chaotic standard map. Chaos, Solitons and Fractals, 2005;26: 117–29.[Crossref]
  • [9] A.N. Pisarchik, M. Zanin, Image encryption with chaotically coupled chaotic maps. Physica D, 2008; 237: 2638–2648.[WoS]
  • [10] R. Rhouma, S. Meherzi, S. Belghith, OCML-based colour image encryption. Chaos, Solitons and Fractals, 2009; 40: 309–318.[WoS][Crossref]
  • [11] J. Scharinger, Fast encryption of image data using chaotic Kolmogorov flows. J Electron Imaging, 1998; 7: 318–25.[Crossref]
  • [12] B. Schneier, Applied Cryptography–Protocols, Algorithms, and Source Code. second ed., C. John Wiley and Sons, Inc., NewYork, 1996.
  • [13] V.V. Uchaikin, Fractional Derivatives for Physicists and Engineers. Springer, New York, 2012.
  • [14] X.Y. Wang, C.H. Yu, Cryptanalysis and improvement on a cryptosystem based on a chaotic map. Computers and Mathematicswith Applications, 2009; 57: 476–482.
  • [15] J. Wei, X. Liao, K.W. Wong, T. Zhou, Cryptanalysis of a cryptosystem using multiple one-dimensional chaotic maps. CommunNonlinear Sci Numer Simul. 2007; 12: 814–22.[Crossref][WoS]
  • [16] C.G. Li, G.R. Chen, Chaos and hyperchaos in the fractional-order Rossler equations. Physica A-Statistical Mechanics and ItsApplications, 2004; 341: 55–61.[WoS]
  • [17] C.G. Li, G.R. Chen, Chaos in the fractional order Chen system and its control. Chaos Solitons Fractals, 2004; 22: 549–554.[Crossref]
  • [18] Y. Zhou, F. Jiao, Existence of mild solutions for fractional neutral evolution equations. Comput. Math. Appl. 2010; 59: 1063–1077.[Crossref]
  • [19] Y. Zhou, F. Jiao, Nonlocal Cauchy problem for fractional evolution equations. Nonlinear Anal. 2010; 11: 4465–4475.
Typ dokumentu
Bibliografia
Identyfikatory
Identyfikator YADDA
bwmeta1.element.doi-10_1515_math-2015-0080
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