• DocumentCode
    3087193
  • Title

    An efficient image encryption algorithm based on blocks permutation and Rubik´s cube principle for iris images

  • Author

    Loukhaoukha, Khaled ; Nabti, M. ; Zebbiche, Khalil

  • Author_Institution
    Centre de Rech. Dev. de la Gendarmerie Nat., Bouchaoui, Algeria
  • fYear
    2013
  • fDate
    12-15 May 2013
  • Firstpage
    267
  • Lastpage
    272
  • Abstract
    This paper proposes an efficient image cryptosystem based on permutation and diffusion operations in order to enhance the protection of iris-based systems against replay attacks. These attacks have been identified and located in different points by Ratha et al. [1]. First, the original image is partitioned into blocks, which are then permuted using a permutation key. After that, the Rubik´s cube principle is applied to each block in order to obtain a scrambled image. Finally, the pixels values of rows and columns of the scrambled image are changed using XOR operator to generate the encrypted image. Experimental tests and security analysis have been carried out on iris images, chosen from CASIA database [2]. The obtained results clearly show the robustness of the proposed image cryptosystem against common attacks, namely exhaustive, differential and statistical attacks and also reveal the high security level achieved by the proposed algorithm.
  • Keywords
    cryptography; iris recognition; Rubik cube principle; Rubiks cube principle; XOR operator; blocks permutation; differential attacks; efficient image encryption algorithm; image cryptosystem; iris based systems; iris images; pixels values; scrambled image; statistical attacks; Algorithm design and analysis; Encryption; Iris recognition; Vectors; Image encryption; Ru-bik´s cube; blocks permutation; iris;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Systems, Signal Processing and their Applications (WoSSPA), 2013 8th International Workshop on
  • Conference_Location
    Algiers
  • Type

    conf

  • DOI
    10.1109/WoSSPA.2013.6602374
  • Filename
    6602374