Efficient Image Encryption and Decryption Using Discrete Wavelet Transform and Fractional Fourier Transform

被引:0
|
作者
Sharma, Prerana [1 ]
Mishra, Devesh [2 ]
Agarwal, Ankur [3 ]
机构
[1] RIICO, ACEIT, Dept Comp Sci, Ind Area, Jaipur, Rajasthan, India
[2] RBCET, Dept Comp Sci, Bareilly, Uttar Pradesh, India
[3] UttarakhandTech Univ, Dept Elect & Comm, Dehra Dun, Uttar Pradesh, India
来源
PROCEEDINGS OF THE FIFTH INTERNATIONAL CONFERENCE ON SECURITY OF INFORMATION AND NETWORKS | 2012年
关键词
Wavelet Transform; Fractional Fourier Transform; Chaos; Random Phase Mask; Computational Complexity;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
We propose an algorithm that shows improvement in computation timeof existing image encryption-decryption methods. The algorithm also introduces additional one-level of encryption key into the existing methods. Image compression properties of the DWT (Discrete Wavelet Transform) are utilized to bring the improvement. The new algorithms retain MSE between input and decrypted images and the robustness of existing algorithms. We assume an image to be consisting of three primary color channels viz. R, G and B. An image is at first segregated into these channels and then these proposed methods compress input image channels by using DWT2 (2-D Discrete Wavelet Transform). The compressed image channels are encrypted using 2-D FRT (The 2-D fractional Fourier transform) and random phase masks in two successive steps. The encrypted channels are merged using IDWT2 (2-D Inverse Discrete Wavelet Transform), generating a color encrypted image. Decryption is the inverse of the encryption process. Simulations are performed and the results of these simulations verify the proposals made in the new algorithms.
引用
收藏
页码:153 / 157
页数:5
相关论文
共 50 条
  • [31] A novel chaos based optical image encryption using fractional Fourier transform and DNA sequence operation
    Ben Farah, M. A.
    Guesmi, R.
    Kachouri, A.
    Samet, M.
    OPTICS AND LASER TECHNOLOGY, 2020, 121
  • [32] Double image encryption using gyrator wavelet transform
    Mehra, Isha
    Nishchal, Naveen K.
    INTERNATIONAL CONFERENCE ON OPTICS AND PHOTONICS 2015, 2015, 9654
  • [33] The generalized continuous wavelet transform associated with the fractional Fourier transform
    Prasad, Akhilesh
    Manna, Santanu
    Mahato, Ashutosh
    Singh, V. K.
    JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2014, 259 : 660 - 671
  • [34] A novel discrete fractional Fourier transform
    Tao, R
    Ping, XJ
    Shen, Y
    Zhao, XH
    2001 CIE INTERNATIONAL CONFERENCE ON RADAR PROCEEDINGS, 2001, : 1027 - 1030
  • [35] A Chaos-Based Image Encryption Algorithm Using Wavelet Transform
    Zhu Yu
    Zhou Zhe
    Yang Haibing
    Pan Wenjie
    Zhang Yunpeng
    2ND IEEE INTERNATIONAL CONFERENCE ON ADVANCED COMPUTER CONTROL (ICACC 2010), VOL. 2, 2010, : 217 - 222
  • [36] Wavelet Convolution Product Involving Fractional Fourier Transform
    S. K. Upadhyay
    Jitendra Kumar Dubey
    Fractional Calculus and Applied Analysis, 2017, 20 : 173 - 189
  • [37] WAVELET CONVOLUTION PRODUCT INVOLVING FRACTIONAL FOURIER TRANSFORM
    Upadhyay, S. K.
    Dubey, Jitendra Kumar
    FRACTIONAL CALCULUS AND APPLIED ANALYSIS, 2017, 20 (01) : 173 - 189
  • [38] Efficient Landsat image fusion using fuzzy and stationary discrete wavelet transform
    Singh, Dilbag
    Garg, Deepak
    Pannu, Husanbir Singh
    IMAGING SCIENCE JOURNAL, 2017, 65 (02) : 108 - 114
  • [39] Application of the fractional Fourier transform for decryption in experimental optical cryptosystems
    Vargas-Castrillon, Carlos
    Velez-Zea, Alejandro
    Barrera-Ramirez, John Fredy
    JOURNAL OF OPTICS, 2024, 26 (05)
  • [40] A fast and efficient approach to color-image encryption based on compressive sensing and fractional Fourier transform
    Zhang, Di
    Liao, Xiaofeng
    Yang, Bo
    Zhang, Yushu
    MULTIMEDIA TOOLS AND APPLICATIONS, 2018, 77 (02) : 2191 - 2208