Image encryption method based on quantum chaotic mapping and fractional domain transformation
A technology of chaotic mapping and encryption method, applied in the direction of digital data protection, etc., can solve the problems of insufficient smooth histogram, poor pseudo-randomness, good scrambling effect, etc., and achieves not easy to attack and crack, strengthen encryption complexity, and good encryption effect. Effect
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[0036] The inventive method selects classic lena (256 * 256) grayscale image (as image 3 a) is the simulation object for the experimental test. The image encryption method is carried out in the matlab2016a environment, and the encryption workflow is as follows figure 1 , the experimental key data is as follows: Henon map initial value x0=0.32658698, y0=0.26853267, control parameter a=1.4, b=0.3, quantum Logistic chaos map initial value
[0037] x' 0 =0.46983651,y' 0 =0.002659835123, z' 0 = 0.002658789456, r = 3.9, β = 3.5, Bernoulli mapping parameter c = 1.4.
[0038] Step 1: Open the original lena (256×256) grayscale bmp image, and read the pixel values of each point in the image sequentially from left to right to obtain the pixel matrix Q of the original image. Since the height and width of the image are equal, it is assumed that the height and width are represented by M.
[0039] Step 2: Use Henon mapping to generate two M×M chaotic sequences as X={x k |k=0,1,2,3,...
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