Four-dimensional Hopfield neural network image encryption method based on quantum Fourier transformation
A neural network and encryption method technology, applied in the field of four-dimensional Hopfield neural network image encryption, can solve the problems of high pixel correlation coefficient decryption, unfavorable encryption algorithm implementation, transmission and distribution difficulties, etc. The difficulty of cracking, the effect of improving the chaotic characteristics
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[0033] The specific implementation steps are as figure 1 The encryption flow chart is shown as follows:
[0034] Step 1: First add up all the pixel values of the odd rows to get the average pixel value c 1 , and then calculate the average pixel value c of the even row 2 , similarly the average pixel value c corresponding to the odd and even column 3 、c 4 , and put c 1 ~ c 4 Between [0,1] of the pixel value mapping, the average pixel array C=[c 1 ,c 2 ,c 3 ,c 4 ].
[0035] Step 2: Input the initial key (x 1 , x 2 , x 3 , x 4 ) are respectively multiplied with the corresponding elements in C to obtain a new initial key, the previous 200 results are discarded, and the counting starts from 201 to obtain a super-chaotic key matrix L=(l 1 , l 2 , l 3 , l 4 ) where l 1 =(x 201 ,...,x 201+m ) l 2 =(x 201+m ,...,x 201+2m ), l 3 =(x 201+3m ,...,x 201+4m ), l 4 =(x 201+4m ,...,x 201+5m ), and x 201 ,,...,x 201+5m Values are mapped to [0.255].
[0036]S...
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