首页|Double quantum images encryption scheme based on chaotic system

Double quantum images encryption scheme based on chaotic system

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This paper explores a double quantum images representation(DNEQR)model that allows for simultaneous storage of two digital images in a quantum superposition state.Additionally,a new type of two-dimensional hyperchaotic system based on sine and logistic maps is investigated,offering a wider parameter space and better chaotic behavior compared to the sine and logistic maps.Based on the DNEQR model and the hyperchaotic system,a double quantum images encryption algorithm is proposed.Firstly,two classical plaintext images are transformed into quantum states using the DNEQR model.Then,the proposed hyperchaotic system is employed to iteratively generate pseudo-random sequences.These chaotic sequences are utilized to perform pixel value and position operations on the quantum image,resulting in changes to both pixel values and positions.Finally,the ciphertext image can be obtained by qubit-level diffusion using two XOR operations between the position-permutated image and the pseudo-random sequences.The corresponding quantum circuits are also given.Experimental results demonstrate that the proposed scheme ensures the security of the images during transmission,improves the encryption efficiency,and enhances anti-interference and anti-attack capabilities.

double quantum images encryptionchaotic systempixel scramblingXOR operation

蒋社想、李杨、石锦、张茹

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School of Computer Science and Engineering,Anhui University of Science and Technology,Huainan 232001,China

Anhui Key Laboratory of Mine Intelligent Equipment and Technology,Anhui University of Science & Technology,Huainan 232001,China

Open Fund of Anhui Key Laboratory of Mine Intelligent Equipment and TechnologyTalent Introduction Fund of Anhui University of Science and TechnologyScientific Research Fund of Anhui Provincial Education Department

ZKSYS2022042021yjrc34KJ2020A0301

2024

中国物理B(英文版)
中国物理学会和中国科学院物理研究所

中国物理B(英文版)

CSTPCDEI
影响因子:0.995
ISSN:1674-1056
年,卷(期):2024.33(4)
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