Quantum Image Encryption Algorithm Based on Quantum Key Image

被引:0
作者
Jian Wang
Ya-Cong Geng
Lei Han
Ji-Qiang Liu
机构
[1] Beijing Jiaotong University,Beijing Key Laboratory of Security and Privacy in Intelligent Transportation
[2] Science and Technology on Information Assurance Laboratory,undefined
来源
International Journal of Theoretical Physics | 2019年 / 58卷
关键词
Quantum image encryption; Quantum key image; XOR operation; Quantum circuit;
D O I
暂无
中图分类号
学科分类号
摘要
Quantum image encryption is a hot research topic in recent years. In this paper, a novel quantum image encryption algorithm based on quantum key image is presented, which has low complexity than other algorithms. The quantum key image is a special quantum image which is used to store the encryption keys. The encryption keys are generated by a cryptographic algorithm, and are prepared into the gray value of the quantum key image. Based on this quantum key image, the plain image does the XOR operations with it bit by bit. The circuit of the encryption algorthm is given, and the numerical simulations and theoretical analyses are done. The proposed encryption quantum image algorithm is efficiency, and it has large key space and lower computational complexity.
引用
收藏
页码:308 / 322
页数:14
相关论文
共 91 条
[1]  
Yan F(2016)A survey of quantum image representations Quantum Inf. Process 15 1-35
[2]  
Iliyasu AM(2003)Storing processing, and retrieving an image using quantum mechanics Proc. SPIE - Int. Soc. Opt. Eng. 5105 1085-1090
[3]  
Venegas-Andraca SE(2014)SQR: A simple quantum representation of infrared images Quantum Inf. Process 13 1353-1379
[4]  
Venegas-Andraca SE(2010)Processing images in entangled quantum systems Quantum Inf. Process 9 1-11
[5]  
Bose S(2011)A flexible representation of quantum images for polynomial preparation, image compression, and processing operations Quantum Inf. Process 10 63-84
[6]  
Yuan S(2013)NEQR: A novel enhanced quantum representation of digital images Quantum Inf. Process. 12 2833-2860
[7]  
Mao X(2015)Quantum image scaling up based on nearest neighbor interpolation with integer scaling ratio Quantum Inf. Process 14 4001-4026
[8]  
Xue Y(2014)The quantum realization of Arnold and Fibonacci image scrambling Quantum Inf. Process 13 1223-1236
[9]  
Venegas-Andraca SE(2014)Analysis and improvement of the quantum Arnold image scrambling Quantum Inf. Process 13 1545-1551
[10]  
Ball JL(2010)Fast geometric transformations on quantum images IAENG Int. J. Appl. Math. 40 2-1418