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3D Research
Erschienen in: 3D Research 3/2018

01.09.2018 | 3DR Express

Symmetric Cryptosystem Based on Chaos Structured Phase Masks and Equal Modulus Decomposition Using Fractional Fourier Transform

verfasst von: R. Girija, Hukum Singh

Erschienen in: 3D Research | Ausgabe 3/2018

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Abstract

Chaotic structured phase masks (CSPM), equal modulus decomposition (EMD) and fractional Fourier transform are potentially proposed to design the effective symmetric cryptosystem. The encryption and decryption process of our proposed system is completely established by using double random phase encoding (DRPE) in fractional Fourier domain. Frequently, random phase mask (RPM) are used routinely as secret key in most of the DRPE schemes. Nevertheless, RPM are not optimally robust against many attacks. Henceforth, this method utilises chaotic structured phase masks in the place of random phase masks (RPM). CSPM are assembled with the help of logistic map, Fresnel zone plates (FZP) and radial Hilbert mask (RHM) functions. To design an effectual trap door one-way function, equal modulus decomposition (EMD) is performed for encryption and decryption procedure of our cryptosystem. Various asymmetric cryptosystem was designed for EMD; but constructing EMD effectively in symmetric cryptosystem based on chaos structured phase masks and fractional Fourier transform is considered as a novel work and it is employed. As a result, the proposed symmetric cryptosystem attains high robust and withstand many attacks. Numerical simulations are exhibited in order to validate our system and support the fact that our EMD and CSPM based cryptosystem is extremely suitable for securing images.
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Literatur
1.
Refregier, P., & Javidi, B. (1995). Optical image encryption based on input plane and Fourier plane random encoding”. Optics Letters, 20(7), 767–769.CrossRef
2.
Javidi, B. (Ed.). (2005). Optical and digital techniques for information security. Berlin: Springer.
3.
Singh, K., Unnikrishnan, G., & Nishchal, N. K. (2002). Photorefractive optical processing for data security. Proceedings of SPIE., 4803, 205–219.CrossRef
4.
Javidi, B. et al. (2016). Roadmap on optical security. Journal of Optics, 18, 083001.CrossRef
5.
Alfalou, A., & Brosseau, C. (2009). Optical image compression and encryption methods. Advances in Optics and Photonics, 1(3), 589–636.CrossRef
6.
Matoba, O., Nomura, T., Perez-Cabre, E., Millan, M. S., & Javidi, B. (2009). Optical techniques for information security. Proceedings of the IEEE, 97(6), 1128–1148.CrossRef
7.
Glückstad, J., & Palima, D. (2009). Generalized phase contrast. Netherlands: Springer.CrossRef
8.
Garcia-Varela, M. S. M., & Perez-Cabre, E. (2011). Optical data encryption, 33. In G. Cristobal, P. Schelkens, & H. Thienpont (Eds.), Optical and digital image processing: Fundamentals and applications (pp. 739–767). New York: Wiley.CrossRef
9.
10.
Unnikrishnan, G., Joseph, J., & Singh, K. (2000). Optical encryption by double-random phase encoding in the fractional Fourier domain. Optics Letters, 25(12), 887–889.CrossRef
11.
Hennelly, B. M., & Sheridan, J. T. (2003). Image encryption and the fractional Fourier transform. Optik-International Journal for light and Electron optics, 114(6), 251–265.CrossRef
12.
Nishchal, N. K., Joseph, J., & Singh, K. (2003). Fully phase encryption using fractional Fourier transform. Optical Engeering, 42(6), 1583–1589.CrossRef
13.
Liu, Z., Xu, L., Lin, C., Dai, J., & Liu, S. (2011). Image encryption scheme by using iterative random phase encoding in gyrator transform domains. Optics and Lasers in Engineering, 49(4), 542–546.CrossRef
14.
Situ, G., & Zhang, J. (2004). Double random-phase encoding in the Fresnel domain. Optics Letters, 29(14), 1584–1586.CrossRef
15.
Zhou, N., Wang, Y., Gong, L., Chen, X., & Yang, Y. (2012). Novel color image encryption algorithm based on the reality preserving fractional Mellin transform. Optics & Laser Technology, 44(7), 2270–2281.CrossRef
16.
Vashisth, S., Singh, H., Yadav, A. K., & Singh, K. (2014). Image encryption using fractional Mellin transform, structured phase filters, and phase retrieval. Optik-International Journal for Light and Electron Optics, 125(18), 5309–5315.CrossRef
17.
Abuturab, M. R. (2017). Securing multiple information using chaotic spiral phase encoding with simultaneous interference and superposition methods. Optics and Lasers in Engineering, 98, 1–16.CrossRef
18.
Singh, H., Yadav, A. K., Vashisth, S., & Singh, K. (2014). Fully phase image encryption using double random-structured phase masks in gyrator domain. Applied Optics, 53(28), 6472–6481.CrossRef
19.
Barrera, J. F., Henao, R., & Torroba, R. (2005). Optical encryption method using Toroidal zone plates. Optics Communication, 248, 35–40.CrossRef
20.
Cai, J., Shen, X., Lei, M., Lin, C., & Dou, S. (2015). Asymmetric optical cryptosystem based on coherent superposition and equal modulus decomposition. Optics Letters, 40(4), 475–478.CrossRef
21.
Carnicer, A., Montes-Usategui, M., Arcos, S., & Juvells, I. (2005). Vulnerability to chosen-cyphertext attacks of optical encryption schemes based on double random phase keys. Optics Letters, 30(13), 1644–1646.CrossRef
22.
Peng, X., Zhang, P., Wei, H., & Yu, B. (2006). Known-plaintext attack on optical encryption based on double random phase keys. Optics Letters, 31(8), 1044–1046.CrossRef
23.
Peng, X., Wei, H., & Zhang, P. (2006). Chosen-plaintext attack on lensless double-random phase encoding in the Fresnel domain. Optics Letters, 31(22), 3261–3263.CrossRef
24.
Gopinathan, U., Monaghan, D. S., Naughton, T. J., & Sheridan, J. T. (2006). A known-plaintext heuristic attack on the Fourier plane encryption algorithm. Optics Express, 14(8), 3181–3186.CrossRef
25.
Wang, X., & Zhao, D. (2011). Security enhancement of a phase-truncation based image encryption algorithm. Applied Optics, 50(36), 6645–6651.CrossRef
26.
Ding, X., Deng, X., Song, K., & Chen, G. (2013). Security improvement for asymmetric cryptosystem based on spherical wave illumination. Applied optics, 52(3), 467–473.CrossRef
27.
Wang, X., & Zhao, D. (2012). A special attack on the asymmetric cryptosystem based on phase-truncated Fourier transforms. Optics Communication, 285(6), 1078–1081.CrossRef
28.
Liu, H., & Wang, X. (2010). Color image encryption based on one-time keys and robust chaotic maps. Computers & Mathematics with Applications, 59(10), 3320–3327.MathSciNetCrossRef
29.
Wang, X. Y., Yang, L., Liu, L. R., & Kadir, A. (2010). A chaotic image encryption algorithm based on perceptron model. Nonlinear Dynamics, 62(3), 615–621.MathSciNetCrossRef
30.
Liu, H., & Wang, X. (2011). Color image encryption using spatial bit-level permutation and high-dimension chaotic system. Optics Communications, 284(16–17), 3895–3903.CrossRef
31.
Liu, H., & Wang, X. (2012). Image encryption using DNA complementary rule and chaotic maps. Applied Soft Computing, 12(5), 1457–1466.CrossRef
32.
Wang, X. Y., Zhang, Y. Q., & Bao, X. M. (2015). A novel chaotic image encryption scheme using DNA sequence operations. Optics and Lasers in Engineering, 73, 53–61.CrossRef
33.
Wang, X., Liu, L., & Zhang, Y. (2015). A novel chaotic block image encryption algorithm based on dynamic random growth technique. Optics and Lasers in Engineering, 66, 10–18.CrossRef
34.
Zhang, Y. Q., & Wang, X. Y. (2015). A new image encryption algorithm based on non-adjacent coupled map lattices. Applied Soft Computing, 26, 10–20.CrossRef
35.
Yadav A.K., Vashisth S., Singh H., Singh K. (2015) Optical cryptography and watermarking using some fractional canonical transforms, and structured masks. In V. Lakshminarayanan & I. Bhattacharya (Eds.), Advances in Optical Science and Engineering (Vol. 166). Springer Proceedings in Physics. Springer.
36.
Sui, L., Duan, K., Liang, J., & Hei, X. (2014). Asymmetric double-image encryption based on cascaded discrete fractional random transform and logistic maps. Optics Express, 22(9), 10605–10621.CrossRef
37.
Vilardy, J. M., Jimenez, C. J., & Perez, R. (2017). Image encryption using the Gyrator transform and random phase masks generated by using chaos. In Journal of Physics: Conference Series (Vol. 850, No. 1, p. 012012). IOP Publishing.
38.
Liansheng, S., Bei, Z., Xiaojuan, N., & Ailing, T. (2016). Optical multiple-image encryption based on the chaotic structured phase masks under the illumination of a vortex beam in the gyrator domain. Optics Express, 24(1), 499–515.CrossRef
39.
Cai, J., Shen, X., & Lin, C. (2016). Security-enhanced asymmetric optical cryptosystem based on coherent superposition and equal modulus decomposition. Optics Communication, 359, 26–30.CrossRef
40.
Wang, Y., Quan, C., & Tay, C. J. (2016). New method of attack and security enhancement on an asymmetric cryptosystem based on equal modulus decomposition. Applied Optics, 55(4), 679–686.CrossRef
41.
Kumar, R., Bhaduri, B., & Nishchal, N. K. (2017). Nonlinear QR code based optical image encryption using spiral phase transform, equal modulus decomposition and singular value decomposition. Journal of Optics, 20(1), 015701.CrossRef
42.
Fatima, A., Mehra, I., & Nishchal, N. K. (2016). Optical image encryption using equal modulus decomposition and multiple diffractive imaging. Journal of Optics, 18(8), 085701.CrossRef
43.
Chen, H., Tanougast, C., Liu, Z., & Sieler, L. (2017). Asymmetric optical cryptosystem for color image based on equal modulus decomposition in gyrator transform domains. Optics and Lasers in Engineering, 93, 1–8.CrossRef
44.
Cai, J., & Shen, X. (2017). Modified optical asymmetric image cryptosystem based on coherent superposition and equal modulus decomposition. Optics & Laser Technology, 95, 105–112.CrossRef
45.
Unnikrishnan, G., & Singh, K. (2000). Double random fractional Fourier domain encoding for optical security. Optical Engineering, 39(11), 2853–2860.CrossRef
46.
Garcia, J., Mas, D., & Dorsch, R. G. (1996). Fractional-Fourier-transform calculation through the fast-Fourier-transform algorithm. Applied Optics, 35(35), 7013–7018.CrossRef
47.
Barfungpa, S. P., & Abuturab, M. R. (2016). Asymmetric cryptosystem using coherent superposition and equal modulus decomposition of fractional Fourier spectrum. Optical and Quantum Electronics, 48(11), 520.CrossRef
48.
Kumar, R., Bhaduri, B., & Quan, C. (2017). Asymmetric optical image encryption using Kolmogorov phase screens and equal modulus decomposition. Optical Engineering, 56(11), 113109.CrossRef
49.
Khurana, M., & Singh, H. (2017). An asymmetric image encryption based on phase truncated hybrid transform. 3D Research, 8(3), 28.CrossRef
50.
Zamrani, W., Ahouzi, E., Lizana, A., Campos, J., & Yzuel, M. J. (2016). Optical image encryption technique based on deterministic phase masks. Optical Engineering, 55(10), 103108.CrossRef
51.
Girija, R., & Singh, H. (2018). A cryptosystem based on deterministic phase masks and fractional Fourier transform deploying singular value decomposition. Optical and Quantum Electronics, 50(5), 210.CrossRef
52.
Girija, R., & Singh, H. (2018). Design of a novel pseudo random generator based on Walsh Hadamard transform and Bi S-boxes. Procedia Computer Science, 132, 795–804.CrossRef
53.
Zhang, Y. Q., & Wang, X. Y. (2014). A symmetric image encryption algorithm based on mixed linear–nonlinear coupled map lattice. Information Sciences, 273, 329–351.CrossRef
54.
Singh, H. (2016). Cryptosystem for securing image encryption using structured phase masks in Fresnel wavelet transform domain. 3D Research, 7(34), 1–18.
55.
Li, Shujun, Li, Chengqing, & Lo, Kwok-Tung. (2008). Cryptanalysis of an image scrambling scheme without bandwidth expansion. IEEE Transactions on Circuits and Systems for Video Technology, 18(3), 338–349.CrossRef
56.
Wang, X., Teng, L., & Qin, X. (2012). A novel colour image encryption algorithm based on chaos. Signal Processing, 92(4), 1101–1108.MathSciNetCrossRef
57.
Girija, R., & Singh, H. (2018). Enhancing security of double random phase encoding based on random S-Box. 3D Research, 9, 15(1-20).
58.
Yadav, P. L., & Singh, H. (2018). Optical double image hiding in the fractional Hartley transform using structured phase filter and Arnold transform. 3D Research, 9(20), 1–20.
Metadaten
Titel
Symmetric Cryptosystem Based on Chaos Structured Phase Masks and Equal Modulus Decomposition Using Fractional Fourier Transform
verfasst von
R. Girija
Hukum Singh
Publikationsdatum
01.09.2018
Verlag
3D Display Research Center
Erschienen in
3D Research / Ausgabe 3/2018
Elektronische ISSN: 2092-6731
DOI
https://doi.org/10.1007/s13319-018-0192-9

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