Abstract
The security is a significant topic in transmission and management of pictures, while encryption is an effective method for protecting the secret images. In recent years, the chaotic/hyperchaotic system has been thoroughly developed in image encryption area due to its high randomness. In this chapter, the optical cryptosystems based on chaotic/hyperchaotic system are expressed in detail. We starts with the brief introduction of various chaotic/hyperchaotic systems, then several optical cryptosystems based on the chaotic/hyperchaotic map are expressed in detail. Some experiments are made to verify the security and robustness of these schemes.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
References
Zhang Y, Tang Y (2018) A plaintext-related image encryption algorithm based on chaos. Multimed Tools Appl 77(6):6647–6669
Zhao T, Ran Q, Yuan L (2016) Information verification cryptosystem using one-time keys based on double random phase encoding and public-key cryptography. Opt Lasers Eng 83:48–58
Murillo-Escobar MA, Cruz-Hernández C, Abundiz-Pérez F (2015) A RGB image encryption algorithm based on total plain image characteristics and chaos. Sig Process 109:119–131
Han C (2019) An image encryption algorithm based on modified logistic chaotic map. Optik 181:779–785
Xiao D, Wang L, Xiang T et al (2017) Multi-focus image fusion and robust encryption algorithm based on compressive sensing. Opt Laser Technol 91:212–225
Roy A, Misra AP, Banerjee S (2019) Chaos-based image encryption using vertical-cavity surface-emitting lasers. Optik 176:119–131
Carroll TL, Pecora LM (1991) Synchronizing chaotic circuits. IEEE Trans Circ Syst 38(4):453–456
Chen H (2017) Optical encryption techniques for color image and hyperspectral data. Université de Lorraine
Guo Q, Liu Z, Liu S (2010) Color image encryption by using Arnold and discrete fractional random transforms in IHS space. Opt Lasers Eng 48(12):1174–1181
Arnol’d VI, Avez A (1968) Ergodic problems of classical mechanics
Dyson FJ, Falk H (1992) Period of a discrete cat mapping. Am Math Mon 99(7):603–614
Deng X, Zhao D (2011) Color component 3D Arnold transform for polychromatic pattern recognition. Opt Commun 284(24):5623–5629
Fridrich J (1998) Symmetric ciphers based on two-dimensional chaotic maps. Int J Bifurc Chaos 8(06):1259–1284
Liu Z, Li S, Liu W et al (2013) Opto-digital image encryption by using Baker mapping and 1-D fractional Fourier transform. Opt Lasers Eng 51(3):224–229
Gao Y, Liu B (2009) Study on the dynamical behaviors of a two-dimensional discrete system. Nonlinear Anal 70(12):4209–4216
Chirikov BV (1971) Research concerning the theory of non-linear resonance and stochasticity. CM-P00100691
Chee C, Xu D (2005) Secure digital communication using controlled projective synchronisation of chaos. Chaos Soliton Fract 23:1063–1070
Lin J, Huang C, Liao T, Yan J (2010) Design and implementation of digital secure communication based on synchronized chaotic systems. Digit Signal Process 20:229–237
Zhu C (2012) A novel image encryption scheme based on improved hyperchaotic sequences. Opt Commun 285:29–37
Refregier P, Javidi B (1995) Optical image encryption based on input plane and Fourier plane random encoding. Opt Lett 20(7):767–769
Liu S, Guo C, Sheridan JT (2014) A review of optical image encryption techniques. Opt Laser Technol 57:327–342
Peng X, Zhang P, Wei H et al (2006) Known-plaintext attack on optical encryption based on double random phase keys. Opt Lett 31(8):1044–1046
Peng X, Wei H, Zhang P (2006) Chosen-plaintext attack on lensless double-random phase encoding in the Fresnel domain. Opt Lett 31(22):3261–3263
Chen H, Du X, Liu Z (2016) Optical hyperspectral data encryption in spectrum domain by using 3D Arnold and gyrator transforms. Spectrosc Lett 49(2):103–107
Rodrigo JA, Alieva T, Calvo ML (2007) Experimental implementation of the gyrator transform. J Opt Soc Am A 24:3135–3139
Chen H, Zhao J, Liu Z, Du X (2015) Opto-digital spectrum encryption by using Baker mapping and gyrator transform. Opt Lasers Eng 66:285–293
Chen H, Du X, Liu Z (2016) Optical spectrum encryption in associated fractional Fourier transform and gyrator transform domain. Opt Quant Electron 48(1):12
Author information
Authors and Affiliations
Corresponding author
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2020 Springer Nature Switzerland AG
About this chapter
Cite this chapter
Chen, H., Liu, Z., Liu, F., Tanougast, C., Blondel, W. (2020). Optical Cryptosystem Using Chaotic/Hyperchaotic System. In: Hosny, K. (eds) Multimedia Security Using Chaotic Maps: Principles and Methodologies. Studies in Computational Intelligence, vol 884 . Springer, Cham. https://doi.org/10.1007/978-3-030-38700-6_3
Download citation
DOI: https://doi.org/10.1007/978-3-030-38700-6_3
Published:
Publisher Name: Springer, Cham
Print ISBN: 978-3-030-38699-3
Online ISBN: 978-3-030-38700-6
eBook Packages: Intelligent Technologies and RoboticsIntelligent Technologies and Robotics (R0)