[1] |
Feng, J., Yang, L.T., Zhang, R., Qiang, W., Chen, J.: Privacy preserving high-order bi-lanczos in cloud-fog computing for industrial applications. IEEE Trans. Ind. Inform. (2020). doi:10.1109/TII.2020.2998086 |
[2] |
Feng, J.; Yang, LT; Zhu, Q.; Choo, KKR, Privacy-preserving tensor decomposition over encrypted data in a federated cloud environment, IEEE Trans. Dependable Secur. Comput., 17, 4, 857-868 (2020) · doi:10.1109/TDSC.2018.2881452 |
[3] |
Wang, Y.; Zhang, Z.; Zhang, LY; Feng, J.; Gao, J.; Lei, P., A genetic algorithm for constructing bijective substitution boxes with high nonlinearity, Inf. Sci., 523, 152-166 (2020) · Zbl 1458.68295 · doi:10.1016/j.ins.2020.03.025 |
[4] |
Lambic, D., A new discrete-space chaotic map based on the multiplication of integer numbers and its application in S-box design, Nonlinear Dyn., 100, 1, 699-711 (2020) · doi:10.1007/s11071-020-05503-y |
[5] |
Lambic, D., A novel method of s-box design based on discrete chaotic map, Nonlinear Dyn., 87, 2407-2413 (2017) · doi:10.1007/s11071-016-3199-x |
[6] |
Teh, JS; Alawida, M.; Ho, JJ, Unkeyed hash function based on chaotic sponge construction and fixed-point arithmetic, Nonlinear Dyn., 100, 1, 713-729 (2020) · doi:10.1007/s11071-020-05504-x |
[7] |
Li, Y.; Li, X.; Liu, X., A fast and efficient hash function based on generalized chaotic mapping with variable parameters, Neural Comput. Appl., 28, 6, 1405-1415 (2017) · doi:10.1007/s00521-015-2158-7 |
[8] |
Ren, H.; Zhao, C.; Grebogi, C., One-way hash function based on delay-induced hyperchaos, Int. J. Bifurc. Chaos, 30, 2, 2050020 (2020) · Zbl 1455.94190 · doi:10.1142/S0218127420500200 |
[9] |
Naskar, PK; Bhattacharyya, S.; Nandy, D.; Chaudhuri, A., A robust image encryption scheme using chaotic tent map and cellular automata, Nonlinear Dyn., 100, 3, 2877-2898 (2020) · Zbl 1516.94046 · doi:10.1007/s11071-020-05625-3 |
[10] |
Ben Farah, MA; Farah, A.; Farah, T., An image encryption scheme based on a new hybrid chaotic map and optimized substitution box, Nonlinear Dyn., 99, 4, 3041-3064 (2020) · doi:10.1007/s11071-019-05413-8 |
[11] |
Patro, KAK; Soni, A.; Netam, PK; Acharya, B., Multiple grayscale image encryption using cross-coupled chaotic maps, J. Inf. Secur. Appl., 52, 102470 (2020) |
[12] |
Lambic, D.; Nikolić, M., Pseudo-random number generator based on discrete-space chaotic map, Nonlinear Dyn., 90, 1-10 (2017) · doi:10.1007/s11071-017-3656-1 |
[13] |
Wang, Y.; Zhang, Z.; Wang, G.; Liu, D., A pseudorandom number generator based on a 4D piecewise logistic map with coupled parameters, Int. J. Bifurc. Chaos, 29, 9, 1950124 (2019) · Zbl 1431.65008 · doi:10.1142/S0218127419501244 |
[14] |
Lv, X.; Liao, X.; Yang, B., A novel pseudo-random number generator from coupled map lattice with time-varying delay, Nonlinear Dyn., 94, 1, 325-341 (2018) · doi:10.1007/s11071-018-4361-4 |
[15] |
Li, C.; Zhang, Y.; Xie, EY, When an attacker meets a cipher-image in 2018: a year in review, J. Inf. Secur. Appl., 48, 102361 (2019) |
[16] |
Li, C.; Lin, D.; Lü, J.; Hao, F., Cryptanalyzing an image encryption algorithm based on autoblocking and electrocardiography, IEEE Multimed., 25, 4, 46-56 (2018) · doi:10.1109/MMUL.2018.2873472 |
[17] |
Wang, Q.; Yu, S.; Li, C.; Lü, J.; Fang, X.; Guyeux, C.; Bahi, JM, Theoretical design and FPGA-based implementation of higher-dimensional digital chaotic systems, IEEE Trans. Circuits Syst. I-Regul. Pap., 63, 3, 401-412 (2016) · Zbl 1469.94118 · doi:10.1109/TCSI.2016.2515398 |
[18] |
Ye, G.; Pan, C.; Dong, Y.; Shi, Y.; Huang, X., Image encryption and hiding algorithm based on compressive sensing and random numbers insertion, Signal Process., 172, 107563 (2020) · doi:10.1016/j.sigpro.2020.107563 |
[19] |
Hua, Z.; Zhou, Y., Dynamic parameter-control chaotic system, IEEE Trans. Cybern., 46, 12, 3330-3341 (2016) · doi:10.1109/TCYB.2015.2504180 |
[20] |
Garcia-Bosque, M.; Pérez-Resa, A.; Sánchez-Azqueta, C.; Aldea, C.; Celma, S., Chaos-based bitwise dynamical pseudorandom number generator on FPGA, IEEE Trans. Instrum. Meas., 68, 1, 291-293 (2019) · doi:10.1109/TIM.2018.2877859 |
[21] |
Zhou, Y.; Hua, Z.; Pun, CM; Chen, CP, Cascade chaotic system with applications, IEEE Trans. Cybern., 45, 9, 2001-2012 (2016) · doi:10.1109/TCYB.2014.2363168 |
[22] |
Som, S.; Dutta, S.; Singha, R.; Kotal, A.; Palit, S., Confusion and diffusion of color images with multiple chaotic maps and chaos-based pseudorandom binary number generator, Nonlinear Dyn., 80, 1-2, 615-627 (2015) · doi:10.1007/s11071-015-1893-8 |
[23] |
Elmanfaloty, RA; Aboubakr, E., Random property enhancement of a 1D chaotic PRNG with finite precision implementation, Chaos Solitons Fractals, 118, 134-144 (2019) · Zbl 1442.11111 · doi:10.1016/j.chaos.2018.11.019 |
[24] |
Dastgheib, MA; Farhang, M., A digital pseudo-random number generator based on sawtooth chaotic map with a guaranteed enhanced period, Nonlinear Dyn., 89, 4, 2957-2966 (2017) · Zbl 1378.65027 · doi:10.1007/s11071-017-3638-3 |
[25] |
Liu, L.; Miao, S.; Cheng, M.; Gao, X., A pseudorandom bit generator based on new multi-delayed Chebyshev map, Inf. Process. Lett., 116, 11, 674-681 (2016) · doi:10.1016/j.ipl.2016.06.011 |
[26] |
Barani, MJ; Ayubi, P.; Valandar, MY; Irani, BY, A new pseudo random number generator based on generalized Newton complex map with dynamic key, J. Inf. Secur. Appl., 53, 102509 (2020) |
[27] |
May, RM, Bifurcations and dynamic complexity in ecological systems, Ann. N. Y. Acad. Sci., 316, 1, 517-529 (1979) · Zbl 0427.92018 · doi:10.1111/j.1749-6632.1979.tb29494.x |
[28] |
Han, X.; Zhang, C.; Yu, Y.; Bi, Q., Boundary-crisis-induced complex bursting patterns in a forced cubic map, Int. J. Bifurc. Chaos, 27, 4, 1750051 (2017) · Zbl 1366.37096 · doi:10.1142/S0218127417500511 |
[29] |
Tigan, G.; Constantinescu, D., Bifurcations in a family of Hamiltonian systems and associated nontwist cubic maps, Chaos Solitons Fractals, 91, 128-135 (2016) · Zbl 1372.37109 · doi:10.1016/j.chaos.2016.05.013 |
[30] |
Wolf, A.; Swift, JB; Swinney, HL; Vastano, JA, Determining Lyapunov exponents from a time series, Physica D, 16, 3, 285-317 (1985) · Zbl 0585.58037 · doi:10.1016/0167-2789(85)90011-9 |
[31] |
Kocarev, L.; Tasev, Z., Public-key encryption based on Chebyshev maps, IEEE Symp. Circuits Syst., 3, 28-31 (2003) |
[32] |
Pan, XY; Zhao, HM, Research on the entropy of logistic chaos, Acta Phys. Sin., 61, 20, 2005041-2005046 (2012) · Zbl 1274.37021 |
[33] |
Wong, K., A combined chaotic cryptographic and hashing scheme, Phys. Lett. A, 307, 5-6, 292-298 (2003) · Zbl 1008.94018 · doi:10.1016/S0375-9601(02)01770-X |
[34] |
Wang, Y.; Liu, Z.; Ma, J.; He, H., A pseudorandom number generator based on piecewise logistic map, Nonlinear Dyn., 83, 4, 2373-2391 (2016) · Zbl 1354.65012 · doi:10.1007/s11071-015-2488-0 |
[35] |
Xu, H.; Tong, XJ; Zhang, M.; Liu, Y.; Wang, Z., Dynamical analysis and homogenization process of unimodal chaotic mapping utilized for pseudo-random sequences, Int. J. Bifurc. Chaos, 28, 14, 1850172 (2018) · Zbl 1410.37042 · doi:10.1142/S0218127418501729 |
[36] |
Lambic, D.; Nikolić, M., New pseudo-random number generator based on improved discrete-space chaotic map, Filomat, 33, 2257-2268 (2019) · Zbl 07535132 · doi:10.2298/FIL1908257L |
[37] |
Hua, Z.; Zhou, B.; Zhou, Y., Sine chaotification model for enhancing chaos and its hardware implementation, IEEE Trans. Ind. Electron., 66, 2, 1273-1284 (2019) · doi:10.1109/TIE.2018.2833049 |
[38] |
Hua, Z.; Zhou, Y.; Bao, B., Two-dimensional sine chaotification system with hardware implementation, IEEE Trans. Ind. Inform., 16, 2, 887-897 (2020) · doi:10.1109/TII.2019.2923553 |
[39] |
Lambic, D., Security analysis and improvement of the pseudo-random number generator based on piecewise logistic map, J. Electron. Test. Theory Appl., 35, 4, 519-527 (2019) · doi:10.1007/s10836-019-05818-8 |