Estimating Optimal Synchronization Parameters for Coherent Chaotic Communication Systems in Noisy Conditions
Abstract
Keywords
References
- Abib, G. A. and M. Eisencraft, 2015 On the performance of a digital chaos-based communication system in noisy channels. IFACPapersOnLine 48: 976–981.
- Afraimovich, V., N. Verichev, and M. I. Rabinovich, 1986 Stochastic synchronization of oscillation in dissipative systems. Radiophysics and Quantum Electronics 29: 795–803.
- Alexander, P., S. Emiro˘ glu, S. Kanagaraj, A. Akgul, and K. Rajagopal, 2023 Infinite coexisting attractors in an autonomous hyperchaotic megastable oscillator and linear quadratic regulatorbased control and synchronization. The European Physical Journal B 96: 12.
- Arslan, H. and S. Reddy, 2003 Noise power and snr estimation for ofdm based wireless communication systems. In Proc. of 3rd IASTED International Conference on Wireless and Optical Communications (WOC), Banff, Alberta, Canada, pp. 1–6.
- Babajans, R., D. Cirjulina, F. Capligins, D. Kolosovs, J. Grizans, et al., 2023 Performance analysis of vilnius chaos oscillator-based digital data transmission systems for iot. Electronics 12: 709.
- Babajans, R., D. Cirjulina, D. Kolosovs, and A. Litvinenko, 2022 Quadrature chaos phase shift keying communication system based on vilnius chaos oscillator. In 2022 Workshop on Microwave Theory and Techniques in Wireless Communications (MTTW), pp. 5–8, IEEE.
- Bai, C., H.-P. Ren, M. S. Baptista, and C. Grebogi, 2019 Digital underwater communication with chaos. Communications in Nonlinear Science and Numerical Simulation 73: 14–24.
- Bai, C., H.-P. Ren, C. Grebogi, and M. S. Baptista, 2018 Chaosbased underwater communication with arbitrary transducers and bandwidth. Applied Sciences 8: 162.
Details
Primary Language
English
Subjects
Information Security and Cryptology, Cybersecurity and Privacy (Other), Circuits and Systems
Journal Section
Research Article
Authors
Vyacheslav Rybin
0000-0002-6515-0224
Russian Federation
Ivan Babkin
0009-0004-0443-2668
Russian Federation
Dmitriy Kvitko
0009-0009-0195-5881
Russian Federation
Timur Karimov
0000-0002-9860-8211
Russian Federation
Lucas Nardo
0000-0002-6034-8442
Brazil
Denis Butusov
*
0000-0002-8941-4220
Russian Federation
Publication Date
November 30, 2023
Submission Date
June 19, 2023
Acceptance Date
July 21, 2023
Published in Issue
Year 2023 Volume: 5 Number: 3
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