P. I. Kobylkina, Bauman Moscow State Technical University, Moscow, Russia
SYNCHROINFO JOURNAL. Volume 5, Number 4 (2019). P. 13-16.
The report is devoted to research methods of chaotic oscillations in nonlinear dynamical systems with discontinuous and continuous time domain. Algorithms and computation programs of integral contours (process realizations), phase portraits of process – “strange” attractors, autocorrelation functions and spectral characteristics, calculation Lyapunov exponents and fractal dimensions of “strange” attractors are created and realized using MATHCAD.
Keywords: chaotic oscillation, chaotic oscillations generator, discontinuous and continuous nonlinear dynamical system, imageries, bifurcation diagram, Lyapunov exponent.
 F. Mun, “Chaotic oscillations: Propaedeutics for scientist and engineers”. M.: Mir, 1990. 312 p.
 M. Tabor, “Chaos and integrability in nonlinear dynamics”, M, Editorial, URSS, 2001. 320 p.
 A. Loscutov , A. Mihailov, “Leading in synergetics”. M.: Nayka, 1990. 272 p.
 V. Anishenko, “Complicated oscillations in common systems: origin mechanism, structure and features in radio engineering systems”, M.: Nayka, 1990. 312 p.
 G. Malinecki, A. Potapov, “Current problems of nonlinear dynamics”.
 A. Lihtenberg, M. Liberman, “Regular and accidental dynamics”, M.: Mir, 1984. 528 p.
 A. Morozov, “Communication of information using chaotic numerical order”, Ph. D. thesis. Moscow Power Engineering Institute, 2001.
 M. Kapranov, V. Kuleshov, G. Ytkin “Theory of oscillations in radio engineering”. M.: Nayka, 1984. 320 p.