Chaotic buffering and its mathematical models

A. V. Gaponov-Grekhov, M. I. Rabinovich, and I. M. Starobinets, “Dynamical model of the spatial development of turbulence,” Pis’ma Zh. Éksper. Teor. Fiz., 39, No. 12, 561–564 (1984).

V. S. Anishchenko, Complicated Oscillations in Simple Systems [in Russian], Nauka, Moscow (1990).

A. V. Gaponov-Grekhov and M. I. Rabinovich, “Autostructures. Chaotic dynamics of ensembles,” in: Nonlinear Waves. Structures and Bifurcations [in Russian], Nauka, Moscow (1987), pp. 7–44.

Yu. A. Mitropol’skii and O. B. Lykova, Integral Manifolds in Nonlinear Mechanics [in Russian], Nauka, Moscow (1973).

A. Yu. Kolesov and N. Kh. Rozov, “Two-frequency autowave processes in the complex Ginzburg-Landau equation,” Teor. Mat. Fiz., 143, No. 3, 353–373 (2003).

S. D. Glyzin, “Numerical substantiation of the Landau-Kolesov hypothesis of the nature of turbulence, ” Mat. Mod. Biol. Med., Issue 3, 31–36 (1989).

A. Yu. Kolesov, E. F. Mishchenko, and N. Kh. Rozov, Asymptotic Methods for the Investigation of Periodic Solutions of Nonlinear Hyperbolic Equations [in Russian], Nauka, Moscow (1998).

A. Yu. Kolesov and N. Kh. Rozov, Invariant Tori of Nonlinear Wave Equations [in Russian], Fizmatlit, Moscow (2004).

E. F. Mishchenko, V. A. Sadovnichii, A. Yu. Kolesov, and N. Kh. Rozov, Autowave Processes in Nonlinear Media with Diffusion [in Russian], Fizmatlit, Moscow (2005).

Yu. M. Daletskii and M. G. Krein, Stability of Solutions of Differential Equations in a Banach Space [in Russian], Nauka, Moscow (1970).