Предисловие 8 ноября 2009 г. ушёл из жизни выдающийся физик ХХ века академик
Виталий Лазаревич Гинзбург. В его работах, посвящённых перспективам развития …

Research is reviewed on the identification and construction of physical systems with chaotic
dynamics due to uniformly hyperbolic attractors (such as the Plykin attraction or the Smale …

The term'hidden attractor'relates to a stable periodic, quasiperiodic or chaotic state whose
basin of attraction does not overlap with the neighborhood of an unstable equilibrium point …

In this paper, we deal with the asymptotic and oscillatory behavior of the solutions of higher-
order differential equations with middle term of the form L w′+ p ν fwm− 1 ν+ q ν gw σ ν= 0 …

Robust chaos is defined by the absence of periodic windows and coexisting attractors in
some neighborhoods in the parameter space of a dynamical system. This unique book …

In this paper we consider the motion of a dynamically asymmetric unbalanced ball on a
plane in a gravitational field. The point of contact of the ball with the plane is subject to a …

The paper is devoted to topical issues of modern mathematical theory of dynamical chaos
and its applications. At present, it is customary to assume that dynamical chaos in finite …

This review introduces most of the concepts used in the study of chaotic phenomena in
nonlinear systems and has as its objective to summarize the current understanding of results …

Одним из интенсивно развивающихся в последнее время научных направлений
является исследование сложной динамики и хаоса в нелинейных системах [1-13] …

We describe new types of Lorenz-like attractors for three-dimensional flows and maps with
symmetries. We give an example of a three-dimensional system of differential equations …