This manuscript reports numerical investigations about the relative abundance and structure
of chaotic phases in autonomous dissipative flows, ie in continuous-time dynamical systems …

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 …

Several proposals of chaos-based algorithms have been proposed for secure
communication and image encryption. In this paper, a new algorithm for colour image …

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 …

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

In honor of his 75th birthday, we review the prominent works of Professor Julien Clinton
Sprott in chaos and nonlinear dynamics. We categorize his works into three important …

This book is a comprehensive collection of known results about the Lozi map, a piecewise-
affine version of the Henon map. Henon map is one of the most studied examples in …

Abundant dynamical behaviors and succinct realization forms are of great significance for
nonlinear circuits and systems. Hyperchaos represents more complex oscillation mode …

This book is based on research on the rigorous proof of chaos and bifurcations in 2-D
quadratic maps, especially the invertible case such as the H non map, and in 3-D ODE's …

Robust chaos in a dynamical system is characterized by the persistence of the chaotic
attractor with changes in the system parameters and is generally required in practical …