Synchronization of chaos refers to a process wherein two (or many) chaotic systems (either
equivalent or nonequivalent) adjust a given property of their motion to a common behavior …

Control of chaos refers to a process wherein a tiny perturbation is applied to a chaotic
system, in order to realize a desirable (chaotic, periodic, or stationary) behavior. We review …

In this book a number of ideas and results related to the? eld of cybern-ical physics–the
scienti? c area aimed at the study of physical systems by cybernetical means–are presented …

Pattern formation and competition occur in a nonlinear extended medium if dissipation
allows for attracting sets, independently of initial and boundary conditions. This intrinsic …

Nonlinear transport phenomena are an increasingly important aspect of modern
semiconductor research. This volume deals with complex nonlinear dynamics, pattern …

We study time-delayed stochastic systems that can be described by means of so-called
delay Fokker-Planck equations. Using Novikov's theorem, we first show that the theory of …

We study nonlinear stochastic systems with time-delayed feedback using the concept of
delay Fokker-Planck equations introduced by Guillouzic, L'Heureux, and Longtin. We derive …

A network is introduced to describe the spatiotemporal dynamics of two-species competitive
and allelopathic plankton models, where the network structure represents the movement …

We consider effects of global delayed feedback on anharmonic oscillations in the reaction-
diffusion model of the CO oxidation reaction on a Pt (110) single-crystal surface. Depending …

Controlling chaos is a process wherein an unstable periodic orbit embedded in a chaotic
attractor is stabilized by means of tiny perturbations of the system. These perturbations imply …