Titlebook: Deterministic Nonlinear Systems; A Short Course Vadim S. Anishchenko,Tatyana E. Vadivasova,Galina Textbook 2014 Springer International Pub

草率女

哎呦

Synchronization of Two-Frequency Self-Sustained Oscillations,ect of mutual synchronization that corresponds to rational values of the Poincaré winding number. In this case synchronization regions are characterized by the so-called Arnold tongues, where the winding number . satisfies the condition . = .: ., with . and . positive integers.

排出

Synchronization of Chaotic Oscillations, In connection with the development of nonlinear dynamics and the theory of dynamical chaos, the question of synchronization of chaotic oscillations inevitably arises. Being the fundamental property of self-sustained oscillatory systems, synchronization must also be observed in one form or another i

inconceivable

喃喃诉苦

Dynamical Systems,n the system at the initial time ... Depending on the complexity of the system, this law can be deterministic or probabilistic, and it can describe either the temporal or the spatio-temporal evolution of the system.

exophthalmos

Bifurcations of Dynamical Systems, physical problems lead to differential equations or maps which depend on one or several parameters. Fixing parameter values determines the type of solutions for given initial conditions, while variation of these values may result in both quantitative and qualitative changes in the nature of the solutions.

Wernickes-area

Dignant

exclamation

reflection