We study the dynamics of the single and coupled van der Pol-Duffing oscillators. Each
oscillator is characterized by the multistability (the coexistence of attractors). Some of the …

Studying systems with hidden attractors is new attractive research direction because of its
practical and threoretical importance. A novel system with an exponential nonlinear term …

We discuss the use of perpetual points for tracing the hidden and the rare attractors of
dynamical systems. The analysis of perpetual points and their co-existence due to the …

We discuss the occurrence of various synchronous states in a ring of unidirectionally
coupled modified Rössler oscillators. When systems are uncoupled we observe, single node …

In this paper, we study the results of coupling multistable systems which have hidden
attractors with each other. Three modified Sprott systems were coupled and their …

We consider the system of externally excited identical van der Pol‐Duffing oscillators
unidirectionally coupled in a ring. When the coupling is introduced, each of the oscillator's …

This chapter investigates a novel three-dimensional chaotic system with an infinite number
of equilibrium points, which are located on a parabola. Fundamental dynamical properties of …

This thesis studies state-switching in multistable systems, so that they can switch from
inefficient operating states to a more efficient one, in order to achieve performance …