In this paper, the complex routes to chaos in a memristor-based Shinriki circuit are
discussed semi-analytically via the discrete implicit map** method. The bifurcation trees of …

The aim of the study is to address the scaling-law telegraph equations with the Mandelbrot-
scaling-law derivative. The traveling-wave solutions with use of the Kohlrausch-Williams …

We focus on the coexistence of strange nonchaotic attractors (SNAs) and a novel mixed
attractor in a periodically driven three-degree-of-freedom vibro-impact system with …

Nonlinear circuit can exhibit complex dynamical behaviors, especially the coexisting
periodic or chaotic oscillations, by employing various electronic elements. However …

Stochastic resonance is a phenomenon in which the effects of additive noise strengthen the
signal response against weak input signals in non-linear systems with a specific barrier or …

In this paper, we study the global intermittent pinning controllability of networks of coupled
chaotic oscillators. We explore the feasibility of the recently presented node-to-node pinning …

Methods developed recently to obtain stochastic models of low-dimensional chaotic systems
are tested in electronic circuit experiments. We demonstrate that reliable drift and diffusion …

By introducing time-dependent power source, a periodically excited piecewise linear circuit
with double-scroll is established. In the absence of the excitation, all possible equilibrium …

Many physical and biochemical systems are well modelled as a network of identical non-
linear dynamical elements with linear coupling between them. An important question is how …

Recently, methods have been developed to model low-dimensional chaotic systems in
terms of stochastic differential equations. We tested such methods in an electronic circuit …