Overdamped Josephson junctions usually do not exhibit chaotic behavior in their phase
dynamics, either because the phase-space dimension is less than 3 (as in the case of a …

We describe some remarkable continuous deformations which create and destroy peaks in
periodic oscillations of the Mackey–Glass equation, a paradigmatic example of a delayed …

Measuring complexity statistical indicators is a key method to analyze and characterize
dynamical systems. In this work, we perform a comparative analysis among the López-Ruiz …

We report theoretical and numerical results on thermally driven convection of a magnetic
suspension. The magnetic properties can be modeled as those of electrically non …

In this article, we study how a chaos detection problem can be solved using Deep Learning
techniques. We consider two classical test examples: the Logistic map as a discrete …

In this work, we have studied numerically the dynamics of the parametrically driven damped
nonlinear Schrödinger equation (PDDNLS). The PDDNLS is a universal model to describe …

The ordinary (superconductor-insulator-superconductor) Josephson junction cannot exhibit
chaos in the absence of an external ac drive, whereas in the superconductor-ferromagnet …

In this work, we study numerically the periodicity of regular regions embedded in chaotic
states for the case of an anisotropic magnetic particle. The particle is in the monodomain …

We report numerical evidence showing that periodic oscillations can produce unexpected
and wide-ranging zig-zag parameter networks embedded in chaos in the control space of …

In the present work, we study the deterministic spin dynamics of an anisotropic magnetic
particle in the presence of a time dependent magnetic field using the Landau-Lifshitz-Gilbert …