To add complexity to a chaotic system, a new five-dimensional fractional-order chaotic
system is proposed based on the Lorenz-Stenflo model with a feedback memristor. By …

The nonlinear dynamics of fractional order systems and memristor based circuits have
attracted an escalating attention in recent years. This paper reports on a novel six …

In present context, researchers have only found that memristor-based time-delay (MBTD)
chaotic systems have rich dynamic behavior, but there are still many shortcomings in …

This study investigates Thomas' cyclically symmetric attractor dynamics with mathematical
and electronic simulations using a proportional fractional derivative to comprehend the …

We study a new Jerk equation involving three fractional derivatives and anti periodic
conditions. By Banach contraction principle, we present an existence and uniqueness result …

In the paper, a novel 2D discrete chaotic system was constructed and the solution of numeric
of the matching fractional-order chaotic system is obtained. The dynamical behaviors of the …

In this paper, we propose an innovative chaotic system, combining fractional derivative and
sine-hyperbolic nonlinearity with circuit execution. The study of this system is conducted via …

In this work, we propose three chaotic (or hyperchaotic) models. These models are real or
complex with one stable equilibrium point (hidden attractor). Based on a modified Sprott E …

In this work, we explore the superposition of two well-known chaotic oscillators, namely, the
Duffing double-well and the forced van der Pol with the fractional order derivative. The …

In this chapter, we introduce an aggregation of two chaotic signals with commensurate-order
fractional derivative on fast digitalized developing skills. Various qualitative and dynamical …