This paper announces a novel three-dimensional chaotic system with line equilibrium and
discusses its dynamic properties such as Lyapunov exponents, phase portraits, equilibrium …

Since the invention of Chua's circuit, numerous generalizations based on the substitution of
the nonlinear function have been reported. One of the generalizations is obtained by …

We take into consideration two different kinds of two-parameter bifurcations in a class of 3D
linear Filippov systems, namely pseudo-Bautin bifurcation and boundary equilibrium …

Memristor-based systems can exhibit the phenomenon of extreme multi-stability, which
results in the coexistence of infinitely many attractors. However, most of the recently …

This research article mainly focuses on the development of a new six-dimensional
dynamical system, principally based on the Lü system. The dynamic characteristics of this …

In n-dimensional systems, finding of (n-2) positive Lyapunov exponents (LEs) with the
largest Lyapunov exponents is more motivating, vital, and hard compared to other traditional …

The memristive hyper-jerk system described in this study has a non-smooth Rectified Linear
Unit (ReLU) memductance function. A non-smooth memductance function of this kind might …

Here, a novel conservative chaotic oscillator is presented. Various dynamics of the oscillator
are examined. Studying the dynamical properties of the oscillator reveals its unique …

This paper reports a simple three-dimensional autonomous system with a single stable node
equilibrium. The system has a constant controller which adjusts the dynamic of the system. It …

Extreme multistability usually emerges in a mem-element's circuit or system that possesses
a line or plane equilibrium set closely associated with the internal initial state of the mem …