This paper reports the finding a new chaotic system with a pear-shaped equilibrium curve and makes a valuable addition to existing chaotic systems with infinite equilibrium points in the literature. The new chaotic system has a total of five nonlinearities. Lyapunov exponents of the new chaotic system are studied for verifying chaos properties and phase portraits of the new system are unveiled. An electronic circuit simulation of the new chaotic system with pear-shaped equilibrium curve is shown using Multisim to check the model feasibility
This article introduces a new three-dimensional quadratic continuous autonomous chaotic system with ...
A 3-D novel double-convection chaotic system with three nonlinearities is proposed in this research ...
This paper presents a new autonomous deterministic dynamical system with equilibrium degenerated int...
A new chaotic system with line equilibrium is introduced in this paper. This system consists of five...
In the recent years, chaotic systems with uncountable equilibrium points such as chaotic systems wit...
In the recent years, chaotic systems with uncountable equilibrium points such as chaotic systems wit...
In the chaos literature, there has been much attention paid to chaotic systems with uncountable equi...
A 3-D new chaotic attractor with two quadratic nonlinearities is proposed in this paper. The dynamic...
Chaos theory has several applications in science and engineering. In this work, we announce a new tw...
Abstract: This article introduces a new chaotic system of 4-D autonomous ordinary differential equat...
A new chaotic system with line equilibrium is introduced in this paper. This system consists of five...
This paper presents a new class of chaotic systems with infinite number of equilibrium points like a...
A 3-D new two-scroll chaotic attractor with three quadratic nonlinearities is investigated in this p...
Abstract: This article introduces a new chaotic system of 4-D autonomous ordinary differential equat...
Constructing chaotic systems with infinite equilibrium points has been of interest in recent years. ...
This article introduces a new three-dimensional quadratic continuous autonomous chaotic system with ...
A 3-D novel double-convection chaotic system with three nonlinearities is proposed in this research ...
This paper presents a new autonomous deterministic dynamical system with equilibrium degenerated int...
A new chaotic system with line equilibrium is introduced in this paper. This system consists of five...
In the recent years, chaotic systems with uncountable equilibrium points such as chaotic systems wit...
In the recent years, chaotic systems with uncountable equilibrium points such as chaotic systems wit...
In the chaos literature, there has been much attention paid to chaotic systems with uncountable equi...
A 3-D new chaotic attractor with two quadratic nonlinearities is proposed in this paper. The dynamic...
Chaos theory has several applications in science and engineering. In this work, we announce a new tw...
Abstract: This article introduces a new chaotic system of 4-D autonomous ordinary differential equat...
A new chaotic system with line equilibrium is introduced in this paper. This system consists of five...
This paper presents a new class of chaotic systems with infinite number of equilibrium points like a...
A 3-D new two-scroll chaotic attractor with three quadratic nonlinearities is investigated in this p...
Abstract: This article introduces a new chaotic system of 4-D autonomous ordinary differential equat...
Constructing chaotic systems with infinite equilibrium points has been of interest in recent years. ...
This article introduces a new three-dimensional quadratic continuous autonomous chaotic system with ...
A 3-D novel double-convection chaotic system with three nonlinearities is proposed in this research ...
This paper presents a new autonomous deterministic dynamical system with equilibrium degenerated int...