Discovering chaotic systems with special features is of interest in the recent years. In this paper we introduce a new class of simple hyperjerk systems with infinitely coexisting chaotic attractors usually termed as megastability. The novelty of the proposed systems is that the systems shows megastability without external excitation which was not the case in most of the existing megastable attractors discussed in the literatures. Various dynamical properties of one of the proposed systems like the stability of equilibrium points, bifurcation and Lyapunov spectrum are discussed. Also, a circuit realization using off-the-shelf components is shown to prove the implementation feasibility of the systems. In addition, microcontroller based embed...
A hyperjerk system is a dynamical system, which is modelled by an nth order ordinary differential eq...
A novel autonomous 5-D hyperjerk RC circuit with hyperbolic sine function is proposed in this paper....
Constructing chaotic systems with infinite equilibrium points has been of interest in recent years. ...
Metastable oscillators are a special case of chaotic attractors with infinite coexisting attractors....
Researchers have paid significant attention on hyperjerk systems, especial hyperjerk ones with chaos...
Researchers have paid significant attention on hyperjerk systems, especial hyperjerk ones with chaos...
Hyperjerk systems have received significant interest in the literature because of their simple struc...
An amplitude controllable hyperjerk system is constructed for chaos producing by introducing a nonli...
A novel 4-D chaotic hyperjerk system with four quadratic nonlinearities is presented in this work. I...
Recently, megastable systems have grabbed many researchers’ interests in the area of nonlinear dynam...
A novel 4-D chaotic hyperjerk system with four quadratic nonlinearities is presented in this work. I...
In this contribution, a new elegant hyperjerk system with three equilibria and hyperbolic sine nonli...
In this paper, an autonomous RC hyperjerk like-chaotic circuit with cubic nonlinearity is introduced...
A hyperjerk system is a dynamical system, which is modelled by an nth order ordinary differential eq...
A hyperjerk system is a dynamical system, which is modelled by an nth order ordinary differential eq...
A hyperjerk system is a dynamical system, which is modelled by an nth order ordinary differential eq...
A novel autonomous 5-D hyperjerk RC circuit with hyperbolic sine function is proposed in this paper....
Constructing chaotic systems with infinite equilibrium points has been of interest in recent years. ...
Metastable oscillators are a special case of chaotic attractors with infinite coexisting attractors....
Researchers have paid significant attention on hyperjerk systems, especial hyperjerk ones with chaos...
Researchers have paid significant attention on hyperjerk systems, especial hyperjerk ones with chaos...
Hyperjerk systems have received significant interest in the literature because of their simple struc...
An amplitude controllable hyperjerk system is constructed for chaos producing by introducing a nonli...
A novel 4-D chaotic hyperjerk system with four quadratic nonlinearities is presented in this work. I...
Recently, megastable systems have grabbed many researchers’ interests in the area of nonlinear dynam...
A novel 4-D chaotic hyperjerk system with four quadratic nonlinearities is presented in this work. I...
In this contribution, a new elegant hyperjerk system with three equilibria and hyperbolic sine nonli...
In this paper, an autonomous RC hyperjerk like-chaotic circuit with cubic nonlinearity is introduced...
A hyperjerk system is a dynamical system, which is modelled by an nth order ordinary differential eq...
A hyperjerk system is a dynamical system, which is modelled by an nth order ordinary differential eq...
A hyperjerk system is a dynamical system, which is modelled by an nth order ordinary differential eq...
A novel autonomous 5-D hyperjerk RC circuit with hyperbolic sine function is proposed in this paper....
Constructing chaotic systems with infinite equilibrium points has been of interest in recent years. ...