summary:Non-linearity is essential for occurrence of chaos in dynamical system. The size of phase space and formation of attractors are much dependent on the setting of nonlinear function and parameters. In this paper, a three-variable dynamical system is controlled by different nonlinear function thus a class of chaotic system is presented, the Hamilton function is calculated to find the statistical dynamical property of the improved dynamical systems composed of hidden attractors. The standard dynamical analysis is confirmed in numerical studies, and the dependence of attractors and Hamilton energy on non-linearity selection is discussed. It is found that lower average Hamilton energy can be detected when intensity of nonlinear function i...
The complication of chaotic oscillation under its transformation by linear inertial process is discu...
In this paper, it is found numerically that the previously found hidden chaotic attractors of the Ra...
Recently, megastable systems have grabbed many researchers’ interests in the area of nonlinear dynam...
summary:Non-linearity is essential for occurrence of chaos in dynamical system. The size of phase sp...
In recent years, entropy has been used as a measure of the degree of chaos in dynamical systems. Thu...
Effects of memristor on non-linear dynamical systems exhibiting chaos are analysed both form the vie...
The study of hidden attractors plays a very important role in the engineering applications of nonlin...
Localization of hidden attractors is one of the most challenging tasks in the nonlinear dynamics due...
In this paper, a new 3D chaotic system with trigonometric function term as a nonlinear controller i...
The paper provides a theoretical exploration of properties of systems described by equations of nonl...
Complex dynamical systems, ranging from the climate, ecosystems to financial markets and engineering...
Of the eight types of hyperbolic equilibrium points in three-dimensional flows, one is overwhelmingl...
A paraphrase of Tolstoy that has become popular in the field of nonlinear dynamics is that while all...
From Hamiltonian Chaos to Complex Systems: A Nonlinear Physics Approach collects contributions on re...
Multi-wing chaotic attractors are highly complex nonlinear dynamical systems. A new four-scroll chao...
The complication of chaotic oscillation under its transformation by linear inertial process is discu...
In this paper, it is found numerically that the previously found hidden chaotic attractors of the Ra...
Recently, megastable systems have grabbed many researchers’ interests in the area of nonlinear dynam...
summary:Non-linearity is essential for occurrence of chaos in dynamical system. The size of phase sp...
In recent years, entropy has been used as a measure of the degree of chaos in dynamical systems. Thu...
Effects of memristor on non-linear dynamical systems exhibiting chaos are analysed both form the vie...
The study of hidden attractors plays a very important role in the engineering applications of nonlin...
Localization of hidden attractors is one of the most challenging tasks in the nonlinear dynamics due...
In this paper, a new 3D chaotic system with trigonometric function term as a nonlinear controller i...
The paper provides a theoretical exploration of properties of systems described by equations of nonl...
Complex dynamical systems, ranging from the climate, ecosystems to financial markets and engineering...
Of the eight types of hyperbolic equilibrium points in three-dimensional flows, one is overwhelmingl...
A paraphrase of Tolstoy that has become popular in the field of nonlinear dynamics is that while all...
From Hamiltonian Chaos to Complex Systems: A Nonlinear Physics Approach collects contributions on re...
Multi-wing chaotic attractors are highly complex nonlinear dynamical systems. A new four-scroll chao...
The complication of chaotic oscillation under its transformation by linear inertial process is discu...
In this paper, it is found numerically that the previously found hidden chaotic attractors of the Ra...
Recently, megastable systems have grabbed many researchers’ interests in the area of nonlinear dynam...