By utilising an active diode pair to substitute the classical Chua's diode, an improved third-order Chua's circuit is proposed in this study. This circuit has an unstable zero saddle point and two stable non-zero saddle-foci in a local parameter region, from which hidden dynamics and multi-stability are discovered. The parameter region of hidden dynamics is figured out and hidden attractors are captured numerically and experimentally. Furthermore, multi-stability in the proposed circuit are also exhibited by numerical and circuit simulations
Abstract. Study of hidden oscillations and hidden chaotic attractors (basin of attraction of which d...
Chua's circuit, which demonstrates one of the most complicated nonlinear dynamical behaviors, i.e. c...
The Chua circuit is among the simplest non-linear circuits that shows most complex dynamical behavio...
The first hidden chaotic attractor was discovered in a dimensionless piecewise-linear Chua’s system ...
The stability analysis is used in order to identify and to map different dynamics of Chua?s circuit...
In this paper, the original Chua's circuit is modified by substituting its piecewise-linear fun...
In this study, a novel nonautonomous version of autonomous Chua's circuit is presented. The proposed...
In this paper, a simplified Chua's circuit is realised by bridging a diode pair between a passive LC...
Based on an improved proportion-integral-type (PI-type) memristor emulator and an active Sallen–Key ...
With new three-segment piecewise-linearity in the classic Chua’s system, two new types of 2-scroll a...
Several realizations of Chua's circuit have been proposed in the literature. The methodologies used ...
Since its invention in 1983, Chua’s circuit has become a reference circuit for studying bifurcations...
A new circuit configuration, linearly conjugate to the standard Chua`s circuit, is presented. Its di...
We show by computer simulation that chaos can occur in a sinusoidally driven second-order circuit ma...
Chua’s oscillator is one of the simplest electronic circuits that is capable of pro-ducing chaos. It...
Abstract. Study of hidden oscillations and hidden chaotic attractors (basin of attraction of which d...
Chua's circuit, which demonstrates one of the most complicated nonlinear dynamical behaviors, i.e. c...
The Chua circuit is among the simplest non-linear circuits that shows most complex dynamical behavio...
The first hidden chaotic attractor was discovered in a dimensionless piecewise-linear Chua’s system ...
The stability analysis is used in order to identify and to map different dynamics of Chua?s circuit...
In this paper, the original Chua's circuit is modified by substituting its piecewise-linear fun...
In this study, a novel nonautonomous version of autonomous Chua's circuit is presented. The proposed...
In this paper, a simplified Chua's circuit is realised by bridging a diode pair between a passive LC...
Based on an improved proportion-integral-type (PI-type) memristor emulator and an active Sallen–Key ...
With new three-segment piecewise-linearity in the classic Chua’s system, two new types of 2-scroll a...
Several realizations of Chua's circuit have been proposed in the literature. The methodologies used ...
Since its invention in 1983, Chua’s circuit has become a reference circuit for studying bifurcations...
A new circuit configuration, linearly conjugate to the standard Chua`s circuit, is presented. Its di...
We show by computer simulation that chaos can occur in a sinusoidally driven second-order circuit ma...
Chua’s oscillator is one of the simplest electronic circuits that is capable of pro-ducing chaos. It...
Abstract. Study of hidden oscillations and hidden chaotic attractors (basin of attraction of which d...
Chua's circuit, which demonstrates one of the most complicated nonlinear dynamical behaviors, i.e. c...
The Chua circuit is among the simplest non-linear circuits that shows most complex dynamical behavio...