Control of chaos present in the Lorenz system was realized numerically by using an unstable periodic oscillation produced from an identical system as a perturbation or driving signal to one of the control parameters. Two identical Lorenz systems were used as the signal system and the target system. Several unstable periodic signals from the signal system were used to control the chaotic attractor of the target system. As a result of the control of chaos, many periodic orbits were probed and extracted out from the chaotic attractor.9635135
The present paper deals with fractional-order version of a dynamical system introduced by Chongxin e...
The effect of applying a periodic perturbation to an accessible parameter of a high-dimensional (cou...
A chaotic trajectory can be synchronized with a desired unstable orbit (chaotic, periodic, or fixed ...
Periodic forcing is introduced into the Lorenz model to study the effects of time-dependent forcing ...
The butterfly-like Lorenz attractor is one of the best known images of chaos. The computations in th...
This paper investigates the problem of designing feedback controllers for regulating the output of t...
Another approach is developed for generating two-wing hyperchaotic attractor, four-wing chaotic attr...
Abstract — The existence of short periodic orbits for the Lorenz system is studied rigorously. We de...
A novel Lorenz-type system of nonlinear differential equations is proposed. Unlike the original Lore...
The Lorenz model is considered a benchmark system in chaotic dynamics in that it displays extraordin...
We apply a new method for the determination of periodic orbits of general dynamical systems to the L...
This letter suggests a new way to investigate 3-D chaos in spatial and frequency domains simultaneou...
An electronic circuit realization of a modified Lorenz system, which is multiplier-free, is describe...
This paper investigates the problem of stabilising one of the high order periodic orbits of a chaoti...
Two Lorenz systems working in different chaotic ranges can be stabilized simultaneously in different...
The present paper deals with fractional-order version of a dynamical system introduced by Chongxin e...
The effect of applying a periodic perturbation to an accessible parameter of a high-dimensional (cou...
A chaotic trajectory can be synchronized with a desired unstable orbit (chaotic, periodic, or fixed ...
Periodic forcing is introduced into the Lorenz model to study the effects of time-dependent forcing ...
The butterfly-like Lorenz attractor is one of the best known images of chaos. The computations in th...
This paper investigates the problem of designing feedback controllers for regulating the output of t...
Another approach is developed for generating two-wing hyperchaotic attractor, four-wing chaotic attr...
Abstract — The existence of short periodic orbits for the Lorenz system is studied rigorously. We de...
A novel Lorenz-type system of nonlinear differential equations is proposed. Unlike the original Lore...
The Lorenz model is considered a benchmark system in chaotic dynamics in that it displays extraordin...
We apply a new method for the determination of periodic orbits of general dynamical systems to the L...
This letter suggests a new way to investigate 3-D chaos in spatial and frequency domains simultaneou...
An electronic circuit realization of a modified Lorenz system, which is multiplier-free, is describe...
This paper investigates the problem of stabilising one of the high order periodic orbits of a chaoti...
Two Lorenz systems working in different chaotic ranges can be stabilized simultaneously in different...
The present paper deals with fractional-order version of a dynamical system introduced by Chongxin e...
The effect of applying a periodic perturbation to an accessible parameter of a high-dimensional (cou...
A chaotic trajectory can be synchronized with a desired unstable orbit (chaotic, periodic, or fixed ...