A Bifurcation diagram of the focus with f as bifurcation parameter at A = 1. B Inset of A, with period-doubling bifurcations (orange dots) and emerging branches of period-doubled solutions shown. The period-doubling cascade gives rise to stable chaos (grey area), which becomes unstable at lower frequencies. C Example time series from B around the area where the chaotic attractor becomes unstable. Parameters: η = −10, , Δ = 2, τ = 20ms.</p
Chaotic regimens have been observed experimentally in neurons as well as in deterministic neuronal m...
Abstract. A mathematical model for the perturbation of a biological oscillator by single and periodi...
We investigate the onset of chaotic resonance (CR) behavior by studying the dynamics of chaotically ...
A Bifurcation analysis of the stationary states identifies a bistable regime for large enough J wher...
A Bifurcation diagram of fixed points of this system, giving rise to a stable focus (red) and an uns...
The Duffing driven, damped, softening oscillator has been analyzed for transition through period d...
A At amplitudes below the critical range no switching occurs (A = 0.7). B Amplitude values within th...
<p><i>P</i><sub><i>m</i></sub> = 0.5. In the figure, from right to left: the transition scenario is ...
We consider the effect of discrete-time signal or periodically pulsed forcing on chaotic dynamical s...
We investigate bifurcation and chaos observed in coupled BVP neurons with external impulsive forces....
The Rössler attractor is represented by the following set of ODEs: dx/dt=-(y+x); dy/dt=x+ay; dz/dt=b...
A Linear response of focus, saddle and node to sinusoidal and non-sinusoidal inputs, with the focus ...
Abstract Period-doubling bifurcation to chaos were dis-covered in spontaneous firings of Onchidium p...
<p>Black points represent the relative size of the epidemic peaks, blue circles represent the period...
Periodic stimulation of an aggregate of spontaneously beating cultured cardiac ells displays phase l...
Chaotic regimens have been observed experimentally in neurons as well as in deterministic neuronal m...
Abstract. A mathematical model for the perturbation of a biological oscillator by single and periodi...
We investigate the onset of chaotic resonance (CR) behavior by studying the dynamics of chaotically ...
A Bifurcation analysis of the stationary states identifies a bistable regime for large enough J wher...
A Bifurcation diagram of fixed points of this system, giving rise to a stable focus (red) and an uns...
The Duffing driven, damped, softening oscillator has been analyzed for transition through period d...
A At amplitudes below the critical range no switching occurs (A = 0.7). B Amplitude values within th...
<p><i>P</i><sub><i>m</i></sub> = 0.5. In the figure, from right to left: the transition scenario is ...
We consider the effect of discrete-time signal or periodically pulsed forcing on chaotic dynamical s...
We investigate bifurcation and chaos observed in coupled BVP neurons with external impulsive forces....
The Rössler attractor is represented by the following set of ODEs: dx/dt=-(y+x); dy/dt=x+ay; dz/dt=b...
A Linear response of focus, saddle and node to sinusoidal and non-sinusoidal inputs, with the focus ...
Abstract Period-doubling bifurcation to chaos were dis-covered in spontaneous firings of Onchidium p...
<p>Black points represent the relative size of the epidemic peaks, blue circles represent the period...
Periodic stimulation of an aggregate of spontaneously beating cultured cardiac ells displays phase l...
Chaotic regimens have been observed experimentally in neurons as well as in deterministic neuronal m...
Abstract. A mathematical model for the perturbation of a biological oscillator by single and periodi...
We investigate the onset of chaotic resonance (CR) behavior by studying the dynamics of chaotically ...