## Animations

### Rich dynamics of the Oregonator model in animations

Reduced from the Field–Kőrös–Noyes mechanism for the Belousov–Zhabotinsky reaction, the Oregonator is based on five elementary stoichiometries and written (in scaled form) as:

The model exhibits many of the dynamic features found in the reaction.

Oscillations

Subcritical Hopf bifurcation

Excitability

Identical oscillators – in-phase oscillations

Identical oscillators – anti-phase oscillations

Nearly identical uncoupled oscillators

Nearly identical coupled oscillators – anti-phase oscillations

Nearly identical coupled oscillators – in-phase oscillations

Nearly identical coupled oscillators – oscillator death

1D reaction-diffusion system in the oscillatory domain

Excitability in 1D reaction-diffusion system

Turing patterns in 1D reaction-diffusion system – inhomogeneous perturbation

Homogeneous perturbation of 1D reaction-diffusion system in the Turing domain

#### Oscillations

#### Subcritical Hopf bifurcation

#### Excitability

#### Identical oscillators – in-phase oscillations

#### Identical oscillators – anti-phase oscillations

#### Nearly identical uncoupled oscillators

#### Nearly identical coupled oscillators – anti-phase oscillations

#### Nearly identical coupled oscillators – in-phase oscillations

#### Nearly identical coupled oscillators – oscillator death

#### 1D reaction-diffusion system in the oscillatory domain

#### Excitability in 1D reaction-diffusion system

#### Turing pattern in 1D reaction-diffusion system – inhomogeneous perturbation

#### Homogeneous perturbation of 1D reaction-diffusion system in the Turing domain

Please note that the parameters for the latter two animations are the same. Dispersion curves for both are below.