<p>(A) A fragment of the bifurcation diagram. Here and in the following charts, the black lines stand for the in-phase oscillations, red for the anti-phase and blue for the asymmetric oscillations. Solid lines correspond to stable solutions, dashed lines for unstable, and dash-dotted line indicates the unstable focus. (B) Phase portrait for the multystability region at . Parameters: , .</p
<p>In the epidemic region, plants and pathogens coexist and the equilibrium is stable. In the oscill...
Synchronization among rhythmic elements is modeled by coupled phase-oscillators, each of which has t...
<p>Vertical lines: stability range of OD stripes, hexagons, and constant solution. Magenta (orange) ...
<p>(A) A fragment of the bifurcation diagram. (B) Phase portrait for the multystability region .</p
<p>(A) Bifurcation diagram. Solid lines correspond to stable, and dashed lines to unstable solutions...
<p>(a) The bifurcation diagrams with and as control parameters. (b) The bifurcation diagrams with ...
<p>A: Bifurcation diagram illustrating dependence of the relative spiking phase on frequency mismatc...
<p>(a) The oscillatory regions of the two systems. (b) The bifurcation diagrams of the first model. ...
In the center, a bifurcation diagram shows the minimum and maximum voltage for each value of the bif...
The dashed line at cei = 1 indicates the interpopulation and intrapopulation inhibition are the same...
<p>The regions enclosed by dashed and solid lines are the bistable regions of the two models. Other ...
<p>Color index: Blue, red, green—processes 1, 2, 3 respectively. (A-C) {<i>x</i>, <i>v</i>} phase sp...
<p>Each square is a simulation of a domain with periodic boundary conditions. Patterns are shown as...
<p>Left: Oscillation amplitude vs frequency detuning. Full and dotted lines respectively correspond ...
A. Bifurcation diagram of the reduced two-unit model (Eqs 3 and 4) as τi varies. Gray line, fixed po...
<p>In the epidemic region, plants and pathogens coexist and the equilibrium is stable. In the oscill...
Synchronization among rhythmic elements is modeled by coupled phase-oscillators, each of which has t...
<p>Vertical lines: stability range of OD stripes, hexagons, and constant solution. Magenta (orange) ...
<p>(A) A fragment of the bifurcation diagram. (B) Phase portrait for the multystability region .</p
<p>(A) Bifurcation diagram. Solid lines correspond to stable, and dashed lines to unstable solutions...
<p>(a) The bifurcation diagrams with and as control parameters. (b) The bifurcation diagrams with ...
<p>A: Bifurcation diagram illustrating dependence of the relative spiking phase on frequency mismatc...
<p>(a) The oscillatory regions of the two systems. (b) The bifurcation diagrams of the first model. ...
In the center, a bifurcation diagram shows the minimum and maximum voltage for each value of the bif...
The dashed line at cei = 1 indicates the interpopulation and intrapopulation inhibition are the same...
<p>The regions enclosed by dashed and solid lines are the bistable regions of the two models. Other ...
<p>Color index: Blue, red, green—processes 1, 2, 3 respectively. (A-C) {<i>x</i>, <i>v</i>} phase sp...
<p>Each square is a simulation of a domain with periodic boundary conditions. Patterns are shown as...
<p>Left: Oscillation amplitude vs frequency detuning. Full and dotted lines respectively correspond ...
A. Bifurcation diagram of the reduced two-unit model (Eqs 3 and 4) as τi varies. Gray line, fixed po...
<p>In the epidemic region, plants and pathogens coexist and the equilibrium is stable. In the oscill...
Synchronization among rhythmic elements is modeled by coupled phase-oscillators, each of which has t...
<p>Vertical lines: stability range of OD stripes, hexagons, and constant solution. Magenta (orange) ...