<p>A: Appearance of the stable fixed point for indicating phase locking mode in the signal transmission with reference phase . Grey curve shows the PRC without control. B: The PRC for large control strength, , indicating the appearance of chaotic attractor. The dots show the trajectory of the two-dimensional map (12). Parameter values: .</p
<p>(A) A fragment of the bifurcation diagram. Here and in the following charts, the black lines stan...
<p>With , this map has a dominant attractor at the origin that corresponds to synchronous bursting. ...
A) Poincaré maps illustrate that the cycles of Fig 2 correspond to attractive limit cycles. Sixteen ...
<p>A: Phase locking. Parameter values: . B: Chaotic oscillation of the spiking phase near the refere...
<p>A: Bifurcation diagram illustrating dependence of the relative spiking phase on frequency mismatc...
<p>(A) The stimulus and recovery intervals measured for the PRC can be used to predict the activity ...
<p>(A) Comparison of the current trajectories of the power-law (black) and classic (gray) Hodgkin-Hu...
<p>(A) Fixation (pre-target onset): , , . Orange and green curves represent nullclines: where and ,...
<p>(a) Sample piecewise linear PRC profiles studied. (b) Voltage time course that consists of three ...
<p>(A) Transients of the phase lags, (gray) and (blue), converging to several phase locked states ...
<p>The return maps for the phase lags between homogeneous cells at DC correspond to trajectories o...
<p>(A–C) Schematic drawings of a limit cycle attractor and a perturbation delivered to the system ar...
<p>Each square is a simulation of a domain with periodic boundary conditions. Patterns are shown as...
Color denotes the magnitude of the dynamics and , and the direction is shown by the arrows. Streaml...
The final publication is available at link.springer.comThe phase response curve (PRC) is a tool used...
<p>(A) A fragment of the bifurcation diagram. Here and in the following charts, the black lines stan...
<p>With , this map has a dominant attractor at the origin that corresponds to synchronous bursting. ...
A) Poincaré maps illustrate that the cycles of Fig 2 correspond to attractive limit cycles. Sixteen ...
<p>A: Phase locking. Parameter values: . B: Chaotic oscillation of the spiking phase near the refere...
<p>A: Bifurcation diagram illustrating dependence of the relative spiking phase on frequency mismatc...
<p>(A) The stimulus and recovery intervals measured for the PRC can be used to predict the activity ...
<p>(A) Comparison of the current trajectories of the power-law (black) and classic (gray) Hodgkin-Hu...
<p>(A) Fixation (pre-target onset): , , . Orange and green curves represent nullclines: where and ,...
<p>(a) Sample piecewise linear PRC profiles studied. (b) Voltage time course that consists of three ...
<p>(A) Transients of the phase lags, (gray) and (blue), converging to several phase locked states ...
<p>The return maps for the phase lags between homogeneous cells at DC correspond to trajectories o...
<p>(A–C) Schematic drawings of a limit cycle attractor and a perturbation delivered to the system ar...
<p>Each square is a simulation of a domain with periodic boundary conditions. Patterns are shown as...
Color denotes the magnitude of the dynamics and , and the direction is shown by the arrows. Streaml...
The final publication is available at link.springer.comThe phase response curve (PRC) is a tool used...
<p>(A) A fragment of the bifurcation diagram. Here and in the following charts, the black lines stan...
<p>With , this map has a dominant attractor at the origin that corresponds to synchronous bursting. ...
A) Poincaré maps illustrate that the cycles of Fig 2 correspond to attractive limit cycles. Sixteen ...