Pattern formation in an excitable medium described by a three-component reaction-diffusion system is investigated. Our focus is on stable self-organized pacemakers which give rise to spatially extended target patterns. Bistability of pulse solutions in the excitable regime is also reported, and interactions of the different pulses with each other and the pacemaker are studied. Self-organized pacemakers are created by a suitable perturbation from the steady state or through interaction of pulses. Bound states of one-dimensional pacemakers and phase flips are also observed
Using a computational model of a coupled reaction-diffusion-mechanics system, we find that mechanica...
Pattern formation in systems far from thermal equilibrium is a fascinating phenomenon. Reaction-diff...
Non-linear waves of excitation are found in various biological, physical and chemical systems and ar...
Pattern formation in an excitable medium described by a three-component reaction-diffusion system is...
Pattern formation in an excitable medium described by a three-component reaction-diffusion system is...
Pattern formation in systems far from thermal equilibrium is a fascinating phenomenon. Reaction-diff...
Pattern formation in systems far from thermal equilibrium is a fascinating phenomenon. Reaction-diff...
General amplitude equations are derived for reaction-diffusion systems near the soft onset of birhyt...
We investigate pattern formation in oscillatory reaction-diffusion systems where wave sources and si...
A birhythmic dynamical system is characterized by two coexisting stable limit cycles. In this articl...
A birhythmic dynamical system is characterized by two coexisting stable limit cycles. In this articl...
General amplitude equations are derived for reaction-diffusion systems near the soft onset of birhyt...
General amplitude equations are derived for reaction-diffusion systems near the soft onset of birhyt...
Non-linear waves of excitation are found in various biological, physical and chemical systems and ar...
Using a computational model of a coupled reaction-diffusion-mechanics system, we find that mechanica...
Using a computational model of a coupled reaction-diffusion-mechanics system, we find that mechanica...
Pattern formation in systems far from thermal equilibrium is a fascinating phenomenon. Reaction-diff...
Non-linear waves of excitation are found in various biological, physical and chemical systems and ar...
Pattern formation in an excitable medium described by a three-component reaction-diffusion system is...
Pattern formation in an excitable medium described by a three-component reaction-diffusion system is...
Pattern formation in systems far from thermal equilibrium is a fascinating phenomenon. Reaction-diff...
Pattern formation in systems far from thermal equilibrium is a fascinating phenomenon. Reaction-diff...
General amplitude equations are derived for reaction-diffusion systems near the soft onset of birhyt...
We investigate pattern formation in oscillatory reaction-diffusion systems where wave sources and si...
A birhythmic dynamical system is characterized by two coexisting stable limit cycles. In this articl...
A birhythmic dynamical system is characterized by two coexisting stable limit cycles. In this articl...
General amplitude equations are derived for reaction-diffusion systems near the soft onset of birhyt...
General amplitude equations are derived for reaction-diffusion systems near the soft onset of birhyt...
Non-linear waves of excitation are found in various biological, physical and chemical systems and ar...
Using a computational model of a coupled reaction-diffusion-mechanics system, we find that mechanica...
Using a computational model of a coupled reaction-diffusion-mechanics system, we find that mechanica...
Pattern formation in systems far from thermal equilibrium is a fascinating phenomenon. Reaction-diff...
Non-linear waves of excitation are found in various biological, physical and chemical systems and ar...