In this paper, we investigate pattern formation in a model of a reaction confined in a microemulsion, in a regime where both Turing and wave instability occur. In one-dimensional systems, the pattern corresponds to spatiotemporal intermittency where the behavior of the systems alternates in both time and space between stationary Turing patterns and traveling waves. In two-dimensional systems, the behavior initially may correspond to Turing patterns, which then turn into wave patterns. The resulting pattern also corresponds to a chaotic state, where the system alternates in both space and time between standing wave patterns and traveling waves, and the local dynamics may show vanishing amplitude of the variables.SCOPUS: ar.jinfo:eu-repo/sema...
We show that a model reaction-diffusion system with two species in a monostable regime and over a la...
We show that a model reaction-diffusion system with two species in a monostable regime and over a la...
Reaction-diffusion equations have proved to be highly successful models for a wide range of biologic...
We report the destabilization of stationary Turing patterns and subsequent emergence of fast spatio-...
Pattern formation often occurs in spatially extended physical, biological, and chemical systems due ...
Pattern formation often occurs in spatially extended physical, biological, and chemical systems due ...
Pattern formation from homogeneity is well studied, but less is known concerning symmetry-breaking i...
In coupled reaction–diffusion systems, modes with two different length scales can interact to produc...
We study, both theoretically and experimentally, the dynamical response of Turing patterns to a spat...
We study, both theoretically and experimentally, the dynamical response of Turing patterns to a spat...
In coupled reaction–diffusion systems, modes with two different length scales can interact to produc...
We consider the classical Turing instability in a reaction-diffusion system as the secend part of ou...
[[abstract]]This paper deals with reaction-diffusion systems on an infinitely long strip in R2. Thro...
We show that a model reaction-diffusion system with two species in a monostable regime and over a la...
We show that Turing instability can lead oscillatory reaction-diffusion $(\mathrm{R}\mathrm{D}) $ sy...
We show that a model reaction-diffusion system with two species in a monostable regime and over a la...
We show that a model reaction-diffusion system with two species in a monostable regime and over a la...
Reaction-diffusion equations have proved to be highly successful models for a wide range of biologic...
We report the destabilization of stationary Turing patterns and subsequent emergence of fast spatio-...
Pattern formation often occurs in spatially extended physical, biological, and chemical systems due ...
Pattern formation often occurs in spatially extended physical, biological, and chemical systems due ...
Pattern formation from homogeneity is well studied, but less is known concerning symmetry-breaking i...
In coupled reaction–diffusion systems, modes with two different length scales can interact to produc...
We study, both theoretically and experimentally, the dynamical response of Turing patterns to a spat...
We study, both theoretically and experimentally, the dynamical response of Turing patterns to a spat...
In coupled reaction–diffusion systems, modes with two different length scales can interact to produc...
We consider the classical Turing instability in a reaction-diffusion system as the secend part of ou...
[[abstract]]This paper deals with reaction-diffusion systems on an infinitely long strip in R2. Thro...
We show that a model reaction-diffusion system with two species in a monostable regime and over a la...
We show that Turing instability can lead oscillatory reaction-diffusion $(\mathrm{R}\mathrm{D}) $ sy...
We show that a model reaction-diffusion system with two species in a monostable regime and over a la...
We show that a model reaction-diffusion system with two species in a monostable regime and over a la...
Reaction-diffusion equations have proved to be highly successful models for a wide range of biologic...