The stability properties of the first two time-periodic solutions bifurcating from an unstable uniform steady-state are analyzed for a model chemical system subject to zero fluxes at the boundaries. The existence of new (secondary) bifurcation points is investigated on the small amplitude solutions and calculated analytically in the limit of small diffusion coefficients. © 1979 Society for Mathematical Biology.SCOPUS: ar.jinfo:eu-repo/semantics/publishe
A reaction–diffusion–convection (RDC) model is introduced as a convenient framework for studying ins...
A reaction–diffusion–convection (RDC) model is introduced as a convenient framework for studying ins...
The present paper dealing with the nonlinear bifurcation analysis of two-species oscillatory system ...
The bifurcation equations of a general reaction-diffusion system are derived for a circular surface....
Asymptotic solutions are presented to the nonlinear parabolic reaction-diffusion equations describin...
The steady state spatial patterns arising in nonlinear reaction-diffusion systems beyond an instabil...
The bifurcation and nonlinear stability properties of the Meinhardt-Gierer model for biochemical pa...
Asymptotic solutions are presented to the nonlinear parabolic reaction-diffusion equations describin...
Asymptotic solutions are presented to the nonlinear parabolic reaction-diffusion equations describin...
Asymptotic solutions are presented to the nonlinear parabolic reaction-diffusion equations describin...
AbstractA new approach to the study of steady states with periodic pattern in coupled reaction-diffu...
Les solutions stationnaires de systèmes réaction-diffusion non linéaires sont évaluées exactement. L...
AbstractThe problem of bifurcation of periodic orbits from equilibrium when several parameters are p...
We examine the existence of nonsymmetric and symmetric steady state solutions of a general class of ...
FLWNAinfo:eu-repo/semantics/publishedBifurcation Theory and Applications in Scientific Disciplines, ...
A reaction–diffusion–convection (RDC) model is introduced as a convenient framework for studying ins...
A reaction–diffusion–convection (RDC) model is introduced as a convenient framework for studying ins...
The present paper dealing with the nonlinear bifurcation analysis of two-species oscillatory system ...
The bifurcation equations of a general reaction-diffusion system are derived for a circular surface....
Asymptotic solutions are presented to the nonlinear parabolic reaction-diffusion equations describin...
The steady state spatial patterns arising in nonlinear reaction-diffusion systems beyond an instabil...
The bifurcation and nonlinear stability properties of the Meinhardt-Gierer model for biochemical pa...
Asymptotic solutions are presented to the nonlinear parabolic reaction-diffusion equations describin...
Asymptotic solutions are presented to the nonlinear parabolic reaction-diffusion equations describin...
Asymptotic solutions are presented to the nonlinear parabolic reaction-diffusion equations describin...
AbstractA new approach to the study of steady states with periodic pattern in coupled reaction-diffu...
Les solutions stationnaires de systèmes réaction-diffusion non linéaires sont évaluées exactement. L...
AbstractThe problem of bifurcation of periodic orbits from equilibrium when several parameters are p...
We examine the existence of nonsymmetric and symmetric steady state solutions of a general class of ...
FLWNAinfo:eu-repo/semantics/publishedBifurcation Theory and Applications in Scientific Disciplines, ...
A reaction–diffusion–convection (RDC) model is introduced as a convenient framework for studying ins...
A reaction–diffusion–convection (RDC) model is introduced as a convenient framework for studying ins...
The present paper dealing with the nonlinear bifurcation analysis of two-species oscillatory system ...