We consider a reaction-di#usion equation with Neumann boundary conditions and show that solutions to this problem may be obtained from a problem with periodic boundary conditions and equivariant under O(2) symmetry. We describe the solutions for Hopf bifurcation and mode interactions involving Hopf bifurcation, namely, steadystate /Hopf and Hopf/Hopf. Neumann boundary conditions constrain the solutions to fixed-point spaces of the original symmetry group
We study Hopf bifurcation for differential equations defined on the space of functions on R-3 which ...
Abstract In this paper, we are concerned with a homogeneous reaction–diffusion Atkinson oscillator s...
Abstract In this paper we study the appearance of branches of relative periodic orbits in Hamiltonia...
Fujii, Mimura, and Nishiura [1985] and Armbruster and Dangelmayr [1986, 1987] have observed that rea...
We analyze Hopf bifurcation and its properties of a class of system of reaction-diffusion equations ...
Studies Hamiltonian Hopf bifurcation in the presence of a compact symmetry group G. The author class...
AbstractThis paper is concerned with an autocatalysis model subject to no-flux boundary conditions. ...
AbstractThe Lengyel–Epstein model with diffusion and homogeneous Neumann boundary condition is consi...
We study local bifurcation in equivariant dynamical systems from periodic solutions with a mixture o...
The thesis studies two problems. The first is a problem with 0(2) symmetry which gives rise to a bra...
AbstractWe continue our study (SIAM J. Math. Anal., 15, No. 4 (1984)) of perturbations of the proble...
We revisit a homogeneous reaction-diffusion Turing model subject to the Neumann boundary conditions ...
We study the symmetries of periodic solutions from Hopf bifurcation in sys-tems with finite abelian ...
We present an algorithm for determining the existence of a Hopf bifurcation of a system of delayed r...
AbstractWe study local bifurcation in equivariant dynamical systems from periodic solutions with a m...
We study Hopf bifurcation for differential equations defined on the space of functions on R-3 which ...
Abstract In this paper, we are concerned with a homogeneous reaction–diffusion Atkinson oscillator s...
Abstract In this paper we study the appearance of branches of relative periodic orbits in Hamiltonia...
Fujii, Mimura, and Nishiura [1985] and Armbruster and Dangelmayr [1986, 1987] have observed that rea...
We analyze Hopf bifurcation and its properties of a class of system of reaction-diffusion equations ...
Studies Hamiltonian Hopf bifurcation in the presence of a compact symmetry group G. The author class...
AbstractThis paper is concerned with an autocatalysis model subject to no-flux boundary conditions. ...
AbstractThe Lengyel–Epstein model with diffusion and homogeneous Neumann boundary condition is consi...
We study local bifurcation in equivariant dynamical systems from periodic solutions with a mixture o...
The thesis studies two problems. The first is a problem with 0(2) symmetry which gives rise to a bra...
AbstractWe continue our study (SIAM J. Math. Anal., 15, No. 4 (1984)) of perturbations of the proble...
We revisit a homogeneous reaction-diffusion Turing model subject to the Neumann boundary conditions ...
We study the symmetries of periodic solutions from Hopf bifurcation in sys-tems with finite abelian ...
We present an algorithm for determining the existence of a Hopf bifurcation of a system of delayed r...
AbstractWe study local bifurcation in equivariant dynamical systems from periodic solutions with a m...
We study Hopf bifurcation for differential equations defined on the space of functions on R-3 which ...
Abstract In this paper, we are concerned with a homogeneous reaction–diffusion Atkinson oscillator s...
Abstract In this paper we study the appearance of branches of relative periodic orbits in Hamiltonia...