Qualitative study of a well-stirred isotermal reaction model
AbstractWe consider a two-dimensional system which is a mathematical model for a
temporal evolution of a well-stirred isothermal reaction system. We give
sufficient conditions for the existence of purely imaginary eigenvalues
of the Jacobian matrix of the system at its fixed points. Moreover, we
show that the system admits a supercritical Hopf bifurcation.