Global convergence in systems of differential equations arising from chemical reaction networks
arXiv:1205.1716 · doi:10.1016/j.jde.2012.10.018
Abstract
It is shown that certain classes of differential equations arising from the modelling of chemical reaction networks have the following property: the state space is foliated by invariant subspaces each of which contains a unique equilibrium which, in turn, attracts all initial conditions on the associated subspace.
Some typos and minor errors from the previous version have been corrected