Global convergence in systems of differential equations arising from chemical reaction networks
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math.DS
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arisingchemicaldifferentialequationsnetworksreactionassociatedattracts
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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.
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