A new Perron-Volterra Lyapunov construction unifies stability proofs for rank-one epidemic models and establishes the competitive exclusion partition property for two-strain cases.
Proceedings of the National Academy of Sciences 117(41):25,230–25,236, DOI 10.1073/pnas.2013527117
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An efficient enumeration algorithm is developed from sufficient conditions on subgraphs in the bipartite König representation to identify autocatalytic subnetworks and minimal cores in full metabolic networks.
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From the Volterra type Lyapunov functions of Rahman-Zou towards a competitive exclusion partition property for rank one models
A new Perron-Volterra Lyapunov construction unifies stability proofs for rank-one epidemic models and establishes the competitive exclusion partition property for two-strain cases.
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Enumeration of Autocatalytic Subsystems in Large Chemical Reaction Networks
An efficient enumeration algorithm is developed from sufficient conditions on subgraphs in the bipartite König representation to identify autocatalytic subnetworks and minimal cores in full metabolic networks.