Any RAF set is stoichiometrically autocatalytic under mild conditions, establishing compatibility between RAF theory and stoichiometric autocatalysis via shared stoichiometric matrix representation.
Walker , title =
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Proves parameter-space partitions into regions with unique stable equilibria in n-strain models via explicit Perron-Volterra Lyapunov functions for boundary and coexistence equilibria.
A renormalization-group-inspired scale-splitting algorithm generates hierarchical formulas for dynamics in large dilute chemical reaction networks, illustrated on the formose reaction.
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Perron-Volterra Lyapunov functions and competitive exclusion partitions in n-strain models with diagonal Metzler transversal Jacobian and rank-one blocks
Proves parameter-space partitions into regions with unique stable equilibria in n-strain models via explicit Perron-Volterra Lyapunov functions for boundary and coexistence equilibria.