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A computational approach to persistence, permanence, and endotacticity of biochemical
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A computational approach to steady state correspondence of regular and generalized
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Stochastic analysis of chemical reaction networks with absolute concentration robustness (w/ D. Anderson and G. Enciso), J. R. Soc. Interface, 11(93), 20130943, 2014. [ArXiv]
Translated chemical reaction networks, Bull. Math. Biol. 76(5), 1081-1116,2014. [ArXiv]
Computing weakly reversible linearly conjugate chemical reaction networks with minimal
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Dynamical equivalence and linear conjugacy of chemical reaction networks: new results
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A linear programming approach to weak reversibility and linear conjugacy of chemical
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Weak dynamical non-emptiability and persistence of chemical kinetics systems (w/ D. Siegel), SIAM J. Appl. Math., 714), 1263-1279, 2011. [ArXiv]
Linear conjugacy of chemical reaction networks (w/ D. Siegel), J. Math. Chem., 49(7), 1263-1282, 2011. [ArXiv]
A stratum approach to global stability of complex balanced systems (w/ D. Siegel), Dyn. Syst., 26(2), 125-146, 2011. [ArXiv]
Equilibria and periodic solutions of projected dynamical systems on sets with corners(w/ M.G. Cojocaru), Aust. J. Math. Anal. Appl., 5(2), 4-12, 2008.
Dynamics of vaccination strategies via projected dynamical systems (w/ M.G. Cojocaru and C. Bauch), Bull. Math. Biol., 69(5), 1453-1476, 2007.