Optimal control of the SIR epidemic model based on dynamical systems theory

Author:

Yagasaki Kazuyuki

Publisher

American Institute of Mathematical Sciences (AIMS)

Subject

Applied Mathematics,Discrete Mathematics and Combinatorics

Reference33 articles.

1. V. I. Arnold, Mathematical Methods of Classical Mechanics, 2$^{nd}$ edition, Springer-Verlag, New York, 1989.

2. H. Behncke.Optimal control of deterministic epidemics, Optim. Control Appl. Meth., 21 (2000), 269-285.

3. L. Bolzoni, E. Bonacini, C. Soresina, M. Groppi.Time-optimal control strategies in SIR epidemic models, Math. Biosci., 292 (2017), 86-96.

4. C. Castilho, Optimal control of an epidemic through educational campaigns, Electron. J. Differential Equations, (2006), 11 pp.

5. E. Doedel and B. E. Oldeman, AUTO-07P: Continuation and Bifurcation Software for Ordinary Differential Equations, 2012, Available from: http://cmvl.cs.concordia.ca.

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