Analysis of seir model with a single control for COVID-19 | Zendy

Naga Soundarya Lakshmi V.S.V. | Zendy; A. Sabarmathi | Zendy

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Analysis of seir model with a single control for COVID-19

Author(s) -

Naga Soundarya Lakshmi V.S.V.,

A. Sabarmathi

Publication year - 2021

Publication title -

journal of computational mathematica

Language(s) - English

Resource type - Journals

ISSN - 2456-8686

DOI - 10.26524/cm89

Subject(s) - pontryagin's minimum principle , maximum principle , covid-19 , mathematics , optimal control , vaccination , mathematical optimization , virology , biology , medicine , infectious disease (medical specialty) , outbreak , disease , pathology

A SEIR mathematical model with a single control vaccination is formulated. Properties of Pontryagin's maximum principle is verified and found the optimal levels of controls. Optimal values of S, E, I, R were derived by equlibrium analysis. Numerical simulations were carried out to exhibit the Susceptible, Exposed, Infectious and Recovery class with and without vaccination.

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