2021
DOI: 10.1016/j.rinp.2021.104213
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A new fractional mathematical modelling of COVID-19 with the availability of vaccine

Abstract: The most dangerous disease of this decade novel coronavirus or COVID-19 is yet not over. The whole world is facing this threat and trying to stand together to defeat this pandemic. Many countries have defeated this virus by their strong control strategies and many are still trying to do so. To date, some countries have prepared a vaccine against this virus but not in an enough amount. In this research article, we proposed a new SEIRS dynamical model by including the vaccine rate. First w… Show more

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Cited by 61 publications
(27 citation statements)
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References 29 publications
(25 reference statements)
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“…This pace, even assuming coverage rates >20%, makes it difficult to achieve herd immunity fast enough to prevent infections, severe cases, and deaths in older adults without direct targeting. These results are consistent with other recent models on COVID-19 vaccine impact [3,4,39,40].…”
Section: Discussionsupporting
confidence: 93%
“…This pace, even assuming coverage rates >20%, makes it difficult to achieve herd immunity fast enough to prevent infections, severe cases, and deaths in older adults without direct targeting. These results are consistent with other recent models on COVID-19 vaccine impact [3,4,39,40].…”
Section: Discussionsupporting
confidence: 93%
“…Mathematical simulation is a desirable approach to gain insight into the effect of vaccination on the infectious spread. COVID-19 country-based simulations (Malaysia [8], Saudi Arabia [9], Spain [10], United States [11], and others) have already been reported. A fast simulation method of differential equations is a susceptible-infected-recovered-vaccination (SIRV) model [12][13][14][15][16].…”
Section: Introductionmentioning
confidence: 91%
“…Sene et al [ 23 ] has analyzed a four-dimensional hyperchaotic system in the sense of Caputo-type fractional derivative. A clear role of vaccine in the Covid-19 epidemic can be learned by using a fractional-order SEIR model from [ 24 ]. In [ 25 ] the authors explored the dynamics of the mosaic disease via a nonclassical mathematical model.…”
Section: Introductionmentioning
confidence: 99%