Analysis and estimation of the COVID-19 pandemic by modified homotopy perturbation method

The Bernoulli equation is useful to assess the motility and recovery rate with respect to time in order to measure the COVID-19 outbreak. The homotopy perturbation method was applied in the current article to compute the Bernoulli equation. For the existence and uniqueness of solutions, we also used...

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Bibliographic Details
Published in:Applied mathematics in science and engineering 2023-12, Vol.31 (1)
Main Authors: Agarwal, Garima, Mohan Singh, Man, Suthar, D. L., Purohit, S. D.
Format: Article
Language:English
Subjects:
92-10
COVID-19
Differential equations
homotopy decomposition method (HDM)
mathematical modelling
ODE
Operators (mathematics)
Perturbation methods
Recovery
SARS-CoV-2
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Summary:The Bernoulli equation is useful to assess the motility and recovery rate with respect to time in order to measure the COVID-19 outbreak. The homotopy perturbation method was applied in the current article to compute the Bernoulli equation. For the existence and uniqueness of solutions, we also used the Caputo–Fabrizio Integral and differential operators. Additionally, we conducted a corresponding investigation for derivatives of integer and fractional orders on the estimated motility and recovery rate.
ISSN:2769-0911
2769-0911
DOI:10.1080/27690911.2023.2279170