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

被引：2
作者：
Agarwal, Garima [1 ]
Mohan Singh, Man [1 ]
Suthar, D. L. [2 ]
Purohit, S. D. [3 ,4 ]
机构：
[1] Manipal Univ Jaipur, Sch Basic Sci, Dept Math & Stat, Jaipur, India
[2] Wollo Univ, POB 1145, Dessie, Ethiopia
[3] Rajasthan Tech Univ, Dept Math, Kota, India
[4] Lebanese Amer Univ, Dept Comp Sci & Math, Beirut, Lebanon
来源：
APPLIED MATHEMATICS IN SCIENCE AND ENGINEERING | 2023年 / 31卷 / 01期
关键词：
SARS-CoV-2; homotopy decomposition method (HDM); ODE; COVID-19; mathematical modelling; 92-10;
D O I：
10.1080/27690911.2023.2279170
中图分类号：
T [工业技术];
学科分类号：
08 ;
摘要：
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.
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页数：15
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