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In the present manuscript, we propose a stability analysis for the mathematical model of COVID-19 disease on a system based on ordinary differential equations. The model can be described by the people being divided into two categories, namely local and non-local people, and let us consider local people who are super-spreaders and determine the equilibrium analysis for both local (Wuhan City, China) and non-local (other countries) cases, then find stability by using the Jacobian matrix techniques for the first and second wave, and also give the comparison results for both waves. Eventually, deals with data analysis for both cases graphically.
Keywords:
Ordinary Differential Equation, COVID-19, Local and non-local cases, Equilibrium point, Eigenvalues, Stability Analysis, Jacobian matrix.
Cite Article:
"Stability criteria for Mathematical Model of novel Coronavirus infected in Local and Non-Local peoples", International Journal of Science & Engineering Development Research (www.ijrti.org), ISSN:2455-2631, Vol.7, Issue 10, page no.204 - 214, October-2022, Available :http://www.ijrti.org/papers/IJRTI2210027.pdf
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000202515
ISSN:
2456-3315 | IMPACT FACTOR: 8.14 Calculated By Google Scholar| ESTD YEAR: 2016
An International Scholarly Open Access Journal, Peer-Reviewed, Refereed Journal Impact Factor 8.14 Calculate by Google Scholar and Semantic Scholar | AI-Powered Research Tool, Multidisciplinary, Monthly, Multilanguage Journal Indexing in All Major Database & Metadata, Citation Generator
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