1. PANDEMIA POR SARS-COV-2: UN MODELO MATEMÁTICO.
- Author
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Rinauto, Natalia, Pedro Lara, Luis, and Rodrigué, Luisa
- Subjects
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COVID-19 , *INFECTIOUS disease transmission , *PANDEMICS , *COMPUTER simulation , *MATHEMATICAL models , *AUTONOMOUS differential equations - Abstract
As a result of the pandemic, scientists from many countries joined forces to study the behavior of the virus and predict the evolution of the pandemic. Through Industrial Dynamics, we propose a mathematical model to study the spread of the COVID-19 disease, which occurred in Rosario, Argentina. Therefore, this presentation is intended to be a training tool to analyze the dynamics of the pandemic. We study the stability of the model and reduce the problem to a first-order autonomous differential equation. We establish a strategy to determine the parameters of the system. The numerical simulations reproduce the experimental data with reasonable precision, which validates the model and makes it possible to predict the dynamics of the infection considering various health measures. [ABSTRACT FROM AUTHOR]
- Published
- 2021