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  • We propose a mathematical model to analyze the time evolution of the total number of infected population with Covid-19 disease at a region in the ongoing pandemic. Using the available data of Covid-19 infected population on various countries we formulate a model which can successfully track the time evolution from early days to the saturation period in a given wave of this infectious disease. It involves a set of effective parameters which can be extracted from the available data. Using those parameters the future trajectories of the disease spread can also be projected. A set of differential equations is also proposed whose solutions are these time evolution trajectories. Using such a formalism we project the future time evolution trajectories of infection spread for a number of countries where the Covid-19 infection is still rapidly rising.
Subject
  • Zoonoses
  • Epidemiology
  • Infectious diseases
  • Viral respiratory tract infections
  • Mathematical modeling
  • COVID-19
  • Applied mathematics
  • Knowledge representation
  • Mathematical terminology
  • Mathematical and quantitative methods (economics)
  • Occupational safety and health
  • Dynamical systems
  • Conceptual modelling
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