Author: Akman, C.; Demir, O.; Sonmez, T.
Title: Covid-19 SEIQR spread mathematical model Cord-id: p3k0gdsk Document date: 2021_1_1
ID: p3k0gdsk
Snippet: The spread of Covid-19 pandemic in the population is formulated with SEIQR mathematical model. The estimation model, which is defined as a discrete time optimal control problem, is solved with Pontryagin minimum principle. The spread estimation model is tested on the real data and associated performance results are presented. It is shown that the proposed method estimates the pandemic model parameters successfully. © 2021 IEEE.
Document: The spread of Covid-19 pandemic in the population is formulated with SEIQR mathematical model. The estimation model, which is defined as a discrete time optimal control problem, is solved with Pontryagin minimum principle. The spread estimation model is tested on the real data and associated performance results are presented. It is shown that the proposed method estimates the pandemic model parameters successfully. © 2021 IEEE.
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