Mathematical and Computer Modeling of COVID-19 Transmission Dynamics in Bulgaria by Time-depended Inverse SEIR Model
Svetozar Margenov, Nedyu Popivanov, Iva Ugrinova, Stanislav, Harizanov, Tsvetan Hristov

TL;DR
This paper develops a time-dependent inverse SEIR model to analyze and predict COVID-19 transmission in Bulgaria, using real data to estimate parameters and forecast future case numbers.
Contribution
It introduces a novel inverse modeling approach to estimate dynamic parameters of the SEIR model specific to Bulgaria's COVID-19 situation.
Findings
Successful two-week forecast of COVID-19 cases in Bulgaria
Effective parameter estimation from real data
Visualization of epidemic dynamics and scenarios
Abstract
In this paper we explore a time-depended SEIR model, in which the dynamics of the infection in four groups from a selected target group (population), divided according to the infection, are modeled by a system of nonlinear ordinary differential equations. Several basic parameters are involved in the model: coefficients of infection rate, incubation rate, recovery rate. The coefficients are adaptable to each specific infection, for each individual country, and depend on the measures to limit the spread of the infection and the effectiveness of the methods of treatment of the infected people in the respective country. If such coefficients are known, solving the nonlinear system is possible to be able to make some hypotheses for the development of the epidemic. This is the reason for using Bulgarian COVID-19 data to first of all, solve the so-called "inverse problem" and to find the…
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