The paper presents classification and analysis of the mathematical models of COVID-19
spread in different groups of populations such as the family, school, office (3-100 people) …

The paper presents a comparative analysis of the numerical solution of the problem of
source identification in the diffusion-logistics model from the data on the diffusion process at …

The mathematical models for analysis and forecasting of COVID-19 pandemic based on
time-series models, differential equations (SIR models based on odinary, partial and …

This paper presents classification and analysis of the mathematical models of the spread of
COVID-19 in different groups of population such as family, school, office (3–100 people) …

The theory of inverse problems is an actively studied area of modern differential equation
theory. This paper studies the solvability of the inverse problem for a linearized system of …

The present work is inspired by laboratory experiments providing measurements in a few
places of the hive for a long period of time. Based on Keller-Segel model in form of coupled …

An optimization Lagrange multiplier adjoint equation approach for an inverse problem of
estimating a space-dependent diffusion coefficient in a problem of pollution in a porous …

In this paper we describe an algorithm of numerical solving of an inverse problem on a
general case of a hyperbolic heat equation with additional second time derivative with a …

The theory of the Navier-Stokes equations attracts unrelenting interest and attention not only
from theoreticians but also from applied scientists. As is known, these equations describe …

В данной работе приведен алгоритм численного решения обратной начально-краевой
задачи для гиперболического уравнения с малым параметром перед второй …