Persons: Eremeeva, Nina Igorevna

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Eremeeva, Nina Igorevna

Candidate of physico-mathematical sciences (2005)

Speciality:

05.13.18 (Mathematical modeling, numerical methods, and the program systems)

Birth date:

27.07.1969

Keywords:

mathematical modeling, systems of diferential equations, virus propagation in a computer network

Subject:

BUILDING A VIRUS PROPAGATION MODELIN A COMPUTER NETWORK BASED ON A COMPARISON OF RESULTS SIMULATIONS WITH EMPIRICAL DATA

Main publications:

Eremeeva N.I., “Numerical simulation of the immune system response to a tumor based on the refined model of Reshinho and De Lisi Series: Mathematical Modeling and Programming”, Bulletin of the South Ural State University, 9:№2 (2016), 103-109
Eremeeva N.I. Velmisov P.A., “Dynamics of the viscoelastic element of the flow channel”, Applied Mathematics and Mechanics, SVMO Magazine, 21:№4 (2019), 488-506
Eremeeva N.I., “Generalization of the Reshinho and De Lisi model of the immune system response to the case of multiple cylindrical tumors”, Mathematical modeling, 28:10 (2016), 65-79
Eremeeva N.I., “Construction of a modification of the SEIRD model of the spread of the epidemic, taking into account the features of COVID-19”, Series: Applied Mathematics, Bulletin of Tver State University, 2020, № №4, 14-27

	Publications in Math-Net.Ru	Citations
	2022
1.	N. I. Eremeeva, “Building a virus propagation modelin a computer network based on a comparison of results simulations with empirical data”, Vestnik TVGU. Ser. Prikl. Matem. [Herald of Tver State University. Ser. Appl. Math.], 2022, no. 4, 39–52
	2020
2.	N. I. Eremeeva, “Building a modification of the SEIRD model of epidemic spread that takes into account the features of COVID-19”, Vestnik TVGU. Ser. Prikl. Matem. [Herald of Tver State University. Ser. Appl. Math.], 2020, no. 4, 14–27	4
	2019
3.	N. I. Eremeeva, P. A. Vel'misov, “Dynamics of viscoelastic element of flow channel”, Zhurnal SVMO, 21:4 (2019), 488–506
	2016
4.	N. I. Eremeeva, “The generalization of the model of Rescigno and De Lisi immune system reactions in case of multiple tumors of the cylindrical form”, Matem. Mod., 28:10 (2016), 65–79
5.	N. I. Eremeeva, “Numerical modelling of the reaction of the immune system to the tumor based on the revised model of Resigno and De Lisi”, Vestnik YuUrGU. Ser. Mat. Model. Progr., 9:2 (2016), 103–109
	2013
6.	N. I. Eremeeva, “Modeling Of Immune Response To Tumor”, Vestnik TVGU. Ser. Prikl. Matem. [Herald of Tver State University. Ser. Appl. Math.], 2013, no. 4, 27–37	1

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