MODELING of STABLE IMMUNE RESPONSE MANAGEMENT

S. Rusakov; M. Chirkov; I. Volinsky

doi:10.26351/FDE/28/3-4/6

MODELING of STABLE IMMUNE RESPONSE MANAGEMENT

S. Rusakov, M. Chirkov, I. Volinsky

Department of Mathematics

Research output: Contribution to journal › Article › peer-review

Abstract

A numerical solution of discrete control of immune response in infectious disease is considered. Ordinary differential equations with a delayed argument are used to describe immune processes. Immunotherapy is selected as the control factor, which consists in introduction of donor antibodies. The paper shows that immunotherapy allows for carrying out effective treatment in acute forms of infectious disease.

Original language	English
Pages (from-to)	149-157
Number of pages	9
Journal	Functional Differential Equations
Volume	28
Issue number	3-4
DOIs	https://doi.org/10.26351/FDE/28/3-4/6
State	Published - 2021

Keywords

Discrete control
Immunotherapy
Mathematical model of infectious disease

Access to Document

10.26351/FDE/28/3-4/6

Cite this

@article{3e2598ccdade466fa149e0fd3c95dc76,

title = "MODELING of STABLE IMMUNE RESPONSE MANAGEMENT",

abstract = "A numerical solution of discrete control of immune response in infectious disease is considered. Ordinary differential equations with a delayed argument are used to describe immune processes. Immunotherapy is selected as the control factor, which consists in introduction of donor antibodies. The paper shows that immunotherapy allows for carrying out effective treatment in acute forms of infectious disease.",

keywords = "Discrete control, Immunotherapy, Mathematical model of infectious disease",

author = "S. Rusakov and M. Chirkov and I. Volinsky",

year = "2021",

doi = "10.26351/FDE/28/3-4/6",

language = "אנגלית",

volume = "28",

pages = "149--157",

journal = "Functional Differential Equations",

issn = "0793-1786",

publisher = "Ariel University Press",

number = "3-4",

}

TY - JOUR

T1 - MODELING of STABLE IMMUNE RESPONSE MANAGEMENT

AU - Rusakov, S.

AU - Chirkov, M.

AU - Volinsky, I.

PY - 2021

Y1 - 2021

N2 - A numerical solution of discrete control of immune response in infectious disease is considered. Ordinary differential equations with a delayed argument are used to describe immune processes. Immunotherapy is selected as the control factor, which consists in introduction of donor antibodies. The paper shows that immunotherapy allows for carrying out effective treatment in acute forms of infectious disease.

AB - A numerical solution of discrete control of immune response in infectious disease is considered. Ordinary differential equations with a delayed argument are used to describe immune processes. Immunotherapy is selected as the control factor, which consists in introduction of donor antibodies. The paper shows that immunotherapy allows for carrying out effective treatment in acute forms of infectious disease.

KW - Discrete control

KW - Immunotherapy

KW - Mathematical model of infectious disease

UR - http://www.scopus.com/inward/record.url?scp=85122106600&partnerID=8YFLogxK

U2 - 10.26351/FDE/28/3-4/6

DO - 10.26351/FDE/28/3-4/6

M3 - ???researchoutput.researchoutputtypes.contributiontojournal.article???

AN - SCOPUS:85122106600

SN - 0793-1786

VL - 28

SP - 149

EP - 157

JO - Functional Differential Equations

JF - Functional Differential Equations

IS - 3-4

ER -

MODELING of STABLE IMMUNE RESPONSE MANAGEMENT

Abstract

Keywords

Access to Document

Other files and links

Fingerprint

Cite this