A mathematical model for the investigation of the Th1 immune response to \textit{Chlamydia trachomatis}

DOI10.1016/S0025-5564(02)00180-3zbMath1012.92022OpenAlexW2012718028WikidataQ37870310 ScholiaQ37870310MaRDI QIDQ1869864

D. L. Sean McElwain, Peter Timms, David P. Wilson

Publication date: 28 April 2003

Published in: Mathematical Biosciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0025-5564(02)00180-3

zbMATH Keywords

numerical solutionsbasic reproduction ratioimmune responsedevelopmental cycleChlamydiacell-mediated immunityTh1

Mathematics Subject Classification ID

PDEs in connection with biology, chemistry and other natural sciences (35Q92) Medical applications (general) (92C50)

Related Items (12)

ANALYSIS OF A CHLAMYDIA EPIDEMIC MODEL ⋮ A model of neutralization of \textit{Chlamydia trachomatis} based on antibody and host cell aggregation on the elementary body surface ⋮ Dynamical analysis of a sex-structured Chlamydia trachomatis transmission model with time delay ⋮ Dynamics of herpes and \textit{Chlamydia} co-infection in a population ⋮ Mathematical study of a risk-structured two-group model for chlamydia transmission dynamics ⋮ A mathematical model of chlamydial infection incorporating movement of chlamydial particles ⋮ Sensitivity analysis and parameter estimation for a model of Chlamydia Trachomatis infection ⋮ The arrested immunity hypothesis in an immunoepidemiological model of Chlamydia transmission ⋮ Re-infection-induced backward bifurcation in the transmission dynamics of chlamydia tracho\-matis ⋮ Delay Linear Chains in Mathematical Biology: Migratory Birds, Stem Cell Maturation, and Intracellular Chlamydia Infection ⋮ DO POOR ENVIRONMENTAL CONDITIONS DRIVE TRACHOMA TRANSMISSION IN BURUNDI? A MATHEMATICAL MODELLING STUDY ⋮ Use of a quantitative gene expression assay based on micro-array techniques and a mathematical model for the investigation of chlamydial generation time

Cites Work

• On the definition and the computation of the basic reproduction ratio \(R_ 0\) in models for infectious diseases in heterogeneous populations
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