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Spatial Aspects of HIV Infection

Identifieur interne : 000D10 ( Istex/Corpus ); précédent : 000D09; suivant : 000D11

Spatial Aspects of HIV Infection

Auteurs : Frederik Graw ; Alan S. Perelson

Source :

RBID : ISTEX:16770A8B94389227DC141411A0F4EDF0252E9146

Abstract

Abstract: Human immunodeficiency virus type 1 (HIV-1) is one of the most and intensely studied viral pathogens in the history of science. However, despite the huge scientific effort, many aspects of HIV infection dynamics and disease pathogenesis within a host are still not understood. Mathematical modeling has helped to improve our understanding of the infection as well as the dynamics of the immune response. Fitting models to clinical data has provided estimates for the turnover rate of target cells [82, 83,111], the lifetime of infected cells and viral particles [104, 109], as well as for the rate of viral production by infected cells [21, 44]. Most mathematical models applied to experimental data on viral infections have been formulated as systems of ordinary differential equations (ODE) [91, 101, 104].

Url:
DOI: 10.1007/978-1-4614-4178-6_1

Links to Exploration step

ISTEX:16770A8B94389227DC141411A0F4EDF0252E9146

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<Para>Human immunodeficiency virus type 1 (HIV-1) is one of the most and intensely studied viral pathogens in the history of science. However, despite the huge scientific effort, many aspects of HIV infection dynamics and disease pathogenesis within a host are still not understood. Mathematical modeling has helped to improve our understanding of the infection as well as the dynamics of the immune response. Fitting models to clinical data has provided estimates for the turnover rate of target cells [82, 83,111], the lifetime of infected cells and viral particles [104, 109], as well as for the rate of viral production by infected cells [21, 44]. Most mathematical models applied to experimental data on viral infections have been formulated as systems of ordinary differential equations (ODE) [91, 101, 104].</Para>
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