A mathematical model describing the localization and spread of influenza A virus infection within the human respiratory tract

Within the human respiratory tract (HRT), virus diffuses through the periciliary fluid (PCF) bathing the epithelium. But virus also undergoes advection: as the mucus layer sitting atop the PCF is pushed along by the ciliated cell's beating cilia, the PCF and its virus content are also pushed al...

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Veröffentlicht in:PLoS computational biology 2020-04, Vol.16 (4), p.e1007705-e1007705
Hauptverfasser: Quirouette, Christian, Younis, Nada P, Reddy, Micaela B, Beauchemin, Catherine A A
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Younis, Nada P
Reddy, Micaela B
Beauchemin, Catherine A A
description Within the human respiratory tract (HRT), virus diffuses through the periciliary fluid (PCF) bathing the epithelium. But virus also undergoes advection: as the mucus layer sitting atop the PCF is pushed along by the ciliated cell's beating cilia, the PCF and its virus content are also pushed along, upwards towards the nose and mouth. While many mathematical models (MMs) have described the course of influenza A virus (IAV) infections in vivo, none have considered the impact of both diffusion and advection on the kinetics and localization of the infection. The MM herein represents the HRT as a one-dimensional track extending from the nose down towards the lower HRT, wherein stationary cells interact with IAV which moves within (diffusion) and along with (advection) the PCF. Diffusion was found to be negligible in the presence of advection which effectively sweeps away IAV, preventing infection from disseminating below the depth at which virus first deposits. Higher virus production rates (10-fold) are required at higher advection speeds (40 μm/s) to maintain equivalent infection severity and timing. Because virus is entrained upwards, upper parts of the HRT see more virus than lower parts. As such, infection peaks and resolves faster in the upper than in the lower HRT, making it appear as though infection progresses from the upper towards the lower HRT, as reported in mice. When the spatial MM is expanded to include cellular regeneration and an immune response, it reproduces tissue damage levels reported in patients. It also captures the kinetics of seasonal and avian IAV infections, via parameter changes consistent with reported differences between these strains, enabling comparison of their treatment with antivirals. This new MM offers a convenient and unique platform from which to study the localization and spread of respiratory viral infections within the HRT.
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But virus also undergoes advection: as the mucus layer sitting atop the PCF is pushed along by the ciliated cell's beating cilia, the PCF and its virus content are also pushed along, upwards towards the nose and mouth. While many mathematical models (MMs) have described the course of influenza A virus (IAV) infections in vivo, none have considered the impact of both diffusion and advection on the kinetics and localization of the infection. The MM herein represents the HRT as a one-dimensional track extending from the nose down towards the lower HRT, wherein stationary cells interact with IAV which moves within (diffusion) and along with (advection) the PCF. Diffusion was found to be negligible in the presence of advection which effectively sweeps away IAV, preventing infection from disseminating below the depth at which virus first deposits. Higher virus production rates (10-fold) are required at higher advection speeds (40 μm/s) to maintain equivalent infection severity and timing. 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subjects Advection
Antiviral agents
Bathing
Biology and life sciences
Cilia
Development and progression
Diagnosis
Diffusion
Distribution
Epithelium
Humans
Immune response
Infections
Influenza
Influenza A
Influenza A virus - pathogenicity
Influenza research
Influenza viruses
Influenza, Human - epidemiology
Influenza, Human - metabolism
Influenza, Human - virology
Kinetics
Localization
Mathematical models
Medicine and health sciences
Models, Theoretical
Mucus
Nose
Ordinary differential equations
Orthomyxoviridae Infections - virology
Partial differential equations
Physical Sciences
Physics
Regeneration
Respiratory System - virology
Respiratory tract
Respiratory tract infections
Software
Virus Replication
Viruses
title A mathematical model describing the localization and spread of influenza A virus infection within the human respiratory tract
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