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Mathematical modelling of mucus transport in diseased airways with effects of constriction of airway diameter and Mucus viscosity

机译:气道直径和粘液黏度收缩对粘膜在患病气道中迁移的数学模型

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In this paper, a coaxial flow of air and mucus in a circular tube under time dependent pressure gradient function is modelled and have been considered to study mucus transport in the diseased airway (Bronchial constriction). It is assumed that moist air (assumed to be an incompressible Newtonian fluid) and mucus flow under the quasi-steady state laminar condition caused by prolonged cough. The mucus layer is considered to be divided into two sub-layers, the one in contact with the air flow and the other sub-layer adjacent to the cilia bed, the effect of constriction of the airway diameter on mucus transport and mucus viscosity. The analysis and approximate result shows that mucus transport in constricted airway decreases as diameter changes. It is also shown that air flow rate affected by mucus transport and mucus viscosity in the constricted airway.
机译:在本文中,对时间依赖性压力梯度函数作用下圆形管中空气和粘液的同轴流动进行了建模,并已考虑将其用于研究患病气道(支气管收缩)中的粘液运输。假定潮湿的空气(假定是不可压缩的牛顿流体)和粘液在长时间咳嗽引起的准稳态层流条件下流动。粘液层被认为是分为两个子层,一个与气流接触,另一个与纤毛床相邻的子层,气道直径的收缩对粘液运输和粘液粘度的影响。分析和近似结果表明,随着直径的变化,狭窄气道中的粘液运输减少。还显示出空气流速受狭窄气道中的粘液运输和粘液粘度影响。

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