Numerical Simulation of Mucus Clearance inside Lung Airways

Abstract

Airway mucus is difficult to clear and to improve lung function clearance of mucus is necessary. The deep coughing, chest physiotherapy, high frequency chest wall oscillation etc. are some of the best methods to clear excessive mucus from lung airways. In this article we analysed the behavior of fluid flow between parallel walls , where both walls are porous and the flow is induced by the oscillation of these walls and pressure gradient; which is applicable for clearance of mucus from lung airways. Generalized couette flow is applicable to model the oscillation of parallel walls, however the laminar flow of viscous fluid is taken under consideration. The generalized Navier-Stokes equations are applied to make various hypotheses and finite difference scheme is used to solve the problem numerically. Effect of wall oscillation, wall porosity, pressure due to porous media on mucus clearance and particle aspect ratio on the deposition of nonspherical nanoparticles are analysed graphycally after simulating the problem on MATLAB R2013a by user defind code. Simulation show an excellent agreement of unsteady flow of viscous fluid at large values of time and significant correlation between pressure gradient and porosity of walls, frequency of wall oscillation and their imapct on mucus clearance are obtained. In addion it is observed that fluid and particle velocity are increased with the enhancement of media porosity, breathing frequency and aspect ratio. The aim of this paper is to study the influence of wall movement, wall porosity, pressure on wall, wall oscillating frequency on the clearance of mucus from lung airways.

Simulation and Modeling for Aging and Particle Shape Effect on Airflow Dynamics and Filtration Efficiency of Human Lung

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Effect of periodic permeability of lung airways on the flow dynamics of viscous fluid

“…For this reason, we have adopted a numerical procedure to find solutions of the problem. Although there are various numerical techniques, for example, the finite difference method (FDM) [7,[19][20][21], the finite element method (FEM) [10,22] or the finite volume method (FVM) [23] have been used to solve such nonlinear problem. Among those methods, FDM is a basic and less tedious technique for regular geometry.…”