Self-organized ventilation defects in asthma: insights and open-source implementation of the Venegas-Winkler model.

IF 3 3区 综合性期刊 Q1 MULTIDISCIPLINARY SCIENCES
Graham M Donovan
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引用次数: 0

Abstract

The Venegas-Winkler model is a seminal model in asthma pathophysiology, providing both a conceptual and quantitative framework for extending a posited bistability between open and closed states at the level of the individual, terminal airway to the lung as a whole. In doing so, it offers an explanation for the characteristic ventilation heterogeneity (or clustered ventilation defects) seen in asthma. The terminal airway bistability is based on the Anafi-Wilson model, and this is embedded and extended into a symmetric bifurcating airway tree, in which an enforced tidal volume target and an imposed degree of airway smooth-muscle activation interact to generate spatially structured ventilation patterns. Here, we provide the first open-source implementation of the Venegas-Winkler bronchoconstriction cascade model and use it to identify several previously undescribed properties: both the tree depth and wall thickness assumptions affect the bifurcation onset, tidal volume and acinar elastance assumptions require careful interpretation for a model at sub-lung scale and airway geometry assumptions strongly affect driving pressures and bifurcation cascade characteristics.

哮喘的自组织通气缺陷:Venegas-Winkler模型的见解和开源实现。
Venegas-Winkler模型是哮喘病理生理学中的一个开创性模型,它提供了一个概念和定量框架,用于在个体水平上扩展开放和封闭状态之间的假定双稳定性,终端气道到整个肺。在此过程中,它为哮喘中所见的特征性通气异质性(或聚集性通气缺陷)提供了解释。末端气道双稳定性基于Anafi-Wilson模型,该模型嵌入并扩展为对称分叉气道树,其中强制潮汐量目标和气道平滑肌激活的强制程度相互作用以产生空间结构的通气模式。在这里,我们提供了Venegas-Winkler支气管收缩级联模型的第一个开源实现,并使用它来识别先前未描述的几个属性:树的深度和壁厚假设都会影响分岔的发生,潮汐体积和腺泡弹性假设需要仔细解释亚肺尺度的模型,气道几何假设强烈影响驱动压力和分岔级联特征。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
Royal Society Open Science
Royal Society Open Science Multidisciplinary-Multidisciplinary
CiteScore
6.00
自引率
0.00%
发文量
508
审稿时长
14 weeks
期刊介绍: Royal Society Open Science is a new open journal publishing high-quality original research across the entire range of science on the basis of objective peer-review. The journal covers the entire range of science and mathematics and will allow the Society to publish all the high-quality work it receives without the usual restrictions on scope, length or impact.
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