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分数阶模型对表观血管顺应性的表示可作为分析动脉僵硬度的一种替代方法:一项研究。

Fractional-order model representations of apparent vascular compliance as an alternative in the analysis of arterial stiffness: anstudy.

机构信息

Electrical, and Mathematical Sciences, and Engineering Division (CEMSE), King Abdullah University of Science, and Technology (KAUST), Thuwal 23955- 6900, Makkah Province, Saudi Arabia.

出版信息

Physiol Meas. 2021 May 13;42(4). doi: 10.1088/1361-6579/abf1b1.

Abstract

. Recent studies have demonstrated the advantages of fractional-order calculus tools for probing the viscoelastic properties of collagenous tissue, characterizing the arterial blood flow and red cell membrane mechanics, and modeling the aortic valve cusp. In this article, we present novel lumped-parameter equivalent circuit models for apparent arterial compliance using a fractional-order capacitor (FOC). FOCs, which generalize capacitors and resistors, display a fractional-order behavior that can capture both elastic and viscous properties through a power-law formulation.. The proposed framework describes the dynamic relationship between the blood-pressure input and the blood volume, using linear fractional-order differential equations.. The results show that the proposed models present a reasonable fit with thedata of more than 4000 subjects. Additionally, strong correlations have been identified between the fractional-order parameter estimates and the central hemodynamic determinants as well as the pulse-wave velocity indexes.. Therefore, the fractional-order-based paradigm for arterial compliance shows notable potential as an alternative tool in the analysis of arterial stiffness.

摘要

. 最近的研究表明,分数阶微积分工具在探测胶原蛋白组织的粘弹性、描述动脉血流和红细胞膜力学以及模拟主动脉瓣叶方面具有优势。在本文中,我们提出了一种使用分数阶电容 (FOC) 的新的集中参数等效电路模型来表示表观动脉顺应性。FOC 是对电容和电阻的推广,通过幂律公式表现出分数阶行为,可以通过幂律公式来捕捉弹性和粘性特性。. 所提出的框架使用线性分数阶微分方程来描述血压输入和血量之间的动态关系。. 结果表明,所提出的模型与超过 4000 个受试者的数据具有很好的拟合度。此外,分数阶参数估计与中心血流动力学决定因素以及脉搏波速度指数之间存在很强的相关性。. 因此,基于分数阶的动脉顺应性范式作为动脉僵硬度分析的替代工具具有显著的潜力。

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