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[静脉血流动力学。基本方程]

[Venous hemodynamics. Base equations].

作者信息

Ribreau C

机构信息

Laboratoire de mécanique physique, Université Paris XII Val-de-Marne, UFR de Sciences et Technologie, Créteil.

出版信息

J Mal Vasc. 1989;14(4):287-93.

PMID:2584884
Abstract

The hydrodynamics in tubes with inert walls collapsed by a negative transmural pressure (inside pressure minus outside pressure) set up a fundamental and original approach in venous hemodynamics. Mechanisms of flow regulation and flow limitation can occur especially when the upstream pressure is held constant or when the average flow speed in a cross-section equals the local pressure waves speed. The three baseline equations on mechanics are required to demonstrate these properties: --the tube law, --the equation of motion, --the equation of continuity. It is shown that the behaviour of the tube varies with the nature of the flow (subcritical, critical or supercritical, subsonic, sonic or supersonic, according to the aerodynamics). Though this study does not take all the physiological and biological data into account, it includes indeed the three fundamental aspects on mechanics of the veins. The rheologic equation on the state of the venous wall, normal or pathologic, plays a major and determinant role.

摘要

由负跨壁压力(内部压力减去外部压力)导致具有惰性壁的血管塌陷所产生的流体动力学,为静脉血液动力学建立了一种基础且独特的方法。流量调节和流量限制机制尤其会在以下情况发生:上游压力保持恒定,或者横截面中的平均流速等于局部压力波速。需要三个力学基本方程来证明这些特性:——血管定律,——运动方程,——连续性方程。结果表明,血管的行为会根据血流性质(根据空气动力学,分为亚临界、临界或超临界,亚音速、音速或超音速)而有所不同。尽管本研究并未考虑所有生理和生物学数据,但它确实涵盖了静脉力学的三个基本方面。关于静脉壁正常或病理状态的流变方程起着主要且决定性的作用。

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