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Computational flow in a collapsed tube with wall contact

机译:具有壁接触的塌缩管中的计算流量

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摘要

Biofluids are transported in deformable vessels. When the transmural pressure is negative, the vessel collapses; opposite walls can come into contact. The dynamics of collapsible pipes depend upon the coupling between the biofluid and the biosolid via the tube law, which is described in the present paper. A brief review of experimental and theoretical modelling is also given, with emphasis on the one-dimensional theory. However, this fruitful model has many limitations; three-dimensional studies must now be carried out. As an illustration, the laminar steady flow has been computed in a rigid pipe corresponding to a highly collapsed tube with wall contact (Reynolds number of 1210). The Navier-Stokes equations, associated to the classical boundary conditions, were solved by a finite element method. Where the opposite walls are in contact, the fluid flows through two small tear-drop-shaped outer passages. In the downstream divergent, in- and up(bottom)ward jets are associated to flow separations and to flow characteristics behind a stationary immersed wall.
机译:生物流体在可变形容器中运输。当透壁压力为负时,血管塌陷。相对的墙壁可能会接触。可折叠管的动力学取决于通过管定律在生物流体和生物固体之间的耦合,这在本文中有描述。还简要介绍了实验和理论建模,重点是一维理论。但是,这种卓有成效的模型有很多局限性。现在必须进行三维研究。作为说明,层流稳定流是在刚性管中计算的,该刚性管与具有壁接触的高度塌陷的管相对应(雷诺数为1210)。与经典边界条件相关的Navier-Stokes方程通过有限元方法求解。在相对的壁接触的地方,流体流过两个小水滴形的外部通道。在下游,向内和向上(底部)的射流与固定的沉浸壁后面的流动分离和流动特性有关。

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