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将幂律溶血模型扩展至复杂流动。

Extending the Power-Law Hemolysis Model to Complex Flows.

作者信息

Faghih Mohammad M, Keith Sharp M

机构信息

Biofluid Mechanics Laboratory, Department of Mechanical Engineering, University of Louisville, Louisville, KY 40292.

出版信息

J Biomech Eng. 2016 Dec 1;138(12). doi: 10.1115/1.4034786.

Abstract

Hemolysis (damage to red blood cells) is a long-standing problem in blood contacting devices, and its prediction has been the goal of considerable research. The most popular model relating hemolysis to fluid stresses is the power-law model, which was developed from experiments in pure shear only. In the absence of better data, this model has been extended to more complex flows by replacing the shear stress in the power-law equation with a von Mises-like scalar stress. While the validity of the scalar stress also remains to be confirmed, inconsistencies exist in its application, in particular, two forms that vary by a factor of 2 have been used. This article will clarify the proper extension of the power law to complex flows in a way that maintains correct results in the limit of pure shear.

摘要

溶血(红细胞损伤)是血液接触装置中一个长期存在的问题,对其进行预测一直是大量研究的目标。将溶血与流体应力联系起来的最流行模型是幂律模型,该模型仅基于纯剪切实验得出。在缺乏更好数据的情况下,通过用类似冯·米塞斯的标量应力取代幂律方程中的剪切应力,该模型已扩展到更复杂的流动情况。虽然标量应力的有效性仍有待证实,但其应用存在不一致之处,特别是使用了两种相差两倍的形式。本文将以一种在纯剪切极限下保持正确结果的方式,阐明幂律对复杂流动的正确扩展。

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