4.4 Article

Three-dimensional numerical simulation of red blood cell motion in Poiseuille flows

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出版社

WILEY
DOI: 10.1002/fld.3939

关键词

red blood cell; elastic spring model; immersed boundary method; Poiseuille flow

资金

  1. NSF [DMS-0914788]
  2. Division Of Mathematical Sciences
  3. Direct For Mathematical & Physical Scien [0914788] Funding Source: National Science Foundation

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An immersed boundary method based on an FEM has been successfully combined with an elastic spring network model for simulating the dynamical behavior of a red blood cell (RBC) in Poiseuille flows. This elastic spring network preserves the biconcave shape of the RBC in the sense that after the removal of the body force for driving the Poiseuille flow, the RBC with its typical parachute shape in a tube does restore its biconcave resting shape. As a benchmark test, the relationship between the deformation index and the capillary number of the RBCs flowing through a narrow cylindrical tube has been validated. For the migration properties of a single cell in a slit Poiseuille flow, a slipper shape accompanied by a cell membrane tank-treading motion is obtained for Re >= 0.03, and the cell mass center is away from the center line of the channel due to its asymmetric slipper shape. For the lower Re <= 0.0137, an RBC with almost undeformed biconcave shape has a tumbling motion. A transition from tumbling to tank-treading happens at the Reynolds number between 0.0137 and 0.03. In slit Poiseuille flow, the RBC can also exhibit a rolling motion like a wheel during the migration when the cell is released in the fluid flow with phi = pi/2 and theta = pi/2 (see Figure 12 for the definition of phi and theta). The lower the Reynolds number, the longer the rolling motion lasts; but the equilibrium shape and position are independent from the cell initial position in the channel. Copyright (C) 2014 John Wiley & Sons, Ltd.

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