### Abstract

Original language | English |
---|---|

Pages (from-to) | 121009 |

Number of pages | 1 |

Journal | Journal Of Biomechanical Engineering |

Volume | 135 |

Issue number | 12 |

DOIs | |

Publication status | Published - 1 Dec 2013 |

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*Journal Of Biomechanical Engineering*,

*135*(12), 121009. https://doi.org/10.1115/1.4025717

**Computational study of the blood flow in three types of 3D hollow fiber membrane bundles.** / Zhang, Jiafeng; Chen, Xiaobing; Ding, Jun; Fraser, Katharine H; Taskin, M Ertan; Griffith, Bartley P; Wu, Zhongjun J.

Research output: Contribution to journal › Article

*Journal Of Biomechanical Engineering*, vol. 135, no. 12, pp. 121009. https://doi.org/10.1115/1.4025717

}

TY - JOUR

T1 - Computational study of the blood flow in three types of 3D hollow fiber membrane bundles

AU - Zhang, Jiafeng

AU - Chen, Xiaobing

AU - Ding, Jun

AU - Fraser, Katharine H

AU - Taskin, M Ertan

AU - Griffith, Bartley P

AU - Wu, Zhongjun J

PY - 2013/12/1

Y1 - 2013/12/1

N2 - The goal of this study is to develop a computational fluid dynamics (CFD) modeling approach to better estimate the blood flow dynamics in the bundles of the hollow fiber membrane based medical devices (i.e., blood oxygenators, artificial lungs, and hemodialyzers). Three representative types of arrays, square, diagonal, and random with the porosity value of 0.55, were studied. In addition, a 3D array with the same porosity was studied. The flow fields between the individual fibers in these arrays at selected Reynolds numbers (Re) were simulated with CFD modeling. Hemolysis is not significant in the fiber bundles but the platelet activation may be essential. For each type of array, the average wall shear stress is linearly proportional to the Re. For the same Re but different arrays, the average wall shear stress also exhibits a linear dependency on the pressure difference across arrays, while Darcy's law prescribes a power-law relationship, therefore, underestimating the shear stress level. For the same Re, the average wall shear stress of the diagonal array is approximately 3.1, 1.8, and 2.0 times larger than that of the square, random, and 3D arrays, respectively. A coefficient C is suggested to correlate the CFD predicted data with the analytical solution, and C is 1.16, 1.51, and 2.05 for the square, random, and diagonal arrays in this paper, respectively. It is worth noting that C is strongly dependent on the array geometrical properties, whereas it is weakly dependent on the flow field. Additionally, the 3D fiber bundle simulation results show that the three-dimensional effect is not negligible. Specifically, velocity and shear stress distribution can vary significantly along the fiber axial direction.

AB - The goal of this study is to develop a computational fluid dynamics (CFD) modeling approach to better estimate the blood flow dynamics in the bundles of the hollow fiber membrane based medical devices (i.e., blood oxygenators, artificial lungs, and hemodialyzers). Three representative types of arrays, square, diagonal, and random with the porosity value of 0.55, were studied. In addition, a 3D array with the same porosity was studied. The flow fields between the individual fibers in these arrays at selected Reynolds numbers (Re) were simulated with CFD modeling. Hemolysis is not significant in the fiber bundles but the platelet activation may be essential. For each type of array, the average wall shear stress is linearly proportional to the Re. For the same Re but different arrays, the average wall shear stress also exhibits a linear dependency on the pressure difference across arrays, while Darcy's law prescribes a power-law relationship, therefore, underestimating the shear stress level. For the same Re, the average wall shear stress of the diagonal array is approximately 3.1, 1.8, and 2.0 times larger than that of the square, random, and 3D arrays, respectively. A coefficient C is suggested to correlate the CFD predicted data with the analytical solution, and C is 1.16, 1.51, and 2.05 for the square, random, and diagonal arrays in this paper, respectively. It is worth noting that C is strongly dependent on the array geometrical properties, whereas it is weakly dependent on the flow field. Additionally, the 3D fiber bundle simulation results show that the three-dimensional effect is not negligible. Specifically, velocity and shear stress distribution can vary significantly along the fiber axial direction.

UR - http://dx.doi.org/10.1115/1.4025717

U2 - 10.1115/1.4025717

DO - 10.1115/1.4025717

M3 - Article

VL - 135

SP - 121009

JO - Journal Of Biomechanical Engineering

JF - Journal Of Biomechanical Engineering

SN - 0148-0731

IS - 12

ER -