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Numerical Analysis of Bead Magnetophoresis from Flowing Blood in a Continuous-Flow Microchannel: Implications to the Bead-Fluid Interactions

机译:连续流动微通道流动血液流血血珠的数值分析:对珠粒相互作用的影响

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In this work, we report a numerical flow-focused study of bead magnetophoresis inside a continuous-flow microchannel in order to provide a detailed analysis of bead motion and its effect on fluid flow. The numerical model involves a Lagrangian approach and predicts the bead separation from blood and their collection into a flowing buffer by the application of a magnetic field generated by a permanent magnet. The following scenarios are modelled: (i) one-way coupling wherein momentum is transferred from the fluid to beads, which are treated as point particles, (ii) two-way coupling wherein the beads are treated as point particles and momentum is transferred from the bead to the fluid and vice versa, and (iii) two-way coupling taking into account the effects of bead volume in fluid displacement. The results indicate that although there is little difference in the bead trajectories for the three scenarios, there is significant variation in the flow fields, especially when high magnetic forces are applied on the beads. Therefore, an accurate full flow-focused model that takes into account the effects of the bead motion and volume on the flow field should be solved when high magnetic forces are employed. Nonetheless, when the beads are subjected to medium or low magnetic forces, computationally inexpensive models can be safely employed to model magnetophoresis.
机译:在这项工作中,我们报告了连续流动微通道内的珠子磁性渗透蛋白磁性蛋白的数值微聚焦研究,以便提供对珠子运动的详细分析及其对流体流动的影响。数值模型涉及拉格朗日方法,并通过施加由永磁体产生的磁场来预测从​​血液和它们的收集到流动缓冲器中的珠子分离。采用以下情景:(i)单向耦合,其中动量从流体转移到珠子,其被视为点颗粒,(ii)双向偶联,其中珠子被视为点粒子,动量转移珠子到流体,反之亦然,并考虑到珠子体积在流体位移中的效果的双向偶联。结果表明,虽然这三种场景珠轨迹几乎没有差异,但是在流场中存在显着的变化,特别是当在珠子上施加高磁力时。因此,当采用高磁力时,应解决考虑珠子运动和在流场上的珠子运动和体积上的效果的精确的全流动模型。尽管如此,当珠子经受中等或低磁力时,可以安全地使用计算廉价的模型来模拟磁芯蛋白。

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