Department of Chemical and Biomolecular Engineering, ETSIIT, University of Cantabria, Avda. Los Castros s/n, 39005, Santander, Spain.
Flow Science, Inc, Santa Fe, New Mexico, 87505, USA.
Sci Rep. 2019 May 13;9(1):7265. doi: 10.1038/s41598-019-43827-x.
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.
在这项工作中,我们报告了一个数值流动聚焦研究,以了解在连续流动微通道内的珠磁泳,从而对珠的运动及其对流动的影响进行详细分析。该数值模型采用拉格朗日方法,通过应用由永磁体产生的磁场,预测了珠从血液中的分离及其通过流动缓冲液的收集。对以下几种情况进行了建模:(i)单向耦合,其中动量从流体传递到被视为质点的珠,(ii)双向耦合,其中珠被视为质点,动量从珠传递到流体,反之亦然,以及(iii)考虑珠体积对流体位移影响的双向耦合。结果表明,尽管三种情况下的珠轨迹差异很小,但流场却有很大的变化,尤其是在施加高磁场时。因此,当施加高磁场时,应采用考虑珠的运动和体积对流场影响的准确全流动聚焦模型。尽管如此,当珠受到中或低磁场力作用时,可以安全地采用计算成本较低的模型来模拟磁泳。