Biomicrofluidics. 2010 May 19;4(2):024106. doi: 10.1063/1.3396449.
Accurately mimicking the complexity of microvascular systems calls for a technology which can accommodate particularly small sample volumes while retaining a large degree of freedom in channel geometry and keeping the price considerably low to allow for high throughput experiments. Here, we demonstrate that the use of surface acoustic wave driven microfluidics systems successfully allows the study of the interrelation between melanoma cell adhesion, the matrix protein collagen type I, the blood clotting factor von Willebrand factor (vWF), and microfluidic channel geometry. The versatility of the tool presented enables us to examine cell adhesion under flow in straight and bifurcated microfluidic channels in the presence of different protein coatings. We show that the addition of vWF tremendously increases (up to tenfold) the adhesion of melanoma cells even under fairly low shear flow conditions. This effect is altered in the presence of bifurcated channels demonstrating the importance of an elaborate hydrodynamic analysis to differentiate between physical and biological effects. Therefore, computer simulations have been performed along with the experiments to reveal the entire flow profile in the channel. We conclude that a combination of theory and experiment will lead to a consistent explanation of cell adhesion, and will optimize the potential of microfluidic experiments to further unravel the relation between blood clotting factors, cell adhesion molecules, cancer cell spreading, and the hydrodynamic conditions in our microcirculatory system.
准确模拟微血管系统的复杂性需要一种能够适应特别小的样本量的技术,同时在通道几何形状上保留很大的自由度,并保持相当低的价格,以允许进行高通量实验。在这里,我们证明了表面声波驱动的微流控系统的使用可以成功地研究黑色素瘤细胞黏附、基质蛋白胶原 I、凝血因子血管性血友病因子 (vWF) 与微流控通道几何形状之间的相互关系。所提出的工具的多功能性使我们能够在存在不同蛋白质涂层的情况下,在直的和分叉的微流控通道中检查流动条件下的细胞黏附。我们表明,vWF 的添加大大增加(高达十倍)了黑色素瘤细胞的黏附,即使在相当低的剪切流条件下也是如此。在存在分叉通道的情况下,这种效应发生了变化,这表明需要进行详细的流体动力学分析来区分物理和生物效应。因此,与实验一起进行了计算机模拟以揭示通道中的整个流动剖面。我们得出结论,理论和实验的结合将导致对细胞黏附的一致解释,并将优化微流控实验的潜力,以进一步阐明凝血因子、细胞黏附分子、癌细胞扩散以及我们的微循环系统中的流体动力学条件之间的关系。