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An immersed boundary-lattice Boltzmann approach to study the dynamics of elastic membranes in viscous shear flows

机译:浸没边界格子Boltzmann方法研究粘性剪切流中弹性膜的动力学

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A combined immersed boundary-lattice Boltzmann approach is used to simulate the dynamics of elastic membrane immersed in a viscous incompressible flow. The lattice Boltzmann method is utilized to solve the flow field on a regular Eulerian grid, while the immersed boundary method is employed to incorporate the fluid-membrane interaction with a Lagrangian representation of the deformable immersed boundary. The distinct feature of the method used here is to employ the combination of simple Peskin's IBM and standard LBM. In order to obtain more accurate and truthful solutions, however, a non-uniform distribution of Lagrangian points and a modified Dirac delta function are used. Two test cases are presented. In the first case, we consider a vesicle suspended in a simple shear flow commonly known as tank-treading motion. The computed results were compared with experiments, which showed reasonably good agreement. For the second test case, we consider individual healthy (soft) and sick (stiff) RBCs suspended in a shear flow. The simulation results demonstrated that elastic deformation plays an important role in overall RBC motions characterized as tank-treading and tumbling motions, in which the natural state of the elastic membrane is an essential consideration. In addition, the results confirm that the combination of the immersed boundary and lattice Boltzmann methods permits the simulation of the complex biological phenomena.
机译:组合的浸入边界格子Boltzmann方法用于模拟浸入粘性不可压缩流中的弹性膜的动力学。格子Boltzmann方法用于求解规则欧拉网格上的流场,而沉浸边界方法则用于将流体-膜相互作用与可变形沉浸边界的拉格朗日表示相结合。这里使用的方法的独特之处在于将简单的Peskin的IBM和标准LBM结合使用。然而,为了获得更准确和真实的解,使用了拉格朗日点的不均匀分布和修正的狄拉克德尔塔函数。提出了两个测试用例。在第一种情况下,我们考虑了一个以简单的剪切流悬浮的囊泡,通常称为坦克踩踏运动。计算结果与实验结果进行了比较,结果吻合良好。对于第二个测试用例,我们考虑了悬浮在剪切流中的健康(软)和病(硬)RBC。仿真结果表明,弹性变形在以履带踩踏和翻滚运动为特征的整个RBC运动中起着重要作用,其中弹性膜的自然状态是必不可少的考虑因素。此外,结果证实了浸入边界和格子玻尔兹曼方法的组合可以模拟复杂的生物现象。

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