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Numerical investigation of the interaction of a finite-size particle with a tangentially moving boundary

机译:有限尺寸粒子与切向运动边界相互作用的数值研究

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The motion of a finite-size particle in steady two-dimensional lid-and shear-driven square-cavity flows is investigated. The coupled equations are solved numerically using a discontinuous Galerkin-finite-element method (DG-FEM) combined with the so-called smoothed-profile method (SPM). The spectral convergence enables an accurate and efficient computation of particle trajectories without moving grids. Particle trajectories are obtained by solving the Navier Stokes and Newtons's equations for the particle motion using simulations without additional model assumptions fully resolving all scales down to the flow in the lubrication gap. Particle trajectories are compared with streamlines and trajectories from one-way coupling. In the shear-driven square cavity with convex streamlines finite-size particles suffer a significant displacement effect when passing the moving boundary closely. While inertia displaces the particle towards outer streamlines, the finite-size effect alone displaces the particle towards inner streamlines. For weakly inertial particles the latter displacement effect is shown to be qualitatively similar to the displacement modelled by inelastic collision in a one-way-coupling approach. (C) 2016 Elsevier Inc. All rights reserved.
机译:研究了二维有限盖和剪切力驱动的方腔流中有限尺寸粒子的运动。耦合方程使用不连续的Galerkin有限元方法(DG-FEM)与所谓的平滑轮廓法(SPM)进行数值求解。频谱收敛使得无需移动网格即可准确,高效地计算粒子轨迹。粒子轨迹是通过使用仿真求解粒子运动的Navier Stokes和Newtons方程获得的,而无需其他模型假设即可完全解决所有尺度直至润滑间隙中的流动。将粒子轨迹与单向耦合的流线和轨迹进行比较。在带有凸流线的剪切驱动方腔中,当大小接近运动边界时,有限尺寸的粒子会产生明显的位移效应。虽然惯性使粒子向外部流线移动,但仅有限尺寸效果就使粒子向内部流线移动。对于弱惯性粒子,后者的位移效果在质量上类似于单向耦合方法中通过非弹性碰撞建模的位移。 (C)2016 Elsevier Inc.保留所有权利。

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