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Simulation of the interaction between nonspherical particles within the CFD-DEM framework via multisphere approximation and rolling resistance method

机译:多球逼近和滚动阻力法模拟CFD-DEM框架内非球形粒子之间的相互作用

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摘要

The particle shape is an important factor playing critical role in evaluation of the interactions between particles in high-concentration particle-fluid flows. In this paper, the well-known multisphere (MS) approximation approach and the novel rolling resistance approach are utilized to examine their performance in order to simplify the generalized shaped particle's interactions within the framework of discrete element method (DEM) and computational fluid dynamics (CFD). The performance of two approaches are compared with the perfect particle's shape geometry, for the limited cases of cubic-shaped and disk-shaped particle flows in a horizontal well drilling process as a reference scenario. Deviation of the MS approximation shape from the perfect particle geometry is evaluated by comparison of macroscopic properties of nonspherical particle. It is determined that the data on macroscopic parameters yielded by the MS model tend to converge to those of the smooth particle with the increasing number of the subspheres. Moreover, the effectiveness of rolling resistance method is investigated by comparison of macroscopic properties of nonspherical particles with approximated MS approach and approximated spherical particles subjected to the rolling friction. The results show that the updated rolling resistance model can reduce the inaccuracy in the prediction of the particles deposit originated from the spherical shape idealization fairly and can be considered where the cost of computations is a restrictive issue.
机译:颗粒形状是评估高浓度颗粒-流体流动中颗粒间相互作用的重要因素。为了简化广义形状粒子在离散元方法(DEM)和计算流体动力学(FEM)框架内的相互作用,本文采用了著名的多球(MS)逼近方法和新型滚动阻力方法来检验其性能。 CFD)。将两种方法的性能与完美粒子的形状几何进行了比较,以水平井钻探过程中立方形和圆盘形粒子流的有限情况为参考场景。通过比较非球形粒子的宏观特性,可以评估MS近似形状与理想粒子几何形状之间的偏差。可以确定的是,随着子球数量的增加,MS模型得出的宏观参数数据趋于收敛于光滑粒子的数据。此外,通过比较非球形颗粒的宏观性质,采用近似MS方法和近似球形颗粒经受滚动摩擦,研究了滚动阻力方法的有效性。结果表明,更新后的滚动阻力模型可以公平地减少源自球形理想化的颗粒沉积预测的不准确性,并且可以在计算成本是一个限制性问题的情况下考虑使用。

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