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Capsule dynamics and rheology in shear flow: Particle pressure and normal stress

机译:剪切流中的胶囊动力学和流变性:颗粒压力和法向应力

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In this paper, we examine the dynamics of an isolated capsule using a hybrid lattice-Boltzmann/finite-element method, with a focus on how the capsule dynamics affects the rheology of capsule suspensions. We study initially spherical capsules undergoing a "tank-treading" behavior in which the particle assumes an ellipsoidal shape at a steady orientation while the capsule's membrane rotates. Of particular interest is the calculation of the particle pressure and a full characterization of the normal stresses. To date, results on capsule rheology only consider normal stress differences, which are insufficient to explain particle migration using the suspension balance model [P. R. Nott and J. F. Brady, "Pressure-driven suspension flow: Simulation and theory," J. Fluid Mech.275, 157 (1994)]. We also extend the results of R. Roscoe ["On the rheology of a suspension of viscoelastic spheres in a viscous liquid," J. Fluid Mech.28, 273 (1967)] using the solution for ellipsoidal particles of G. B. Jeffery ["The motion of ellipsoidal particles immersed in a viscous fluid," Proc. R. Soc. London, Ser. A102, 161 (1922)] to predict the particle-phase pressure of deformable particles. Both analytical modeling and numerical results show a negative (tensile) particle pressure, in contrast with the case of an isolated sphere, which shows no particle pressure.
机译:在本文中,我们使用混合晶格-玻尔兹曼/有限元方法研究了隔离胶囊的动力学,重点研究了胶囊动力学如何影响胶囊悬浮液的流变性。我们最初研究球形胶囊经历“水箱踩踏”行为,其中当胶囊的膜旋转时,颗粒呈稳定方向的椭圆形。特别令人感兴趣的是颗粒压力的计算和法向应力的完整表征。迄今为止,胶囊流变学的结果仅考虑了正常的应力差,这不足以用悬浮液平衡模型来解释颗粒迁移[P。 R. Nott和J. F. Brady,“压力驱动的悬浮液流动:模拟和理论”,J。Fluid Mech.275,157(1994)]。我们还使用GB Jeffery的椭球形颗粒的溶液扩展了R. Roscoe的结果[“关于粘弹性球在粘性液体中的悬浮液的流变学”,J。Fluid Mech.28,273(1967)]。椭圆形颗粒沉浸在粘性流体中的运动”,Proc。 R. Soc。伦敦,序列[A102,161(1922)]预测可变形颗粒的颗粒相压力。分析模型和数值结果均显示负(拉伸)粒子压力,而孤立球体则没有粒子压力。

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