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Central difference solutions of the kinematic model of settling of polydispersee suspensions and three-dimensional particle-scale simulations

机译:多分散悬浮液沉降运动模型的中心差解和三维颗粒尺度模拟

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The extension of Kynch's kinematic theory of sedimentation of monodisperse suspensions to poly- disperse mixtures leads to a nonliner system of conservation laws for he volume fractions of each species. In this paper, we show that a second-order central (Riemann-solver-free) scheme for the solution of systems of Conservation laws can be employed as an efficient tool for the simulation f the settling and the separation of Polydisperse suspensions. This is demonstrated by comparison with a published experimental study of the settling Of a bidisperse suspension. In addition, we compare the prediction of the one-dimensional kinematic sedimentation Model with a three-dimensional particle-scale simulation.
机译:Kynch将单分散悬浮液沉降到多分散混合物的运动学理论的扩展导致了每个物种的体积分数的非线性守恒律系统。在本文中,我们表明,守恒律系统解的二阶中心(无Riemann求解器)方案可以用作模拟多分散悬浮液沉降和分离的有效工具。通过与双分散悬浮液沉降的已发表实验研究进行比较来证明这一点。此外,我们将一维运动沉降模型的预测与三维颗粒尺度模拟进行了比较。

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