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首页> 外文期刊>International Journal of Mineral Processing >Settling velocities of particulate Systems: 14. Unified model of sedimentation, centrifugation and filtration of flocculated suspensions
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Settling velocities of particulate Systems: 14. Unified model of sedimentation, centrifugation and filtration of flocculated suspensions

机译:颗粒系统的沉降速度:14.絮凝悬浮液的沉降,离心和过滤的统一模型

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摘要

This paper presents a unified theory of solid-liquid separation of flocculated suspensions including sedimentation-thickening, centrifugation and filtration. After identifying the variables and equations for each of the operations thickening, centrifugation and filtration, and establishing the compatibility between them, we show that these processes can be described by variants of one scalar hyperbolic-parabolic strongly degenerate partial differential equation with appropriate initial and boundary conditions. To complete the description, constitutive equations should be postulated for the solid-fluid interaction forces in the suspension and for the permeability and the compressibility of the porous medium, which is either a sediment or a filter cake. A particular unit operation can then be simulated by solving these equations numerically. The mathematical analysis of the resulting model confirms the well-posedness of the mathematical model and support the design of robust numerical simulation methods. These methods are employed to calculate a variety of examples from thickening, centrifugation and filtration, which illustrate the theory.
机译:本文提出了一种絮凝悬浮液的固液分离的统一理论,包括沉降增稠,离心和过滤。在确定了每个操作的增稠,离心和过滤的变量和方程式,并建立了它们之间的兼容性之后,我们证明了这些过程可以用一个标量双曲线-抛物线强退化的偏微分方程的变体描述,并带有适当的初始和边界条件。为了完成描述,应该为悬浮液中的固液相互作用力以及多孔介质(为沉淀物或滤饼)的渗透性和可压缩性假定本构方程。然后可以通过数值求解这些方程来模拟特定的单元操作。所得模型的数学分析证实了该数学模型的适定性,并支持了稳健的数值模拟方法的设计。这些方法被用于从浓缩,离心和过滤中计算出各种实例,这说明了这一理论。

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