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Calculation of the filtration problem by finite differences methods

机译:用有限差分法计算过滤问题

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The filtration problem of a suspension in a porous medium is relevant for the construction industry. In the design of hydraulic structures, construction of waterproof walls in the ground, grouting the loose soil, it is necessary to calculate the transfer and deposition of solid particles by the fluid flow. A one-dimensional filtration problem of a monodisperse suspension in a porous medium with a size-exclusion capture mechanism is considered. It is assumed that as the deposit grows, the porosity and admissible flow of particles through the porous medium change. The solution of the initial filtration model and the equivalent equations are calculated. For the numerical calculation of the problem, both standard first-order finite difference formulas and more accurate second-order schemes were used. The obtained solutions are compared with the results given by the TVD-scheme.
机译:多孔介质中悬浮液的过滤问题与建筑行业有关。在水工结构的设计中,在地下建造防水墙,对松散的土壤进行灌浆,有必要计算流体流动引起的固体颗粒的转移和沉积。考虑了具有尺寸排阻捕获机制的多孔介质中单分散悬浮液的一维过滤问题。假定随着沉积物的增长,通过多孔介质的孔隙率和允许的颗粒流量会发生变化。计算初始过滤模型的解和等效方程。对于问题的数值计算,使用了标准的一阶有限差分公式和更精确的二阶格式。将获得的解决方案与TVD方案给出的结果进行比较。

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