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SELF-SIMILAR FOCUSING IN POROUS MEDIA: AN EXPLICIT CALCULATION

机译:多孔介质中的自相似聚焦:显式计算

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We consider a porous medium flow in which the material is initially distributed in the exterior of an empty region (a hole) and study the final stage of the hole-filling process as well as the initial stage of the post filling regime. It is known that in axially symmetric flow the hole-filling is asymptotically described by a self-similar solution which depends on a constant determined by the initial distribution. The post filling accumulation process is also locally described by a self-similar solution which in turn is characterized by a constant. In general, these constants must be found either experimentally or numerically. Here we present an example of a one-dimensional flow where the constants are obtained explicitly.
机译:我们考虑一种多孔介质流,其中材料最初分布在空区域(孔)的外部,并研究了孔填充过程的最后阶段以及后填充过程的初始阶段。众所周知,在轴对称流动中,通过自相似解渐近地描述孔填充,自相似解依赖于由初始分布确定的常数。填充后堆积过程也由自相似解局部描述,而自相似解又具有常数。通常,这些常数必须通过实验或数值找到。在这里,我们提供一个一维流的示例,其中常量是明确获得的。

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