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New mathematical paradigm applied to fluid flow in porous media: the case of permeable asphalt pavement

机译:新的数学范式应用于多孔介质中的流体流动:渗透沥青路面的情况

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The paper presents a new mathematical paradigm applied to fluid flow in porous media. In particular we are discussing the case of permeable asphalt pavement that has relevant industrial implications and significant effects on road safety. The traditional approach for evaluating the expected drainage capability of open-graded pavement is based on laboratory tests using hydraulic permeameters or measures on the field. The results are not generalizable and they are often unreliable because of the heterogeneity of the material and for spatial scale problems. In particular we have modeled internal microstructures of an open-graded asphalt sample as a general porous medium, positioning any aggregate particle. Then we have created the bitumen film around each particle. The unsteady flow of water inside the sample is simulated to evaluate the expected permeability for different specimens and material bulk density. The simulation is implemented through two different models. The reliability of the model is validated through experimental tests, by comparing the laboratory outcomes with the simulation results.
机译:本文提出了一种应用于多孔介质流体流动的新数学范式。特别是,我们正在讨论渗透沥青路面的情况,对道路安全有关的渗透性沥青路面。评估开放式路面预期排水能力的传统方法基于使用液压透视仪或田间措施的实验室测试。结果不明显,由于材料的异质性和空间尺度问题,它们通常不可靠。特别是,我们将开放式沥青样品的内部微观结构建模为一般多孔介质,定位任何骨料颗粒。然后我们已经在每个粒子周围创造了沥青胶片。模拟样品内的不稳定水流动以评估不同标本和材料堆积密度的预期渗透性。模拟通过两个不同的模型实现。通过将实验室结果与模拟结果进行比较,通过实验测试验证了模型的可靠性。

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