饱和吸湿状态下压实土相对透气性的测量

IF 1 4区 工程技术 Q4 MECHANICS
Antonin Fabbri, Noha Al Haffar, Fionn McGregor
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引用次数: 9

摘要

在过去的几十年里,人们对土材料的吸湿性能进行了广泛的研究。然而,尽管其多孔网络内的空气流动可能会显著影响蒸汽传递动力学,从而影响其吸湿性能,但很少有研究关注其评估。为此,一个关键参数是材料的透气性,以及它随空气相对湿度的变化。事实上,由于土材料的吸附特性,如果孔内空气的湿度发生变化,可以预见含水率的变化,从而可以预见相对渗透率的变化。为了填补这一空白,本文提出了用一种新的实验装置测量夯实土样品的相对渗透率。在控制的流速、温度和湿度下,用空气发生器诱导空气流过样品。试样几何形状的选择是为了尽可能地减少其含水量的非均匀性,并在几种流速下实现了测试。结果表明,气体渗透性随注入空气的相对湿度和材料的含水量的变化,无论是吸附还是解吸,最终成功地与著名的科里定律的预测相比较。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Measurement of the relative air permeability of compacted earth in the hygroscopic regime of saturation

The hygroscopic behavior of earthen materials has been extensively studied in the past decades. However, while the air flow within their porous network may significantly affect the kinetics of vapor transfer and thus their hygroscopic performances, few studies have focused on its assessment. For that purpose, a key parameter would be the gas permeability of the material, and its evolution with the relative humidity of the air. Indeed, due to the sorption properties of earthen material, an evolution of the water content, and thus of relative permeability, are foreseeable if the humidity of in-pore air changes. To fill this gap, this paper presents the measurement of relative permeabilities of a compacted earth sample with a new experimental set-up. The air flow through the sample is induced with an air generator at controlled flow rate, temperature, and humidity. The sample geometry was chosen in order to reduce, as much as possible, its heterogeneity in water content, and the tests were realized for several flow rates. The results, which show the evolution of gas permeability with the relative humidity of the injected air and with the water content of the material, either in adsorption or in desorption, were eventually successfully compared to predictions of the well-known Corey's law.

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来源期刊
Comptes Rendus Mecanique
Comptes Rendus Mecanique 物理-力学
CiteScore
1.40
自引率
0.00%
发文量
0
审稿时长
12 months
期刊介绍: The Comptes rendus - Mécanique cover all fields of the discipline: Logic, Combinatorics, Number Theory, Group Theory, Mathematical Analysis, (Partial) Differential Equations, Geometry, Topology, Dynamical systems, Mathematical Physics, Mathematical Problems in Mechanics, Signal Theory, Mathematical Economics, … The journal publishes original and high-quality research articles. These can be in either in English or in French, with an abstract in both languages. An abridged version of the main text in the second language may also be included.
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