An analytical model for wicking in porous media based on statistical geometry theory

In this work, an analytical model describing liquid wicking phenomenon in porous media was constructed, based on the statistical geometry theory and the fractal theory. In the model, a new structure-property relationship, depicted by specific surface, porosity, tortuosity, pore fractal dimension, ma...

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Main Authors: Gao Hui, Li Guangyu, Wang Zhongjing, Xu Nuo, Wu Zongyu
Format: Article
Language:English
Published: Sciendo 2022-03-01
Series:Polish Journal of Chemical Technology
Subjects:
Online Access:https://doi.org/10.2478/pjct-2022-0002
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author Gao Hui
Li Guangyu
Wang Zhongjing
Xu Nuo
Wu Zongyu
author_facet Gao Hui
Li Guangyu
Wang Zhongjing
Xu Nuo
Wu Zongyu
author_sort Gao Hui
collection DOAJ
description In this work, an analytical model describing liquid wicking phenomenon in porous media was constructed, based on the statistical geometry theory and the fractal theory. In the model, a new structure-property relationship, depicted by specific surface, porosity, tortuosity, pore fractal dimension, maximum pore size of the porous media, was introduced into the energy conservation equation. According to the theoretical model, the accumulated imbibition weight in porous media was achieved, and the predictions were verified by available experimental data published in different literatures. Besides, structure parameters influencing the imbibition process upon approaching equilibrium height were discussed. The model and results in this work are useful for the application of porous media in scientific research and industry.
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spelling doaj.art-1fde8898ee3643adb41eb195300603252022-12-22T02:11:06ZengSciendoPolish Journal of Chemical Technology1899-47412022-03-012411610.2478/pjct-2022-0002An analytical model for wicking in porous media based on statistical geometry theoryGao Hui0Li Guangyu1Wang Zhongjing2Xu Nuo3Wu Zongyu4Beijing Institute of Mechanical Equipment, Beijing100854, ChinaSchool of Aircraft Engineering, Nanchang Hangkong University, Nanchang, Jiangxi330063, ChinaBeijing Institute of Mechanical Equipment, Beijing100854, ChinaBeijing Institute of Mechanical Equipment, Beijing100854, ChinaCollege of Aerospace Science and Engineering, National University of Defense Technology, Changsha, Hunan, 410073, ChinaIn this work, an analytical model describing liquid wicking phenomenon in porous media was constructed, based on the statistical geometry theory and the fractal theory. In the model, a new structure-property relationship, depicted by specific surface, porosity, tortuosity, pore fractal dimension, maximum pore size of the porous media, was introduced into the energy conservation equation. According to the theoretical model, the accumulated imbibition weight in porous media was achieved, and the predictions were verified by available experimental data published in different literatures. Besides, structure parameters influencing the imbibition process upon approaching equilibrium height were discussed. The model and results in this work are useful for the application of porous media in scientific research and industry.https://doi.org/10.2478/pjct-2022-0002wickingstatistical geometryfractalporous media
spellingShingle Gao Hui
Li Guangyu
Wang Zhongjing
Xu Nuo
Wu Zongyu
An analytical model for wicking in porous media based on statistical geometry theory
Polish Journal of Chemical Technology
wicking
statistical geometry
fractal
porous media
title An analytical model for wicking in porous media based on statistical geometry theory
title_full An analytical model for wicking in porous media based on statistical geometry theory
title_fullStr An analytical model for wicking in porous media based on statistical geometry theory
title_full_unstemmed An analytical model for wicking in porous media based on statistical geometry theory
title_short An analytical model for wicking in porous media based on statistical geometry theory
title_sort analytical model for wicking in porous media based on statistical geometry theory
topic wicking
statistical geometry
fractal
porous media
url https://doi.org/10.2478/pjct-2022-0002
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