journal article·2008-05-09

Pore network modelling using image processing techniques

M. Dimassi, L. Koehl, X. Zeng, A. Peruwelz

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Abstract

Purpose The knowledge of structural parameters of nonwovens media is poorly understood. The pores size distribution (PSD) function is one of those parameters. The difficulty is not only the understanding of the distribution of pores but also the identification of pores geometry distribution (PGD) and their behaviour concerning the dynamic fluid transportation. The purpose of this paper is to present an efficient and reliable method based on image analysis which on one hand, performs the estimation of the PSD function and takes into account the geometric aspect of pores, and on the other hand, analyses liquid wicking in very thin filter media. Design/methodology/approach The proposed methods, in this paper, are applied on thin filter media made of polyester. The samples have not sudden any treatment. The authors set up an optical test bed in order to observe the dynamic properties of the samples. Dynamic raw data about the liquid wicking are extracted directly from video sequences using the appropriate test bed. The structural parameters are extracted from the non-wetted samples. Findings Obtained results allow a better understanding of the liquid wicking in very thin filter media. In addition to the PSD function, the PGD function adds informations about the shape of pores. The dynamic data of the liquid wicking explains that pores have different behaviour when liquid reached them. It can be deduced from this study that the fluid transport in the pore network is defined by three main parameters: geometric parameter (size, shape), capillary action and pores connection in the network. Research limitations/implications The led back-lighting system is not sufficient to observe precisely the liquid wicking. An additional front-lighting will be added in further studies. Originality/value The extraction of dynamic properties from video sequences, by performing image analysis is an original method to characterise the porosity in thin media filter.
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Research context

OpenAlex topics: Image Enhancement Techniques · Computer Graphics and Visualization Techniques · Textile materials and evaluations

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

Gemtex Laboratory, Ensait Textile Institute, Roubaix, France

References (32)

Show source-provided references
1. Anderson, A.N. , McBratney, A.B. and FitzPatrick, E. (1996), “Soil mass, surface, and spectral fractal dimensions estimated from thin section photographs”, Soil Sci. Soc. Am. J, Vol. 60, pp. 962-9.10.2136/sssaj1996.03615995006000040002x ↗
2. Bakke, S. and Øren, P.E. (1996), “3-d pore-scale modelling of heterogeneous sandstone reservoir rocks and quantitative analysis of the architecture, geometry and spatial continuity of the pore network”, SPE 35479, European 3-D Reservoir Modelling Conference, SPE, Stavanger, pp. 35-45.
3. Blunt, M.J. and King, P. (1991), “Relative permeabilities from two- and three-dimensional pore-scale network modeling”, Transport in Porous Media, Vol. 6, pp. 407-33.10.1007/BF00136349 ↗
4. Blunt, M.J. and Sher, H. (1995), “Pore network modeling of wetting”, Physical Review E, Vol. 52, pp. 63-87.10.1103/PhysRevE.52.6387 ↗
5. Delerue, J.F. and Perrier, E. (2002), “DXSoil, a library for 3D image analysis in soil science”, Computer & Geosciences, Vol. 28, pp. 1041-50.10.1016/S0098-3004(02)00020-1 ↗
6. New algorithms in 3D image analysis and their application to the measurement of a spatialized pore size distribution in soils10.1016/S1464-1895(99)00093-9 ↗
7. Delerue, J.F. , Perrier, E., Timmerman, A., Rieu, M. and Leuven, K.U. (1999a), “New computer tools to quantify 3D porous structures in relation with hydraulic properties”, in Feyen, J. and Wiyo, K. (Eds), Modelling of Transport Processes in Soils, Wageningen Pers, Wageningen, pp. 153-63.10.1163/9789004683891_018 ↗
8. Denesuk, M. , Smith, G.L., Zelinski, B.J.J., Kreidl, N.J. and Uhlmann, D.R. (1993), “Capillary penetration of liquid droplets into a porous materials”, Journal of Colloid and Interface Science, Vol. 158, pp. 114-20.10.1006/jcis.1993.1235 ↗
9. Fatt, I. (1956), “The network model of porous media I. capillary pressure characteristics”, AIME Petroleum Transactions, Vol. 207, p. 144.10.2118/574-G ↗
10. Ghali, K. , Jones, B. and Tracy, J. (1994a), “Experimental techniques for measuring parameters describing wetting and wicking in fabrics”, Textile Res. J., Vol. 64, pp. 106-11.10.1177/004051759406400206 ↗
11. Ghali, K. , Jones, B. and Tracy, J. (1994b), “Modeling moisture transfer in fabrics”, Exp. Thermal Fluid Sci., Vol. 9, pp. 330-6.10.1016/0894-1777(94)90035-3 ↗
12. Hidajat, R.A. , Singh, M. and Nohanty, K. (2002), “Transport properties of porous media reconstructed from thinsections”, SPE Journal, March, pp. 40-8.10.2118/77270-PA ↗
13. Koehl, L. , Zeng, X., Ghenaim, A. and Vasseur, C. (1998), “Extracting geometrical features from a continuous filament yarn by image processing techniques”, Journal Textile Inst.89, Part1, Vol. 1, pp. 106-16.10.1080/00405009808658601 ↗
14. Investigating 3D geometry of porous media from high resolution images10.1016/S1464-1895(99)00085-X ↗
15. McBratney, A.B. and Moran, C.J. (1994), “Soil pore structure modelling using fuzzy random pseudo fractal sets”, International Working Meeting on Soil Micromorphology, pp. 495-506.10.1016/S0166-2481(08)70436-7 ↗
16. Marmur, A. (1992), “Penetration and displacement in capillary systems”, Advances in Colloid and Interface Science, Vol. 39, pp. 13-33.10.1016/0001-8686(92)80053-Z ↗
17. Marmur, A. and Cohen, R.D. (1997), “Characterization of porous media by the kinetics of liquid penetration: the vertical capillaries model”, Journal and Colloid and Interface Science, Vol. 189, pp. 299-304.10.1006/jcis.1997.4816 ↗
18. Extending predictive capabilities to network models10.2118/52052-PA ↗
19. A threshold selection method from grey-level histograms10.1109/TSMC.1979.4310076 ↗
20. Perwelz, A. , Cassetta, M. and Caze, C. (2001), “Liquid organisation during capillary rise in yarns-influence of yarn torsion”, Polymer Testing, Vol. 20, pp. 553-61.10.1016/S0142-9418(00)00075-1 ↗
21. Experimental study of capillary flow in yarns10.1177/004051750007000409 ↗
22. Pourdeyhimi, B. (1998), “Reply to comments on measuring fiber orientation in nonwovens”, Textile Research Journal, Vol. 4, pp. 307-8.10.1177/004051759806800410 ↗
23. Pourdeyhimi, B. (1999), “Characterizing fiber diameter variability in nonwovens”, INJ, Spring, pp. 29-35.10.1177/1558925099OS-800118 ↗
24. Pourdeyhimi, B. and Ramanathan, R. (1996), “Measuring fiber orientation in nonwovens part II: direct tracking”, Textile Research Journal, Vol. 12, pp. 747-53.10.1177/004051759606601202 ↗
25. Pourdeyhimi, B. , Dent, R. and Davis, H. (1997), “Measuring fiber orientation in nonwovens, part III: fourier transform”, Textile Research Journal, Vol. 2, pp. 143-51.10.1177/004051759706700211 ↗
26. Pourdeyhimi, B. , Dent, R., Jerbi, A., Tanaka, S. and Deshpande, A. (1999), “Measuring fiber orientation in nonwovens part V: real webs”, Textile Research Journal, Vol. 3, pp. 185-92.10.1177/004051759906900305 ↗
27. Rebenfeld, L. and Miller, B. (1995), “Using liquid flow to quantify the pore structure of fibrous materials”, J.Text.Inst., Vol. 2, pp. 241-51.10.1080/00405009508631330 ↗
28. Sedgewick, R. (1998), Algorithms in C, 3rd ed., Addison-Wesley, Reading, MA, pp. 11-20.
29. Serra, J. (1982), Image Analysis and Mathematical Morphology, Academic Press, New York, NY.
30. Pore and throat size distributions measured from synchrotron x-ray tomographic images of Fontainebleau sandstones
31. Zeng, X. , Vasseur, C. and Fayala, F. (2000), “Modeling micro geometric structures of porous media with a predominant axis for predicting diffusive flow in capillaries”, Applied Mathematical Modelling, Vol. 24, pp. 969-86.10.1016/S0307-904X(00)00029-9 ↗
32. Verification of a complete pore network simulator of drainage and imbibition10.2118/71310-PA ↗