DOI QR코드

DOI QR Code

Model-Based Simulation Analysis of Wicking Behavior in Hygroscopic Cotton Fabric

  • Hong, Cheol-Jae (Dept. of Organic Materials & Fiber Engineering, Soongsil University) ;
  • Kim, Byung-Jick (Dept. of Chemical Engineering, Soongsil University)
  • Received : 2016.11.07
  • Accepted : 2016.12.05
  • Published : 2016.12.30

Abstract

Hygroscopic knitted cotton fabric was found to spontaneously absorb water showing a significantly wide concentration gradient in the absorption direction. A semi-empirical diffusion model was introduced to describe how the wicking behavior compared to the classical capillary model (Washburn's equation), which has been widely used in the textiles industry. The capillary sorption curve and the permeability coefficient, which are key variables for the model equations, were measured using an electronic balance. The concentration profile as a function of the wicking distance and the elapsed time was derived, based on the diffusion model. From the concentration profile, the wicking distance detectable by the human eye or a digital camera with the aid of an image-analysis system, could be described realistically as a function of the time. The classical capillary model could be modified by introducing the tortuous correction factor to match the diffusion model. Wicking models and data-processing techniques in the work could provide useful tools for objectively evaluating the textile's wicking performances.

Keywords

References

  1. Chatterjee, P.K., & Gupta, B.S. (Eds.). (2002). Absorbent Technology, Elsevier, New York.
  2. Cho, J., Choi, H., & Hong, C. (2015). Characterization of Absorbent Properties of Fibers and Fibrous Assemblies Using Inclined Wicking Test, Fibers and Polymers, 16, 934-940. https://doi.org/10.1007/s12221-015-0934-8
  3. Fatt, I. (1956). The Network Model of Porous Media, Advances in Mechanical Engineering, 207, 144-181.
  4. Gillespie, T. (1958). The Spreading of Low Vapor Pressure Liquids in Paper, Journal of Colloid Science, 13, 32-50. https://doi.org/10.1016/0095-8522(58)90007-2
  5. Lin,C.Y., & Slattery, J.C. (1982). Three Dimensional Randomized, Network Model for Two-phase Flow through Porous Media, American Institute of Chemical Engineers Journal, 28, 311-324. https://doi.org/10.1002/aic.690280221
  6. Lucas, R. (1918). Ueber das Zeitgesetz des Kapillaren Aufstieges von Flussigkeiten, Kolloidn Zhurnal, 23, 15-22.
  7. Memariyan, F., & Ekhtiyari, E. (2010). Study on Wicking Measurement in Thin Layer Textiles by Processing Digital Images, International Journal of Engineering Transactions A: Basics, 23, 101-108.
  8. Richard, L.A. (1931). Capillary Conduction of Liquids through Porous Medias, Physics, 1, 318-333. https://doi.org/10.1063/1.1745010
  9. Rudd, D.F. (1960). On the paper Adsorption Chromatographic Phenomena, The Journal of Physical Chemistry, 64, 1254-1256. https://doi.org/10.1021/j100838a032
  10. Su, C., Fang, J., & Chen, X. (2007). Moisture Absorption and Release of Profiled Polyester and Cotton Composite Knitted Fabrics, Textile Research Journal, 77, 764-769. https://doi.org/10.1177/0040517507080696
  11. van Brakel, J., & Heertjes, P.M. (1977). Capillary Rise in Porous Media I, II, III, Powder Technology, 16, 75-91. https://doi.org/10.1016/0032-5910(77)85024-9
  12. Washburn, E.W. (1921). The Dynamics of Capillary Flow, Physical Review, 17, 273-283. https://doi.org/10.1103/PhysRev.17.273
  13. Wyckoff, R.D., & Botset, H.G. (1936). The Flow of Gas-Liquid Mixtures Through Unconsolidated Sands, Journal of Applied Physics, 7, 325-345.

Cited by

  1. TopoKnit: A Process-Oriented Representation for Modeling the Topology of Yarns in Weft-Knitted Textiles vol.118, pp.None, 2016, https://doi.org/10.1016/j.gmod.2021.101114