Moisture content measurement technology of two-component fabrics by microwave resonant cavity method

被引:0
|
作者
Xiang Z. [1 ]
Zhao W. [1 ]
He S. [1 ]
Wang Y. [1 ]
Qian M. [1 ]
机构
[1] Zhejiang Provincial Key Laboratory of Modern Textile Equipment Technology, Zhejiang Sci-Tech University, Zhejiang, Hangzhou
来源
关键词
dielectric constant; fabric; mathematical model; moisture content; resonant cavity;
D O I
10.13475/j.fzxb.20221006101
中图分类号
学科分类号
摘要
Objective For detecting the moisture content of fabric accurately, it is critical to understanding the relationship between moisture content and dielectric constant of fabrics. The objective of this study is to establish the relationship between moisture content and dielectric constant for two-component fabrics with different materials, thicknesses and component ratios, aiming for accurate measurement of moisture content in different types of textiles. Method Based on the Bruggeman-Hanai dielectric mixing model, the relationship between the dielectric constant model of water content of two-component fabric was developed by considering the influence of fabric thickness and the pro-portion of multi-component fabric components under different material, thickness and component ratio was obtained. The dielectric constant measurement experiments of cotton, chemical fiber and blended fabric with uniform humidity were carried out, and the coefficient of the dielectric constant model of the two-component fabric was obtained. Results For the theoretical prediction model, when the depolarization factor coefficient of pure cotton fabric Lj = 0. 35 and the depolarization factor coefficient of chemical fiber fabric L2 = 0. 23, the comparison results of the moisture content prediction model of pure cotton and chemical fiber cloth and experimental data were able to be obtained. The root mean square error(RMSE) calculation was carried out and it was found that the theoretical model RMSE of different fabric materials was less than 3%, and hence the prediction on the relationship between moisture content and dielectric constant, for pure cotton and chemical fiber fabrics, was proven reliable. When the cotton fabric coefficient CI (the ratio of the thickness coefficient of pure cotton fabric to its thickness) was 1.475, Bl (the correction factor for pure cotton fabric)was 0. 6833; and when polyester fiber fabric C2 (the ratio of the thickness coefficient of blending textiles to their thickness) was 1. 567, and B2 (the correction factor for synthetic fabrics) was 0. 7432. For cotton fabrics, the RMSE 4. 6%. Comparison of the prediction results of the model to the experimental results showed that the model enabled a good prediction on the permittivity related to the thickness of cotton fabrics. For chemical fiber fabrics where RMSE 3. 8 %, the prediction of fabrics with larger thickness and lower moisture content was not as good. However, when the moisture content of the fabric was greater than 3%, the prediction was generally better. When the determinant of blended fabric a =0. 67, for fabrics with cotton content between 20%_35%, the prediction results of the two-component fabric theoretical model were close to the experimental results, and the prediction was better. Conclusion In order to accurately measure the moisture content of fabrics with different materials, varying thickness and diversified components, this research explores the influence of changes in fabric material, thickness and composition ratio on moisture content and permittivity based on the microwave resonator method, and then establishes a theoretical model of fabric moisture content permittivity. After comparing and analyzing the predicted value of the model and the experimental value, results show that the model has good prediction accuracy, the RMSE is less than 5%. © 2024 China Textile Engineering Society. All rights reserved.
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页码:221 / 228
页数:7
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  • [1] IQBAL M, SOHAIL M, ALEEM A, Et al., Textile environmental conditioning: effect of relative humidity variation on the tensile properties of different fabrics, Journal of Analytical Sciences, Methods and Instrumentation, 2, 2, (2012)
  • [2] WANG Jianjun, Research and application of textile fiber moisture test method [D], pp. 11-14, (2007)
  • [3] FREDRISSON M, WADSO L, JOHANSSON P., Small resistive wood moisture sensors: a method for moisture content determination in wood structures, European Journal of Wood and Wood Products, 71, 4, pp. 515-524, (2013)
  • [4] AFZAL A, MOUSAVI S F, KHADEM M., Estimation of leaf moisture content by measuring the capacitance, Journal of Agricultural Science and Technology, 12, 3, pp. 339-346, (2010)
  • [5] CLEVE E, BACH E, SCHOLLMEYER E., Using chemometric methods and NIR spectrophotometry in the textile industry, Analytica Chimica Acta, 420, 2, pp. 163-167, (2000)
  • [6] BRUGGEMAN, Calculation of various physics constants in heterogeneous substances: I dielectricity constants and conductivity of mixed bodies from isotropic substances, Annalen Der Physik, 416, 7, pp. 636-664, (1935)
  • [7] LINDELL ISMO V, SIHVOLA A H., Electromagnetic boundary conditions defined in terms of normal field components, IEEE Transactions on Antennas and Propagation, 58, pp. 1128-1135, (2009)
  • [8] SIHVOLA A H., Electromagntic mixing formulas and applications [J], IEEE Antennas and Propagation Magazine, 42, 3, pp. 72-73, (1999)
  • [9] POUROVA M, ZAJICEK R, OPPL L, Et al., Measurement of dielectric properties of moisture textile [C], 2008 14th Conference on Microwave Techniques, pp. 111-114, (2008)
  • [10] JING Junfeng, SUN Le, LI Pengfei, A method for measuring the moisture content of fabrics based on microwave technology, Journal of Textile Research, 33, 9, pp. 61-65, (2012)