DETERMINATION OF THE DEPENDENCE OF FABRIC STRUCTURE ON WARP AND WEFT YARN TENSION

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  • M.R.Xudoyberdiyev UZ

    Doctoral candidate at Bukhara State Technical UniversityDoctoral candidate at Bukhara State Technical University
Keywords:
Fabric structure warp yarn weft yarn yarn tension deformation contact pressure bending radius air permeability mechanical strength weaving technology
Abstract
This study investigates how warp and weft yarn tensions influence the formation of woven fabric structure. Yarns in the fabric are modeled as curved spatial elastic rods, and their stress–strain state, bending behavior, equilibrium conditions and interaction at crossover points are analyzed. The theoretical framework combines elasticity theory, Euler–Bernoulli beam theory, Hertzian contact mechanics, the principle of minimum potential energy, the Peirce geometric model and dynamic tension equations for the weaving process. Relationships are derived between yarn tension and bending radius, curvature, crimp, contact pressure, fabric thickness, porosity and air permeability. The analysis shows that increasing warp tension straightens the warp yarns, increases weft bending, reduces fabric thickness and air permeability and raises tensile strength, whereas increasing weft tension reduces fabric width and weft crimp. Contact pressure at crossover points increases inter-yarn friction and structural stability, but excessive pressure distorts yarn cross-sections and reduces fabric flexibility. The relationship between yarn tension and fabric strength is nonlinear: strength increases up to a limiting tension and then declines. An optimal balance between warp and weft tensions produces a stable microporous structure with good air permeability and moisture transport while maintaining mechanical strength and abrasion resistance. A multiple regression model linking warp tension, weft tension and weft density to fabric properties is proposed for selecting rational technological parameters. The results provide a theoretical basis for automated tension control systems and the design of high-performance woven fabrics.
References

[1] D. S. Kazakova, S. A. Khamrayeva, and D. R. Giyasova, “Study of the quality of yarns obtained from recycled composite fibers,” J. Hunan Univ. (Nat. Sci.), vol. 49, no. 12, pp. 1637–1642, 2022.

[2] D. S. Kazakova, S. A. Khamraeva, and D. R. Giyasova, “Processing of local wool fiber and technology of obtaining threads of mixed composition,” Mod. Innov., Syst. Technol., vol. 2, no. 1, pp. 83–93, 2022.

[3] N. B. Yusupova, D. T. Nazarova, S. A. Khamrayeva, and Z. F. Valiyeva, “Evaluation of the structure of the costume fabric over its surface,” Int. J. Adv. Res. Sci., Eng. Technol., pp. 6738–6742, 2018.

[4] N. B. Yusupova, S. A. Khamrayeva, V. M. Janpaizova, N. E. Botaboev, and B. P. Torebaev, “Balance of thread on the surface of fabric,” Sci. World, vol. 2, no. 4 (32), pp. 2488–2491, 2016.

[5] N. B. Yusupova and S. A. Khamraeva, “The importance of the extension tool in reducing the inequality of yarn,” Amer. J. Eng. Technol., vol. 5, pp. 39–44, 2020.

[6] M. R. Xudayberdiyev, T. A. Ochilov, R. X. Nurboyev, and S. A. Khamroyeva, “Tola tarkibi turlicha bo‘lgan iplardan olingan kostyumbop matolarning bir davrli cho‘zilish deformatsiyasining o‘zgarishi” [Change in the single-cycle tensile deformation of suiting fabrics made from yarns of different fiber composition], Development of Science, vol. 3, no. 4, 2026.

[7] S. P. Timoshenko and J. M. Gere, Theory of Elastic Stability, 2nd ed. New York, NY, USA: McGraw-Hill, 1961.

[8] K. L. Johnson, Contact Mechanics. Cambridge, U.K.: Cambridge Univ. Press, 1985, doi: 10.1017/CBO9781139171731.

[9] J. W. S. Hearle and W. J. Shanahan, “An energy method for calculations in fabric mechanics. Part I: Principles of the method,” J. Textile Inst., vol. 69, no. 4, pp. 81–91, 1978, doi: 10.1080/00405007808631425.

[10] M. R. Xudayberdiyev, R. X. Nurboyev, T. A. Ochilov, and G. T. Toirova, “Mechanical properties of knitted fabrics obtained by mixing cotton fibers with different quantities of secondary material resources,” Spanish J. Innov. Integrity, vol. 53, Apr. 2026.

[11] M. R. Xudayberdiyev, R. X. Nurboyev, T. A. Ochilov, and G. T. Toirova, “Research of the technological indicators of knitted fabrics obtained based on mixing cotton fibers with secondary material resources in different quantities,” Best J. Innov. Sci., Res. Develop., vol. 5, no. 4, 2026.

[12] S. Khamrayeva, D. Mirzanazarova, and D. Nazarova, “Development of a new blended fabric on the RIFA-RFJW-10 machine and performance analysis,” E3S Web Conf., 2023, Art. no. 02008.

[13] F. T. Peirce, “The geometry of cloth structure,” J. Textile Inst. Trans., vol. 28, no. 3, pp. T45–T96, 1937, doi: 10.1080/19447023708658809.

[14] D. Kazakova, S. Khamrayeva, and Z. Bekmuratova, “Theoretical basis for the development of a new assortment of costume fabrics of various compositions,” E3S Web Conf., 2024, Art. no. 07008.

[15] S. A. Khamrayeva, Sh. R. Shumkorova, Z. T. Bekmuratova, and B. P. Torebaev, “Study of air permeability of raincoat fabrics,” Tekhnologiya Tekstil’noi Promyshlennosti, no. 3 (411), pp. 97–102, 2024.

[16] S. A. Khamraeva, “Equilibrium of thread on the surface of fabric,” Textile Industry, no. 6, p. 55, 2007.

[17] S. Kawabata, M. Niwa, and H. Kawai, “The finite-deformation theory of plain-weave fabrics. Part I: The biaxial-deformation theory,” J. Textile Inst., vol. 64, no. 1, pp. 21–46, 1973, doi: 10.1080/00405007308630416.

How to Cite

M.R.Xudoyberdiyev. (2026). DETERMINATION OF THE DEPENDENCE OF FABRIC STRUCTURE ON WARP AND WEFT YARN TENSION. Innovative: International Multidisciplinary Journal of Applied Technology (2995-486X), 4(11), 52-64. https://doi.org/10.51699/4z9kb281