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Fibers and polymers v.5 no.4, 2004년, pp.275 - 279  
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An Experimental Investigation of Yarn Tension in Simulated Ring Spinning

Tang Zheng-Xue    (School of Engineering and Technology, Deakin University   ); Wang Xungai    (School of Engineering and Technology, Deakin University   ); Fraser W. Barrie    (School of Mathematics and Statistics, The University of Sydney   ); Wang Lijing    (School of Engineering and Technology, Deakin University  );
  • 초록

    Yarn tension is a key factor that affects the efficiency of a ring spinning system. In this paper, a specially constructed rig, which can rotate a yam at a high speed without inserting any real twist into the yarn, was used to simulate a ring spinning process. Yarn tension was measured at the guide-eye during the simulated spinning of different yarns at various balloon heights and with varying yarn length in the balloon. The effect of balloon shape, yarn hairiness and thickness, and yam rotating speed, on the measured yarn tension, was examined. The results indicate that the collapse of balloon shape from single loop to double loop, or from double loop to triple etc, lead to sudden reduction in yarn tension. Under otherwise identical conditions, a longer length of yarn in the balloon gives a lower yarn tension at the guide-eye. In addition, thicker yarns and/or more hairy yarns generate a higher tension in the yarn, due to the increased air drag acting on the thicker or more hairy yarns.


  • 주제어

    Ring spinning .   Yam ballooning .   Yarn tension .   Yam hairiness .   Air drag.  

  • 참고문헌 (11)

    1. H. Stalder, Textile Asia, March 2000, 43 (2000) 
    2. R. Fan, S. K. Singh, and C. D. Rahn, Transactions of the ASME, 68, 332 (2001) 
    3. D. G. Padfield, Proc. R. Soc. Lond. A, (Proceedings: Mathematical and Physical Sciences), 245, 382 (1958) 
    4. W. B. Fraser, Phil. Trans. R. Soc. Lond. A, (Philosophical Transactions: Physical Sciences and Engineering), 342, 439 (1993) 
    5. R. Sharma and C. D. Rahn, J. Text. Inst., 89(4), 621 (1998) 
    6. F. Zhu, R. Sharma, and C. D. Rahn, J. Appl. Mech., 64, 676 (1997) 
    7. J. D. Clark, W. B. Fraser, R. Sharma, and C. D. Rahn, Proc. R. Soc. Lond. A, (Proceedings: Mathematical, Physicol and Engineering Sciences), 454, 2767 (1998) 
    8. L. Chang, Z. X. Tang, and X. Wang, Text. Res. J., 73 (11), 949 (2003) 
    9. F. Zhu, K. Hall, and C. D. Rahn, Int. J. Non-linear Mechanics, 33(1), 33 (1998) 
    10. W. B. Fraser, J. Text. Inst., 84(3), 364 (1993) 
    11. S. K. Batra, T. K. Ghosh, and M. I. Zeidman, Text. Res. J., 59(7), 416 (1989) 

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