Theoretical study of fiber tension distributions at the twist point
Author:
Liu Xinjin,Su Xuzhong,Zhang Hong
Abstract
Purpose
– Spinning triangle is a critical region in the spinning process of staple yarn, which geometry influences the distribution of fiber tension and determines the qualities of yarn directly. Therefore, the purpose of this paper is to investigate the fiber tension distribution at the twist point.
Design/methodology/approach
– First, one theoretical model of fiber tension distributions at the twist point is given according to the motion law of fibers in the spinning triangle. Then, one calculation method of fiber tension at the twist point is given by two steps. First, the initial tension of each fiber at the front nip line caused by the yarn load should be calculated according to the models obtained based on the principle of minimum potential energy. Second, the fiber tensions at the twist point can be calculated using the obtained model in this paper. Finally, as an application of the proposed method, spinning triangles of a modified ring spinning system with a pair of offset device which can change the horizontal offset of the twist point to the symmetric axis of nip line of the spinning triangle continuously are studied. The fiber tension distributions are simulated numerically.
Findings
– It is shown that the fiber tension distributions at the twist point can be determined by fiber feeding into and out the spinning triangle speed, the initial tension of each fiber at the front nip line, fiber tensile Young’s modulus and cross-sectional area, the number of fibers at spinning triangle and the individual fiber angle with the center fiber. The spinning experiment shows that taking appropriate right or left offset of the spinning triangle can help to improve the spun yarn qualities.
Originality/value
– In this paper, the fiber tension distribution at the twist point is investigated. One theoretical model of fiber tension distributions at the twist point is given according to the motion law of fibers in the spinning triangle first. Then, one calculation method of fiber tension at the twist point has been given under the assumption that the initial tension of each fiber at the front nip line is caused by the yarn load.
Subject
Polymers and Plastics,General Business, Management and Accounting,Materials Science (miscellaneous),Business, Management and Accounting (miscellaneous)
Reference21 articles.
1. Cheng, K.P.S.
and
Sun, M.N.
(1998), “Effect of strand spacing and twist multiplier on cotton sirospun yarn”,
Textile Research Journal
, Vol. 68 No. 7, pp. 520-527. 2. Cheng, L.D.
,
Fu, P.H.
and
Yu, X.Y.
(2004), “Relationship between hairiness and the twisting principles of solospun and ring spun yarns”,
Textile Research Journal
, Vol. 74 No. 9, pp. 763-766. 3. Feng, J.
,
Xu, B.G.
,
Tao, X.M.
and
Hua, T.
(2010), “Theoretical study of spinning triangle with its application in a modified ring spinning system”,
Textile Research Journal
, Vol. 80 No. 14, pp. 1456-1464. 4. Fujino, K.
,
Uno, M.
,
Shiomi, A.
,
Yanagawa, Y.
and
Kitada, Y.
(1962), “A study on the twist irregularity of yarns spun on the ring spinning frame”,
The Textile Machinery Society of Japan
, Vol. 8, pp. 51-62. 5. Hua, T.
,
Tao, X.M.
,
Cheng, K.P.S.
and
Xu, B.G.
(2007), “Effects of geometry of ring spinning triangle on yarn torque part I: analysis of fiber tension distribution”,
Textile Research Journal
, Vol. 77 No. 11, pp. 853-863.
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