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BUCKLING ANALYSIS OF WOVEN FABRIC UNDER SIMPLE SHEAR IN WARP DIRECTION 被引量:2

受沿经向简单剪切的织物屈曲分析(英文)
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摘要 Buckling of a woven fabric is analyzed in this paper when it is subjected to a simple shear in warp direction.The equation to determine the buckling direction (buckling wave direction) is obtained and it is found that the buckling direction is related to the critical amount of shear.It is shown that the out-of-plane buckling of fabric is possible and only a flexural buckling mode can exist.The buckling condition for flexural mode is obtained and the curve for that is illustrated. 分析了织物受沿经向简单剪切时的屈曲 ,得到确定织物屈曲方向 (屈曲波的方向 )的方程 ,该方程表明织物屈曲方向与临界剪切值有关 .还证明了织物受沿经向简单剪切时会发生离面屈曲 ,并且只存在一种屈曲模态——弯曲屈曲模态 ,得到了该屈曲模态的屈曲条件及屈曲条件曲线 .
出处 《Transactions of Tianjin University》 EI CAS 2001年第1期36-39,共4页 天津大学学报(英文版)
基金 Supported by National Natural Science Foundation of China!(No.1 9772 0 32 )
关键词 fabric mechanics fabric buckling fabric constitutive theory 织物力学 织物屈曲 织物本构理论
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同被引文献13

  • 1AMIRBAYAT J, HEARLE J W S. The anatomy of buckling of textile fabrics: drape and conformability [J]. Journal of the Textile Institute, 1989, 26(1 ):51-68.
  • 2KANG T J, YU W R. Drape simulation of woven fabric by using the finite element method [J]. Journal of the Textile Institute, 1995, 86(4): 635-648.
  • 3KIM J H. Fabric Mechanics analysis using large deformation orthotropic shell theory [D]. Carolina: North Carolina State University, 1991.
  • 4ZHANG X, YEUNG K W, LI Y. Numerical simulation of 3D dynamic garment pressure [J]. Textile Res. J., 2002, 72(3):245-252.
  • 5ZHANG Yitong, FU Yibin. A micromechanical model of woven fabric and its application to the analysis of buckling under uniaxial tension, part 1: the micromechanical model [J]. Inter. J. Engng. Sci., 2000, 38(17): 1 895-1 906.
  • 6ZHANG Yitong, FU Yibin. A micromechanical model of woven fabric and its application to the analysis of buckling under uniaxial tension, part 2: Buckling analysis [J]. Inter. J. Engng. Sci., 2001, 39(1): 1-13.
  • 7ZHANG Yitong, XU Jiafu. Buckling analysis of woven fabric under simple shear along any direction [J]. Textile Res. J., 2002, 72(2): 147-152.
  • 8GAN L, LY N G. A study of fabric deformation using nonlinear finite elements [J]. Textile Res. J., 1995, 11:660-668.
  • 9CHEN B, GOVINDARAJ M. A physically based model of fabric drape using flexible shell theory [J]. Textile Res. J., 1995, 6: 324-440.
  • 10COLLIER J R. Drape prediction by means of finite-element analysis [J]. J. Text. Inst., 1991, 82(1): 96-107.

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