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首页> 外文期刊>Mechanics of Advanced Materials and Structures >Asymptotic Solution for Post-Buckling of a Circular Delamination with Non-Linear Fiber Bridging in 3D Orthotropic Materials
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Asymptotic Solution for Post-Buckling of a Circular Delamination with Non-Linear Fiber Bridging in 3D Orthotropic Materials

机译:3D正交异性材料中非线性纤维桥接的圆形分层后屈曲的渐近解

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摘要

This article presents an asymptotic iteration solution for non-linear buckling of a circular delamination in orthotropic materials. Fiber bridging is characterized by a lateral restoring traction with an assumed form of quadratic function of deflection. For the first iteration, an analytic solution for linear buckling of circular delamination is derived. Further iteration results in non-linear characteristic relations between the post-buckling load and the central deflection, to evaluate the effect of the fiber bridging factors and orthotropic parameter on the post-buckling behavior. Results show that fiber bridging raises the post-buckling load of orthotropic structures and improves its resistance to delamination.
机译:本文提出了正交各向异性材料中圆形分层的非线性屈曲的渐近迭代解。光纤桥接的特点是具有横向恢复牵引力,具有假定的二次偏转功能。对于第一次迭代,得出了圆形分层线性屈曲的解析解。进一步的迭代会导致屈曲后载荷与中心挠度之间的非线性特性关系,从而评估光纤桥接因子和正交异性参数对屈曲后行为的影响。结果表明,纤维桥接增加了正交异性结构的屈曲后载荷,并提高了其抗分层性。

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  • 来源
    《Mechanics of Advanced Materials and Structures》 |2012年第5期|p.367-375|共9页
  • 作者单位

    Institute of Applied Mechanics, School of Aerospace Engineering and Applied Mechanics, Tongji University, Shanghai, China b Department of Applied Mathematics, The Hong Kong Polytechnic University, Kowloon, Hong Kong;

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