钱 鹏, 叶列平, 冯 鹏. 轴心受压CFRP—铝合金组合管弹塑性屈曲性能分析[J]. 工程力学, 2006, 23(增刊Ⅱ): 210-216.
引用本文: 钱 鹏, 叶列平, 冯 鹏. 轴心受压CFRP—铝合金组合管弹塑性屈曲性能分析[J]. 工程力学, 2006, 23(增刊Ⅱ): 210-216.
QIAN Peng, YE Lie-ping, . ELASTO-PLASTIC BUCKLING BEHAVIOR OF CFRP-ALUMINUM COMPOSITE PIPE UNDER AXIALLY COMPRESSIVE LOAD[J]. Engineering Mechanics, 2006, 23(增刊Ⅱ): 210-216.
Citation: QIAN Peng, YE Lie-ping, . ELASTO-PLASTIC BUCKLING BEHAVIOR OF CFRP-ALUMINUM COMPOSITE PIPE UNDER AXIALLY COMPRESSIVE LOAD[J]. Engineering Mechanics, 2006, 23(增刊Ⅱ): 210-216.

轴心受压CFRP—铝合金组合管弹塑性屈曲性能分析

ELASTO-PLASTIC BUCKLING BEHAVIOR OF CFRP-ALUMINUM COMPOSITE PIPE UNDER AXIALLY COMPRESSIVE LOAD

  • 摘要: CFRP管具有轻质高强的特点,适合于建造大跨度空间网格结构,但其破坏呈脆性,且以节点连接破坏为主,不能充分发挥CFRP材料的优点,为此建议将CFRP与铝合金组合形成CFRP-铝合金组合管来改善其受力性能和构件连接性能。首先对CFRP-铝合金组合长管进行了轴心受压稳定试验研究,得到其基本受力性能与破坏模式。利用有限元方法对组合管的特征值屈曲进行分析,研究不同CFRP铺层角度、厚度和顺序的影响。根据特征值屈曲的分析结果,引入初始几何缺陷,对组合管进行了弹塑性屈曲分析,并将分析结果与试验结果进行了对比,确定了有限元分析模型的合理性,进一步研究了不同长细比、铺层角度和厚度对组合管弹塑性稳定性能的影响机理。最后基于试验结果与数值分析结果,通过修正Perry稳定计算公式,得到了CFRP-铝合金组合长管屈曲荷载的计算公式。

     

    Abstract: Due to its light-weight and high-strength, CFRP pipes can be used for the construction of long-span lattice structures. But the shortcoming of connection failure between elements restricts the utilization of its high strength. So CFRP-Aluminum composite pipe, made of aluminum pipe with wrapped CFRP sheets, is proposed here to improve the loading capacity and connection behavior. The composite pipes under axial force were firstly tested to obtain its loading properties and failure modes. Then eigenvalue buckling behaviors were studied with FEM to investigate the influence of different ply angles, thickness and sequence. An initial imperfection was introduced into FE model based on test results to further study the elasto-plastic buckling behaviors of composite pipes influenced by different slenderness ratios, ply angles and thickness. Finally, based on the tested and numerical analysis results, a formula to calculate the buckling load of composite pipes under axially compressive load is obtained by correcting Perry formula.

     

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