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首页> 外文期刊>Thin-Walled Structures >Buckling behaviors and ultimate strengths of 6082-T6 aluminum alloy columns under eccentric compression - Part Ⅰ: Experiments and finite element modeling
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Buckling behaviors and ultimate strengths of 6082-T6 aluminum alloy columns under eccentric compression - Part Ⅰ: Experiments and finite element modeling

机译:6082-T6铝合金柱在偏心压缩下的屈曲行为和极限强度-第一部分:试验和有限元建模

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摘要

Aluminum alloys, which function as load-bearing components or decorative materials, have been commonly applied to architectural structures. In this study, a combination of experiments and finite element analyses was conducted to investigate the stability behaviors and ultimate strengths of the 6082-T6 aluminum alloy columns subjected to eccentric compression. Prior to the loading tests, tensile coupon tests and measurement of the initial geometric imperfections for the columns were performed. The buckling behaviors of 30 pin-ended specimens, including 11 extruded square hollow section (SHS) columns and 19 extruded circular hollow section (CHS) columns, were investigated and the observed failure modes of the tested columns included overall buckling, local buckling and the coupling modes. Meanwhile, the ultimate strengths, deflections and surface strains in whole process under eccentric compression were recorded. The finite element (FE) models of the tested columns were developed using the non-linear finite element analysis (FEA) software ABAQUS, and the geometric and material nonlinearities were considered in the FE models. The validation of the FE models was performed against the test results; it was observed that the proposed FE models are sufficiently accurate to predict the ultimate strengths and buckling behaviors of the tested columns.
机译:用作承重部件或装饰材料的铝合金已普遍应用于建筑结构。在这项研究中,结合实验和有限元分析来研究6082-T6铝合金圆柱偏心压缩的稳定性和极限强度。在加载测试之前,进行了拉伸试样测试和圆柱初始几何缺陷的测量。研究了30根钉端试样的屈曲行为,包括11根挤压方形中空截面(SHS)柱和19根挤压圆形中空截面(CHS)柱,观察到的测试柱破坏模式包括整体屈曲,局部屈曲和弯曲。耦合模式。同时,记录了偏心压缩下全过程的极限强度,挠度和表面应变。使用非线性有限元分析(FEA)软件ABAQUS开发了被测柱的有限元(FE)模型,并在FE模型中考虑了几何和材料非线性。有限元模型的验证是针对测试结果进行的;据观察,提出的有限元模型足够准确,可以预测被测柱的极限强度和屈曲行为。

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