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Continuous Beams of Aluminum Alloy Tubular Cross Sections. I: Tests and FE Model Validation

机译:铝合金管状截面连续梁。 I:测试和有限元模型验证

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摘要

The aims of this study are to generate experimental data and develop numerical models for aluminum alloy continuous beams, and to utilize the results to underpin the development of revised design methods for indeterminate structures. This paper presents an experimental program and finite-element (FE) analyses for two-span continuous beams (i.e., five-point bending) of square and rectangular hollow sections (SHSs and RHSs). The experimental program comprised 27 five-point bending tests with three different positioning of loads. The testing procedures and key results are reported. The test specimens were manufactured by extrusion, with 18 of grade 6061-T6 and 9 of grade 6063-T5 heat-treated aluminum alloys. The test specimens were nonslender sections, and mostly of Class 1 proportions. Generally, the specimens failed by the formation of a collapse mechanism comprising three plastic hinges. The distances between the supports and the loading points were varied in order to form the first plastic hinge in different locations, to achieve different load levels between the first hinge and collapse, and to change the rotation demands on the first hinge that formed. The FE models were developed and failure was defined as either when a plastic collapse mechanism was formed or the material fracture strain was reached on the tension flange, whichever occurred first. The numerical models were first validated against the experimentally obtained load-deflection responses, as well as the failure modes. The experimental and FE ultimate loads were both found to be beyond the theoretical loads corresponding to the formation of the first hinge as well as the calculated plastic collapse loads. A key characteristic of aluminum alloy, strain hardening, is shown to be particularly significant in both the experimental program and the numerical investigation. The validated FE models are used to generate numerical results through parametric studies in the companion paper. The development of design rules for indeterminate aluminum alloy structural systems is then described.
机译:这项研究的目的是为铝合金连续梁生成实验数据并开发数值模型,并利用这些结果来支持不确定结构的改进设计方法的开发。本文介绍了方形和矩形空心截面(SHS和RHS)的两跨连续梁(即五点弯曲)的实验程序和有限元(FE)分析。实验程序包括27种五点弯曲测试,其中三种不同的负载位置。报告了测试程序和关键结果。试样是通过挤压制造的,其中有18种6061-T6等级的铝合金和9种6063-T5等级的热处理铝合金。测试样品是不细长的切片,并且大部分为1类比例。通常,样品由于形成包括三个塑料铰链的塌陷机制而失效。支撑件和负载点之间的距离是变化的,以便在不同位置形成第一塑料铰链,在第一铰链和塌陷之间实现不同的负载水平,并改变形成的第一铰链的旋转要求。开发了有限元模型,并将失效定义为形成塑性塌陷机制或在拉伸法兰上达到材料断裂应变时(以先发生者为准)。首先根据实验获得的载荷-挠度响应以及破坏模式对数值模型进行了验证。发现实验和有限元极限载荷均超出了与第一铰链的形成相对应的理论载荷以及计算出的塑性破坏载荷。铝合金的一个关键特性,即应变硬化,在实验程序和数值研究中都显示出特别重要的意义。经过验证的有限元模型用于通过随附论文中的参数研究生成数值结果。然后描述了不确定铝合金结构系统设计规则的发展。

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  • 作者

    Su M-N; Young B; Gardner L;

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  • 年度 2014
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  • 原文格式 PDF
  • 正文语种 English
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