拉伸荷载和火灾条件下加装 X 型连接件强度的概率分析

Hossein Nassiraei
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引用次数: 0

摘要

在本研究中,在实验室测试条件(20 °C)和各种火灾条件下,对在支撑拉力作用下用套圈板加固的管状 X 形关节进行了 360 次有限元分析。根据 31 次测试对生成的有限元模型进行了验证。有限元分析生成了一个包含阻力指标的综合数据集,详细模拟了焊接、接触以及非线性几何和材料属性。12 个理论概率密度函数 (PDF) 与构建的直方图相匹配,并利用最大似然法 (ML) 评估这些拟合 PDF 的参数。根据安德森-达林检验、科尔莫哥罗夫-斯米尔诺夫检验和卡方检验对理论概率密度函数进行了严格评估,确定广义彼得罗夫分布是捕捉拉伸载荷和不同火灾条件下 X 型接头阻力行为的最佳模型。研究结果提出了五个详细的理论 PDF 和累积分布函数 (CDF),为在工程实践中评估和加固加固 CHS X 接头的结构复原力提供了新的视角。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Probabilistic Analysis of Strength in Retrofitted X-Joints under Tensile Loading and Fire Conditions
In the present study, a total of 360 FE analyses were carried out on tubular X-joints strengthened with collar plates under brace tension under laboratory testing conditions (20 °C) and various fire conditions. The generated FE models were validated based on 31 tests. The FE analyses produced a comprehensive dataset that encapsulated resistance metrics, with detailed simulations of welds, contacts, and the incorporation of non-linear geometrical and material attributes. Twelve theoretical probability density functions (PDFs) were matched to the constructed histograms, with the maximum likelihood (ML) technique utilized to assess the parameters of these fitted PDFs. The theoretical PDFs, rigorously evaluated against the Anderson–Darling, Kolmogorov–Smirnov, and Chi-squared tests, identified the Generalized Petrov distribution as the optimal model for capturing the resistance behaviors of X-joints under tensile load and varying fire conditions. The findings have led to the proposition of five detailed theoretical PDFs and cumulative distribution functions (CDFs), introducing a novel perspective for assessing and reinforcing the structural resilience of strengthened CHS X-joints in engineering practices.
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