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Material properties and compressive local buckling response of high strength steel square and rectangular hollow sections

机译:高强度钢方形和矩形空心截面的材料特性和压缩局部屈曲响应

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摘要

An experimental investigation into the structural performance of compressed high strength steel (HSS) square and rectangular hollow sections is described in this paper. Both hot-rolled and cold-formed HSS sections were examined. In total six S460NH and five S690QH hot-rolled section sizes and three S500MC, two S700MC and four S960QC cold-formed section sizes were tested. The experimental programme comprised tensile coupon tests on flat and corner material, measurements of geometric imperfections, full cross-section tensile tests and stub column tests. The results of the experiments presented in this paper have been combined with other available test data on high strength steel sections, and used to assess the existing design guidelines for high strength steels given in Eurocode 3. The focus has been on the material ductility requirements, the Class 3 slenderness limit for internal elements in compression and the effective width formula for Class 4 internal elements in compression.Reliability assessments of the Class 3 slenderness limit (both the current value of 42 and a proposed value of 38) and the effective width formula for Class 4 internal elements in compression were carried out. The analysis indicated that, based on the assembled test data considered in this study, and the assumptions made regarding the statistical distributions of material and geometric properties, a partial safety factor greater than unity is required for HSS. Similar findings have also recently been presented for ordinary strength steels.
机译:本文介绍了对压缩高强度钢(HSS)方形和矩形空心截面的结构性能的实验研究。同时检查了热轧和冷弯高速钢截面。总共测试了六种S460NH和五种S690QH热轧截面尺寸,以及三种S500MC,两种S700MC和四种S960QC冷弯截面尺寸。实验程序包括对平面和拐角材料的拉伸试样测试,几何缺陷的测量,全截面拉伸测试和短柱测试。本文介绍的实验结果已与其他有关高强度钢型材的可用测试数据结合在一起,并用于评估Eurocode 3中给出的现有高强度钢设计准则。重点是材料的延展性要求,压缩中内部元素的3类细长极限和压缩中4类内部元素的有效宽度公式3类细长极限的可靠性评估(当前值为42且建议值为38)和有效宽度公式对第4类内部元件进行了压缩。分析表明,基于本研究中考虑的组合测试数据以及对材料和几何特性的统计分布所作的假设,HSS需要大于1的局部安全系数。最近,对于普通强度钢也提出了类似的发现。

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