首页> 外文期刊>KSCE journal of civil engineering >On the Tensile Capacity of Single-bolted Connections between GFRP Angles and Gusset Plates-Testing and Modelling
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On the Tensile Capacity of Single-bolted Connections between GFRP Angles and Gusset Plates-Testing and Modelling

机译:GFRP角与角撑板单螺栓连接的抗拉能力-试验与建模

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摘要

The polymer composite known as Glass Fibre Reinforced Polymer (GFRP) has several advantages over conventional materials. It has been slowly incorporated into civil infrastructures. Because of lack of knowledge about the behaviour and design criteria of structural connections, the wide-spread application of GFRP in this field has been rather limited. In this study, analytical and experimental behaviour of GFRP structural angle members with gusset plate connections for net-tension strength, with an emphasis on transmission line tower connections, were investigated. Thirty-five single-lap, single-bolted connections were tested. The widths of the gusset plate and edge distance were varied. A tensile load was applied on the joint and then failure modes and the corresponding loads were observed. The effect of the plate width and edge distance on the connection efficiency was also studied. Based on the studies, the optimum plate width and edge distance were determined as three and five times diameter of the bolt, respectively. A semi-empirical analytical stress concentration model proposed by Hart-Smith (1978), is adopted to determine the cross-correlation coefficient 'C' which is linearly correlated to the stress concentration factors of composite and elastic isotropic materials. Using regression analysis, the coefficient 'C' was obtained, and an ultimate net-tension strength design formula is proposed.
机译:与传统材料相比,被称为玻璃纤维增​​强聚合物(GFRP)的聚合物复合材料具有多个优势。它已被缓慢地并入民用基础设施。由于对结构连接的行为和设计标准缺乏了解,因此GFRP在该领域的广泛应用受到很大限制。在这项研究中,研究了带有角撑板连接的GFRP结构角构件的净拉伸强度的分析和实验行为,重点是输电线路塔架连接。测试了35个单圈,单螺栓连接。角撑板的宽度和边缘距离是变化的。在接头上施加拉伸载荷,然后观察破坏模式和相应的载荷。还研究了板宽和边距对连接效率的影响。基于这些研究,最佳板宽和边缘距离分别确定为螺栓直径的三倍和五倍。采用由Hart-Smith(1978)提出的半经验分析应力集中模型来确定与复合材料和弹性各向同性材料的应力集中因子线性相关的互相关系数“ C”。使用回归分析,获得系数“ C”,并提出极限抗拉强度设计公式。

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