Development of component stiffness equations for thread-fixed one-side bolt connections to an enclosed rectangular hollow section column under tension

IF 2.9 3区 工程技术 Q2 ENGINEERING, CIVIL Frontiers of Structural and Civil Engineering Pub Date : 2024-05-31 DOI:10.1007/s11709-024-1064-4
Fu-Wei Wu, Yuan-Qi Li
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Abstract

The derivation and validation of analytical equations for predicting the tensile initial stiffness of thread-fixed one-side bolts (TOBs), connected to enclosed rectangular hollow section (RHS) columns, is presented in this paper. Two unknown stiffness components are considered: the TOBs connection and the enclosed RHS face. First, the trapezoidal thread of TOB, as an equivalent cantilevered beam subjected to uniformly distributed loads, is analyzed to determine the associated deformations. Based on the findings, the thread-shank serial-parallel stiffness model of TOB connection is proposed. For analysis of the tensile stiffness of the enclosed RHS face due to two bolt forces, the four sidewalls are treated as rotation constraints, thus reducing the problem to a two-dimensional plate analysis. According to the load superposition method, the deflection of the face plate is resolved into three components under various boundary and load conditions. Referring to the plate deflection theory of Timoshenko, the analytical solutions for the three deflections are derived in terms of the variables of bolt spacing, RHS thickness, height to width ratio, etc. Finally, the validity of the above stiffness equations is verified by a series of finite element (FE) models of T-stub substructures. The proposed component stiffness equations are an effective supplement to the component-based method.

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张力作用下封闭式矩形空心截面柱螺纹固定单侧螺栓连接的构件刚度方程开发
本文介绍了用于预测与封闭式矩形空心截面 (RHS) 柱连接的螺纹固定单边螺栓 (TOB) 拉伸初始刚度的分析方程的推导和验证。本文考虑了两个未知的刚度组成部分:TOBs 连接和封闭的 RHS 面。首先,将 TOB 的梯形螺纹作为承受均匀分布荷载的等效悬臂梁进行分析,以确定相关的变形。根据分析结果,提出了 TOB 连接的螺纹杆串联-平行刚度模型。在分析封闭的 RHS 面由于两个螺栓力产生的拉伸刚度时,将四个侧壁视为旋转约束,从而将问题简化为二维板分析。根据载荷叠加法,在不同的边界和载荷条件下,面板的挠度被分解为三个分量。参照 Timoshenko 的板挠度理论,根据螺栓间距、RHS 厚度、高宽比等变量推导出三个挠度的解析解。最后,上述刚度方程的有效性通过一系列 T 形管下部结构的有限元(FE)模型得到了验证。所提出的构件刚度方程是对基于构件方法的有效补充。
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来源期刊
CiteScore
5.20
自引率
3.30%
发文量
734
期刊介绍: Frontiers of Structural and Civil Engineering is an international journal that publishes original research papers, review articles and case studies related to civil and structural engineering. Topics include but are not limited to the latest developments in building and bridge structures, geotechnical engineering, hydraulic engineering, coastal engineering, and transport engineering. Case studies that demonstrate the successful applications of cutting-edge research technologies are welcome. The journal also promotes and publishes interdisciplinary research and applications connecting civil engineering and other disciplines, such as bio-, info-, nano- and social sciences and technology. Manuscripts submitted for publication will be subject to a stringent peer review.
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