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Distortional buckling calculation method of steel-concrete composite box beam in negative moment area

机译:负弯矩区域钢-混凝土组合箱梁的变形屈曲计算方法

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摘要

'Distortional buckling' is one of the predominant buckling types that may occur in a steel-concrete composite box beam (SCCBB) under a negative moment. The key factors, which affect the buckling modes, are the torsional and lateral restraints of the bottom plate of a SCCBB. Therefore, this article investigates the equivalent lateral and torsional restraint rigidity of the bottom plate of a SCCBB under a negative moment; the results of which show a linear coupling relationship between the applied forces and the lateral and/or torsional restraint stiffness, which are not depended on the cross-sectional properties of a SCCBB completely. The mathematical formulas for calculating the lateral and torsional restraint rigidity of the bottom plate can be used to estimate: (1) the critical distortional buckling stress of SCCBBs under a negative moment; and (2) the critical distortional moment of SCCBBs. This article develops an improved calculation method for SCCBBs on an elastic foundation, which takes into account the coupling effect between the applied forces and the lateral and/or torsional restraint rigidity of the bottom plate. This article analyzes the accuracy of the following calculation methods by using 24 examples of SCCBBs: (1) the conventional energy method; (2) the improved calculation method, as it has been derived in this article; and (3) the ANSYS finite element method. The results verify that the improved calculation method, as it has been proved in this article, is more accurate and reliable than that of the current energy method, which has been noted in the references.
机译:“扭曲屈曲”是一种主要的屈曲类型,它可能在钢混凝土组合箱形梁(SCCBB)中在负弯矩下发生。影响屈曲模式的关键因素是SCCBB底板的扭转和横向约束。因此,本文研究了负弯矩时SCCBB底板的等效横向和扭转约束刚度。结果表明,施加力与横向和/或扭转约束刚度之间呈线性耦合关系,而这并不完全取决于SCCBB的截面特性。用于计算底板的横向和扭转约束刚度的数学公式可用于估算:(1)负弯矩时,SCCBBs的临界变形屈曲应力; (2)SCCBB的临界变形矩。本文开发了一种在弹性基础上的SCCBB的改进计算方法,该方法考虑了作用力与底板的横向和/或扭转约束刚度之间的耦合效应。本文通过24个SCCBB实例分析了以下计算方法的准确性:(1)常规能量法; (2)本文推导的改进的计算方法; (3)ANSYS有限元方法。结果证明,本文所证明的改进的计算方法比参考文献中指出的当前能量方法更准确,更可靠。

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