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Shear lag analysis of thin-walled box girders based on a new generalized displacement

机译:基于新广义位移的薄壁箱梁剪力滞分析

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In many papers about the shear lag analysis of thin-walled box girders, the maximum angular rotation attributable to the in-plane shear deformation of flanges is adopted as generalized displacement. However, the generalized displacement is not very simple and clear and the analytical procedure is relatively complicated. Moreover, various types of warping displacement function for shear lag were assumed which may cause some confusion. In this paper, a new method for analyzing shear lag effect in thin-walled box girders is proposed in which the additional deflection induced by shear lag effect is adopted as the generalized displacement. Based on the generalized moment defined in this paper, the shear lag deformation state is separated from the flexural deformation state of the corresponding elementary beam and analyzed as a fundamental deformation state. The quadratic parabola is demonstrated to be the reasonable curve of the warping displacement function in the shear lag effect analysis of a box girder and the accuracy of the degrees of the warping functions is evaluated. The so-called negative shear lag is illustrated through the generalized moment. The governing differential equation and the boundary condition for the additional deflection are established by applying the principle of minimum potential energy, and the initial parameter solution to the differential equation is provided. A very simple and convenient formula of the shear lag warping stress is proposed which has the same form as that of the bending stress of elementary beam. A finite beam segment element with 8 degrees of freedom is developed to analyze the shear lag effect in complex continuous box girders with varying depth. Two plexiglass models of continuous box girders are analyzed and the calculated results are in agreement with the test results, which validates the analytical method and the element presented.
机译:在许多关于薄壁箱梁的剪力滞分析的论文中,将翼缘的平面内剪切变形引起的最大角旋转作为广义位移。但是,广义位移不是很简单清晰,分析过程也相对复杂。此外,假定剪力滞后的各种翘曲位移函数可能会引起混淆。本文提出了一种分析薄壁箱梁剪力滞效应的新方法,该方法采用剪力滞效应引起的附加挠度作为广义位移。基于本文定义的广义矩,将剪力滞变形状态与相应基本梁的弯曲变形状态分离,并作为基本变形状态进行分析。在箱梁的剪力滞效应分析中,二次抛物线是翘曲位移函数的合理曲线,并评估了翘曲函数度的准确性。通过广义矩来说明所谓的负剪切滞后。应用最小势能原理建立了控制微分方程和附加挠度的边界条件,并为微分方程提供了初始参数解。提出了一种剪力滞翘曲应力的非常简单方便的公式,其形式与基本梁的弯曲应力相同。开发了一个具有8个自由度的有限梁分段单元,以分析复杂连续箱形梁在不同深度下的剪力滞后效应。对连续箱梁的两种有机玻璃模型进行了分析,计算结果与试验结果吻合,验证了所提出的分析方法和提出的要素。

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