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Deflections and rotations in rectangular beams with straight haunches under uniformly distributed load considering the shear deformations

机译:考虑剪切变形的均布荷载作用下直直矩形横梁的挠度和旋转

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This paper presents a model of the elastic curve for rectangular beams with straight haunches under uniformly distributed load and moments in the ends considering the bending and shear deformations (Timoshenko Theory) to obtain the deflections and rotations on the beam, which is the main part of this research. The traditional model of the elastic curve for rectangular beams under uniformly distributed load considers only the bending deformations (Euler-Bernoulli Theory). Also, a comparison is made between the proposed and traditional model of simply supported beams with respect to the rotations in two supports and the maximum deflection of the beam. Also, another comparison is made for beams fixed at both ends with respect to the moments and reactions in the support A, and the maximum deflection of the beam. Results show that the proposed model is greater for simply supported beams in the maximum deflection and the traditional model is greater for beams fixed at both ends in the maximum deflection. Then, the proposed model is more appropriate and safe with respect the traditional model for structural analysis, because the shear forces and bending moments are present in any type of structure and the bending and shear deformations appear.
机译:本文提出了矩形直梁的弹性曲线模型,该矩形直梁在荷载和力矩均匀分布的情况下考虑了弯曲和剪切变形(Timoshenko理论),以获得梁的挠度和旋转量,这是梁的主要组成部分。这项研究。矩形梁在均匀分布载荷下的弹性曲线的传统模型仅考虑弯曲变形(Euler-Bernoulli理论)。而且,在提议的和传统的简单支撑梁模型之间,就两个支撑件的旋转和梁的最大挠度进行了比较。另外,对于固定在两端的梁,关于支撑件A中的力矩和反作用,以及梁的最大挠度,进行了另一比较。结果表明,对于最大挠度下的简支梁,所提出的模型更大,而对于最大挠度下两端固定的梁,传统模型则更大。然后,由于在任何类型的结构中都存在剪切力和弯矩,并且会出现弯曲和剪切变形,因此相对于用于结构分析的传统模型,该模型更加合适和安全。

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