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Flexural―torsional buckling of fiber-reinforced plastic composite cantilever I-beams

机译:纤维增强塑料复合悬臂工字梁的弯扭屈曲

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A combined analytical and experimental study of flexural―torsional buckling of pultruded fiber-reinforced plastic (FRP) composite cantilever I-beams is presented. An energy method based on nonlinear plate theory is developed for instability of FRP I-beam, and the formulation includes shear effect and bending―twisting coupling. Three different types of buckling mode shape functions of transcendental function, polynomial function, and half simply supported beam function, which all satisfy the cantilever beam boundary conditions, are used to obtain the eigenvalue solution, and their accuracy in the analysis are investigated in relation to finite element results. Four different geometries of FRP I-beams with cantilever beam configurations and with varying span lengths are experimentally tested under tip loads to evaluate their flexural―torsional buckling response. The loads are applied at the centroid of the tip cross-sections, and the critical buckling loads are obtained by gradually adding weight onto a loading platform. A good agreement among the proposed analytical solutions, experimental testing, and finite element method is obtained, and simplified explicit formulas for flexural―torsional buckling of cantilever beams with applied load at the centroid of the cross-section are developed. The effects of vertical load position through the cross-section, fiber orientation and fiber volume fraction on buckling behavior are also studied. The proposed analytical solutions can be used to predict the flexural―torsional buckling loads of FRP cantilever beams and to formulate simplified design equations.
机译:提出了拉挤纤维增强塑料(FRP)复合悬臂工字梁的弯曲-扭转屈曲的组合分析和实验研究。针对FRP工字梁的不稳定性,提出了一种基于非线性板理论的能量方法,其公式包括剪力效应和弯扭耦合。满足悬臂梁边界条件的超越函数,多项式函数和半简支梁函数的三种不同类型的屈曲模式形状函数用于获得特征值解,并研究了它们在分析中的准确性有限元结果。在尖端载荷下,通过实验测试了具有悬臂梁构型和跨距长度不同的FRP工字钢的四种不同几何形状,以评估其挠曲-扭转屈曲响应。载荷施加在尖端横截面的质心处,并且通过逐渐在载荷平台上增加重量来获得临界屈曲载荷。在所提出的解析解,实验测试和有限元方法之间取得了良好的一致性,并建立了在截面质心处施加载荷的悬臂梁的挠曲-挠曲屈曲简化简化公式。还研究了横截面的垂直载荷位置,纤维取向和纤维体积分数对屈曲行为的影响。所提出的解析解可用于预测FRP悬臂梁的挠曲-挠曲屈曲载荷,并建立简化的设计方程。

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