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Tensile and compressive buckling of columns with shear deformation singularities

机译:具有剪切变形奇异性的柱的拉伸和压缩屈曲

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摘要

Shear deformations in beam-like structures as well as devices allowing deflection discontinuities, besides influencing the compressive buckling, can induce instability in presence of tensile axial loads. In this work a novel study to address both the compressive and the tensile buckling in slender beams in presence of multiple internal sliders endowed with translational springs, that induce deflection discontinuities along the beam axis, is presented. The general exact closed-form solutions is derived as a function of four boundary conditions only, as in the case of homogeneous beam, irrespective on the number of concentrated singularities. The range where the tensile buckling load values are comparable to the compressive counterpart is highlighted. Furthermore, sudden switches from symmetric to anti-symmetric buckling shapes are identified. Finally, for an increasing number of deflection discontinuities an interesting comparison with a uniform column with distributed shear deformations, according to the Timoshenko model, is presented. The latter comparison suggests that elastic internal sliders, which allow transversal deflection discontinuities, can be interpreted as concentrated shear deformations and are addressed to as shear deformation singularities.
机译:梁形结构以及允许挠曲不连续的装置中的剪切变形,除了影响压缩屈曲之外,还可能在存在轴向拉伸载荷的情况下引起不稳定性。在这项工作中,提出了一种新颖的研究来解决细长梁在存在多个带​​有平移弹簧的内部滑块的情况下的压缩和拉伸屈曲的问题,这些滑块会引起沿梁轴的挠曲不连续性。与均匀光束的情况一样,无论集中奇异点的数量如何,一般精确的封闭形式解仅是四个边界条件的函数。突出显示了屈曲屈曲载荷值与压缩屈曲载荷值相当的范围。此外,识别出从对称屈曲形状向反对称屈曲形状的突然转变。最后,根据Timoshenko模型,对于挠度不连续性不断增加的情况,提出了与具有分布剪切变形的均匀圆柱的有趣比较。后者的比较表明,允许横向挠曲不连续的弹性内部滑块可以解释为集中剪切变形,并被称为剪切变形奇异点。

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