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Elastoplastic buckling and postbuckling of arches subjected to a central load

机译:承受中心载荷的拱的弹塑性屈曲和后屈曲

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摘要

This paper presented a rational finite curved beam-element model for 3D nonlinear elasto-plastic analysis of arches. The finite element model incorporates the effects of large twist rotations of the cross-section and has consistent sampling scheme of sampling points over the cross-section and so it can perform the elastic and elasto-plastic flexural-torsional buckling and postbuckling analysis of arches in combined bending and compression actions. Elastic and elasto-plastic flexural-torsional buckling and postbuckling behaviour of arches that are subjected to a central concentrated load has been investigated using the rational finite element model. It has been found that the slenderness, included angle, and the torsional parameter of an arch play important roles in the elastic and elasto-plastic buckling. In addition, the number of the inflexion points is important for the elastic and elasto-plastic buckling of fixed arch. Yielding is a significant factor for the elasto-plastic buckling and postbuckling behaviour. When the included angle of a stocky arch is not large, its elasto-plastic buckling load is much lower than its elastic buckling load. When the included angle a stocky arch is large, the end support condition plays an important role in the buckling and postbuckling behaviour of the arch. The elasto-plastic buckling load of a stocky pin-ended arch with a large included angle is equal to its elastic counterpart. The elasto-plastic buckling load of a stocky fixed arches with a large included angle is lower than its elastic counterpart. For a slender arch, its elasto-plastic buckling load is also equal to its elastic buckling load. In general, the elasto-plastic postbuckling load carrying capacity of an arch decreases when the arch continues to deform while its elastic post-buckling load carrying capacity can increase. For slender shallow arches, the elastic postbuckling response is stiller because of the relaxation of axial load and moment distribution.
机译:本文提出了一种合理的有限弯曲梁单元模型,用于拱的3D非线性弹塑性分析。有限元模型结合了横截面大的扭转旋转的影响,并且在横截面上具有一致的采样点采样方案,因此可以对拱中的拱进行弹性和弹塑性弯曲扭转屈曲和后屈曲分析。结合了弯曲和压缩作用。使用合理的有限元模型,研究了拱梁在中心集中载荷作用下的弹性和弹塑性弯曲扭转屈曲和后屈曲行为。已经发现,拱的细长度,夹角和扭转参数在弹性和弹塑性屈曲中起重要作用。此外,拐点的数量对于固定足弓的弹性和弹塑性屈曲很重要。屈服是弹塑性屈曲和屈曲后行为的重要因素。当圆拱的夹角不大时,其弹塑性屈曲载荷远低于其弹性屈曲载荷。当夹杂的拱形件的夹角较大时,端部支撑条件在拱形件的屈曲和后屈曲行为中起着重要作用。带有较大夹角的矮胖销端拱的弹塑性屈曲载荷等于其弹性对应物。具有较大夹角的矮小的固定拱的弹塑性屈曲载荷低于其弹性对应物。对于细长的拱,其弹塑性屈曲载荷也等于其弹性屈曲载荷。通常,当拱继续变形时,拱的弹塑性后屈曲承载能力降低,而其弹性后屈曲承载能力可以增加。对于细长的浅拱,由于轴向载荷和力矩分布的松弛,弹性后屈曲响应仍然较弱。

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