摘要
强震作用下网格结构杆件的破坏形式为受拉屈服和受压屈曲,而常用的理想弹塑性模型却不能考虑杆件受压屈曲的情况。使用LS-DYNA软件对不同长细比圆钢管杆单元的受压极限承载力、屈曲前后平衡路径以及卸载路径进行计算,并分析拉压往复作用下的滞回规律。通过统计这些杆单元的轴力、伸长量与长细比之间的关系,提出了一个能同时考虑受拉屈服和受压屈曲的圆钢管杆单元的等效弹塑性滞回模型。进一步将该等效弹塑性模型应用于一球面网壳结构的罕遇地震作用时程计算,发现杆件的破坏形式和结构薄弱区域与理想弹塑性模型的结果有明显区别,也反映了本文提出的等效弹塑性滞回模型的有效性。
Abstract
Under strong earthquakes, the failure modes of bars in grid structures are of yielding in tension and buckling in compression. However, the ideal elasto-plastic model conventionally used in seismic computation can not consider the buckling of compressive members. By means of the LS-DYNA software, the ultimate compressive loads, equilibrium paths before and after buckling, and unloading paths of steel circular-tube bars with different slenderness ratios are calculated, and their hysteretic properties under reverse tension-compression loadings are also analyzed. Based on the analysis of the statistical relationships between axial forces, axial elongations and slenderness ratios of these bar specimens, an equivalent elasto-plastic hysteretic model of steel circular-tube bar elements, which can consider both the tensile yielding and the compressive buckling simultaneously, is put forward. This equivalent elasto-plastic hysteretic model is further used in the time-history response computation of an illustrative lattice spherical shell under seldom-occurred earthquake. The result indicates that the failure patterns of members and the distribution of structural weak regions are obviously different from that obtained by ideal elasto-plastic model, and also shows the validity of the equivalent elasto-plastic hysteretic model put forward in this paper.
关键词
压杆屈曲 /
弹塑性本构模型 /
滞回模型 /
弹塑性时程分析 /
网格结构
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Key words
Buckling of strut /
Elasto-plastic constitutive relationship /
Hysteretic model /
Elasto-plastic time-history computation /
Grid structure.
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谢道清;沈 金;邓 华;张 瑞.
考虑受压屈曲的圆钢管杆单元等效弹塑性滞回模型[J]. 振动与冲击, 2012, 31(6): 160-165
Xie Dao-qing;Shen Jin;Deng Hua;Zhang Rui.
The Equivalent Elasto-plastic Hysteretic Model of Steel Circular-Tube Bar Elements Considering Compressive Buckling[J]. Journal of Vibration and Shock, 2012, 31(6): 160-165
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脚注
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