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EVALUATION OF TWO ANALYTICAL PLASTIC DESIGN MODELS FOR LIGHT-FRAME SHEAR WALLS

机译:光框剪力墙两种分析塑性设计模型的评价

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The objective of this paper is to clarify the difference between two analytical models for plastic design of shear walls and evaluate their potential for hand calculation by comparing calculated load-bearing capacities of different wall configurations with the corresponding ones obtained by finite element analyses. The first analytical model is based on a true plastic lower bound concept, i.e. always fulfilling the conditions of equilibrium. The second model is based on the assumption that the full vertical shear capacity of the wall is utilized, considering that the vertical equilibrium is always fulfilled but disregarding that the horizontal equilibrium of the wall is not always satisfied. If the shear capacity of the stud-to-rail joints is sufficiently large, then the second model is also a true plastic lower bound method. The ratios between the calculated load-carrying capacities of the two analytical models are in the range between 1.00 - 1.24 with a mean value of 1.12 for the wall and load configurations studied. Results from FE simulations show that the first analytical method underestimates the load-carrying capacity by about 10 %, but that the method gives very stable capacity values relative to the FE simulations. It is further evident that there is a good agreement between the second analytical model and the results of the FE calculations at the mean level, but that this method has a considerably higher variation in the capacity values relative to the FE-simulations. Performed tests of different wall and load configurations show about 30 % higher measured capacities than calculated ones. The large deviations are mainly due to differences in the manufacturing of the specimens for the sheathing-to-framing joint tests and the specimens for the wall tests.
机译:本文的目的是阐明剪力墙塑性设计两种分析模型之间的差异,并通过比较通过有限元分析所获得的相应的不同墙体配置的计算承载容量来评估它们的手工计算的潜力。第一分析模型基于真正的塑料下限概念,即始终满足均衡条件。第二种模型基于假设墙壁的全垂直剪切容量来利用,考虑到始终满足垂直平衡但忽略墙的水平平衡并不总是满足。如果螺栓到轨接头的剪切容量足够大,则第二型模型也是真正的塑料下限法。两个分析模型的计算的负载承载能力之间的比率在1.00-1.24的范围内,墙壁和负载配置的平均值为1.12。 FE模拟结果表明,第一分析方法低估了承载能力约10%,但该方法相对于FE模拟提供了非常稳定的容量值。进一步明显,第二分析模型与平均水平的FE计算结果之间存在良好的一致性,但是该方法相对于Fe模拟具有相对于电量值的相当高的变化。执行的不同壁和负载配置的测试显示比计算的测量能力高约30%。大的偏差主要是由于鞘翅目的标本制造的差异以及墙壁测试的标本。

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