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Nonlinear finite element modelling of castellated steel beams lateral torsional buckling

机译:基石钢梁横向扭转屈曲的非线性有限元建模

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Restrictions of space and height are often imposed to residential, commercial and industrial buildings with one, or several floors, due to aspects like regional regulations, technical, economic or aesthetic nature. In order to provide the passage of pipes and ducts with large diameter under steel girders, that normally requires great heights, sometimes leads to floors building highs with an unviable magnitude. Among others, castellated beams are a possible structural solution to overcome these obstacles. These beams are considered stability issues, since the unbraced span lengths generally reached by them are often long enough to cause instability effects. However, the substantial enhancement in the flexural strength of such members, due to the extra height coming from the manufacturing process in relation with the original profile, combined with the economy of material and utility services, ensures to the designers the attractiveness of this solution, especially when applied to large spans. The present investigation aims to develop a numerical model that calibrated with experimental results, enables the development of a parametric analysis centred on the finite element method. This analysis aimed to determine the structural behaviour of the castellated beams and their associated failure mechanisms, considering an elastic-plastic behaviour as well the geometric non-linearities. The results showed coherency and no relevant technical objections were verified, when considered the application of the castellated beams in alternative of the traditional plated beams since the advantages arising from the beams openings justify their application.
机译:空间和高度的限制,通常会设置于住宅,商业和工业建筑用一个或几个楼层,由于像区域性法规,技术,经济或美学性质方面。为了提供管道和管道与下钢梁大口径的通道,通常需要很高的地方,有时会导致地面建筑的高点与不可行的幅度。其中,蜂窝梁是克服这些障碍的一个可能的结构性解决方案。这些光束被认为是稳定的问题,因为通常他们达到了无支撑跨度长度通常足够长,造成不稳定的影响。然而,大幅提升在这样的成员,由于额外的高度从制造工艺来与原来的曲线关系的抗弯强度,用的材料和公用事业服务经济相结合,保证对设计师这个解决方案的吸引力,特别是当应用于大跨度。本研究的目的是发展的数值模型,校准与实验结果,能够集中在有限元方法的参数分析的发展。此分析的目的是确定在蜂窝梁和它们相关联的故障机制的结构性能,考虑到弹性 - 塑性行为以及几何的非线性。显示出连贯性和不相关的技术反对的结果进行了验证,认为当蜂窝梁的应用在传统的镀梁的选择,因为产生从梁开口的优势证明自己的应用程序。

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