某大跨度拱形结构优化设计

O. Tusnina, Mikhail V. Postarnak
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引用次数: 0

摘要

介绍。大跨度结构设计为娱乐和大众使用建筑、体育设施等。钢拱结构可以作为大跨度结构的覆盖层。大跨度钢拱的合理设计,以及结构设计的合理选择和承载力分析是相关的问题。材料和方法。网球运动设施的覆盖层跨度为108米,代表了不紧固的双铰钢拱,预应力紧固的拱和几种网格选择。选取结构单元截面;分析了预应力对拱内受力和位移的影响,以及每个结构的金属用量。对这些拱结构的总体稳定性进行了分析。使用LIRA-SAPR软件包在几何非线性公式中进行计算。结果。确定包括拉紧和格架在内的拱的重量小于没有拉紧的拱的重量。用于制造柱的金属量可以减少,以简化结构单元,因为没有扣板从拱门转移到柱上。为保证拱体所需的刚度,设定了拉紧所需的预应力值。采用解析法、几何非线性计算结果和LIRA-SAPR软件包中实现的稳定性模式确定拱在其平面内失去稳定的临界荷载。结果表明,有拉紧作用的拱的临界荷载更高。结论。根据上述计算,我们决定使用双铰拱和预应力拉紧,并使用网格作为体育设施的覆盖层。采用几何非线性有限元分析和稳定性模型计算得到的引起拱失稳的临界荷载值非常接近。分析方法的应用导致临界负载的高估值,这使它不被推荐使用。
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Optimal design of a large-span arched structure
Introduction. Large-span structures are designed as entertainment and mass-use buildings, sports facilities, etc. A steel arched structure can be used as a covering for large-span structures. The issue of the rational design of large-span steel arches, as well as the proper choice of the structural design and the analysis of its bearing capacity is relevant. Materials and methods. The covering of a tennis sports facility with the span of 108 m, that represents a double-hinged steel arch without tightening, arches with prestressed tightening and several lattice options are considered. The cross-section of structural elements was selected; the effect of prestressing on forces and displacements in the arch, as well as the amount of metal per structure were analyzed. The general stability of these arched structures was analyzed. Calculations were performed in the geometrically nonlinear formulation using the LIRA-SAPR software package. Results. It is determined that the weight of the arch, including the tightening and the lattice is smaller than the weight of the arch without the tightening. The amount of metal, used to make columns, can be reduced to simplify structural units due to the absence of gusset transfer from the arch with tightening to columns. The required prestressing value is set for the tightening to ensure the required rigidity of the arch. Several methods were used to determine the critical load at which the arch loses its stability in its plane: the analytical method, geometrically nonlinear calculation results, and the Stability mode implemented in LIRA-SAPR software package were employed. The critical load turned out to be higher for the arch with tightening. Conclusions. Following the above computations, a decision was made to use a double-hinged arch with prestressed tightening and a lattice as the covering of the sports facility. The values of the critical load that triggers the arch stability loss, obtained using the geometrical nonlinear finite-element analysis and the Stability mode, were quite close. Application of the analytical method resulted in an overestimated value of the critical load, which prevents it from being recommended for use.
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