基于几何方法的砌体拱顶设计与施工软件

J. García-Sanz-Calcedo, Manuel Fortea, J. L. Canito, Antonio Manuel Reyes
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引用次数: 1

摘要

本文报告了对拱形天花板的调查,旨在寻求这种建筑元素的几何形状与其结构行为之间的联系。在极限分析理论的支持下,提出了通过这些元素作用的力的平衡的探索。图形上,元素的安全限制是根据力通过拱顶或圆顶形状的轨迹距离来评估的。文中对三种等维方形拱顶(即桶形拱顶、腹股沟拱顶和圆形拱顶)进行了数值模拟。腹股沟拱顶最轻(1.514 N/m2),凹度系数最低(1.14);主拱顶最重(2.244 N/m2),凹度系数最高(2.07)。另一个值得注意的是,桶型只由它的侧面支撑(每一面施加4.610牛的水平推力),四个角的腹股沟拱顶(水平推力3.102牛,对角线方向)和四个侧面的主型(每一面施加1.524牛的水平推力)。尽管三种拱顶类型的应力值都很低,但应该考虑到几点。腹股沟拱顶的最大应力为0.03 N/mm2,随着边缘的接近,最大应力增加到0.34 N/mm2。在主拱顶上,传递到支撑元件的最大径向应力为0.03 N/mm2,尽管出现了与支撑平行的环应力(其强度取决于与支撑相关的垂直位置的接近程度),其范围高达0.17 N/mm2,远远高于径向应力。为了保证该元件的稳定性,最大工作应力不是定义值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Design and Project of Masonry Vaults by Software based in GeometryMethods
This paper reports on an investigation on vaulted ceilings aimed at seeking connections between the geometry of such architectonic elements and their structural behaviour. A search for the balance of forces acting through such elements is put forward, upholding on the Limit Analysis Theory. Graphically, the element's security limits are evaluated according to the forces’ trajectory distance through the vault or dome shapes. A simulation of the application of this graphical method on three equally dimensioned square-based types of vaults is presented (namely barrel, groin and dominical vaults). The groin vault is the lightest (1.514 N/m2) and that with the lowest Concavity Factor (1.14), while the dominical vault stands as the heaviest (2.244 N/m2) and shows the highest Concavity Factor (2.07). On another note, the barrel type is only supported by its sides (4.610 N horizontal thrust applied on each one), the groin vault on its four corners (horizontal thrust 3.102 N, diagonally directed) and the dominical type on its four sides (1.524 N horizontal thrust on each). Despite stress values on the three vault types are low, a couple of points ought to be accounted for. The maximum stress on the groin vault is 0.03 N/mm2 with a significant increase up to 0.34 N/mm2 as the edges are approached. The maximum radial stress –transmitted to the supporting elements- on the dominical vault is 0.03 N/mm2, although a parallel-to-the-supports ring stress appears (whose intensity depends on proximity to vertical position as related to the supports) ranging up to 0.17 N/mm2, quite higher than the radial stress. Maximum work stress is not the defining value in order to guarantee stability for this element.
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