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Basket-Handle Arch and Its Optimum Symmetry Generation as a Structural Element and Keeping the Aesthetic Point of View

机译:篮柄拱及其作为结构元素的最佳对称性产生并保持美学观点

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The arches were a great advance in construction with respect to the rigid Greek linteled architecture. Its development came from the hand of the great Roman constructions, especially with the semicircular arch. In successive historical periods, different types of arches have been emerging, which in addition to their structural function was taking aesthetic characteristics that are used today to define the architectural style. When, in the construction of a bow, the rise is less than half the springing line, the semicircular arch is no longer used and the segmental arch is used, and then on to another more efficient and aesthetic arch, the basket-handle arch. This study examines the classic geometry of the basket-handle arch also called the three-centered arch. A solution is proposed from a constructive and aesthetic point of view, and this is approached both geometrically and analytically, where the relationship between the radius of the central arch and the radius of the lateral arch is minimized. The solution achieved allows the maximum springing line or clear span to be saved with the minimum rise that preserves the aesthetic point of view, since the horizontal thrust of a bow is greater than the relationship between the springing line of the arch and the rise. This solution has been programmed and the resulting software has made it possible to analyse existing arches in historic buildings or constructions to check if their solutions were close or not from both points of view. Thus, it has been possible to verify that in most of the existing arches analyzed, the proposed solution is reached.
机译:相对于僵硬的希腊门architecture式建筑而言,拱门是建筑上的一大进步。它的发展来自伟大的罗马建筑,特别是半圆形拱门。在连续的历史时期中,出现了各种类型的拱门,这些拱门除了具有结构功能外,还具有当今用于定义建筑风格的美学特征。在弓的构造中,当上升量小于弹跳线的一半时,不再使用半圆形弓,而使用分段弓,然后再使用另一个更高效和美观的弓形篮弓。这项研究研究了篮柄拱的经典几何形状,也称为三心拱。从建设性和美学的角度提出了一种解决方案,并且在几何和分析上都采用了这种解决方案,其中使中央拱的半径和外侧拱的半径之间的关系最小。由于弓的水平推力大于弓的弹力线与凸起之间的关系,因此所获得的解决方案允许以最小的升程来节省最大的弹力线或净跨度,从而保留了美学观点。已经对该解决方案进行了编程,并且所产生的软件使分析历史建筑或建筑中的现有拱门成为可能,以从两种角度检查其解决方案是否接近。因此,有可能验证在所分析的大多数现有拱门中是否达到了所提出的解决方案。

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