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Analytical and Numerical Analysis on the Collapse Mode of Circular Masonry Arches

机译:循环砌体拱塌模式的分析与数值分析

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In this paper, an analytical and numerical analysis on the collapse mode of circular masonry arches is presented. Specific reference is made to the so-called Couplet-Heyman problem of finding the minimum thickness necessary for equilibrium of a masonry arch subjected to its own weight (Heyman 1977). The note reports the results of an on-going research project at the University of Bergamo. First, analytical solutions are derived in the spirit of limit analysis, according to the classical three Heyman hypotheses and explicitly obtained in terms of the unknown angular position of the intrados hinge at the haunch, the minimum thickness to radius ratio and the non-dimensional horizontal thrust (Colasante 2007, Cocchetti et al. 2010). Results are then compared to Heyman solution. Though only the first of these three characteristics is perceptibly influenced in engineering terms, especially at increasing opening angle of the arch, the treatment settles an important conceptual difference on the use of the true line of thrust, along the line of Milankovitch work. Second, numerical simulations by the Discrete Element Method (DEM) in a Discontinuous Deformation Analysis (DDA) computational environment are provided, to further support the validity of the obtained solutions, with good overall matching of the obtained results (Rusconi 2008, Rizzi et al. 2010).
机译:本文介绍了圆形砌体拱孔塌陷模式的分析和数值分析。对所谓的对联 - Heyman问题进行了具体的参考,该问题的问题找到了对其自身重量(Heyman 1977)进行的砌体拱的平衡所需的最小厚度。该附注报告了贝加莫大学进行了持续研究项目的结果。首先,根据古典三个赫曼假设的限制分析的精神来导出分析解决方案,并根据涡状件铰链的未知角度位置明确地获得,最小厚度与半径比和非维度水平推力(Cocasante 2007,Cocchetti等。2010)。然后将结果与Heyman解决方案进行比较。虽然这三个特征中的第一个是在工程术语中受到影响的,但特别是在拱门的开口角度上的增加,但治疗沿着米兰科接下来的工作沿着使用真正的推力界定的重要概念差异。其次,提供了通过离散元素方法(DEM)在不连续变形分析(DDA)计算环境中的数值模拟,以进一步支持所获得的解决方案的有效性,并具有所获得的结果的良好总体匹配(Rusconi 2008,Rizzi等。2010)。

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