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A Fully Graphical Approach for Limit State Analysis of Existing Structures: Application to Plane Elastic-Plastic Bended Structures and to Plane Masonry Arches

机译:现有结构极限状态分析的全图形方法:在平面弹塑性弯曲结构和平面砌体拱中的应用

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摘要

When classical elastic analysis fails to model correctly the structural behavior of historical masonry structures because of the brittle, rigid, anisotropic, and inhomogeneous characteristics of their building material, equilibrium-based limit state analysis constitutes an efficient alternative for their structural assessment. The lack of knowledge about the history of loading makes the actual state of stresses impossible to determine for these statically indeterminate structures. However, Plastic Theory provides a powerful theoretical framework that defines in a rather simple way the structural safety level. The lower-bound theorem of plasticity can be applied using graphic statics because it ensures that equilibrium and yield conditions are respected when applying specific constraints to the nodes of the reciprocal diagrams.This article focuses on limit stat analysis of statically indeterminate structures by means of geometrical considerations using graphic statics reciprocal diagrams. For linear-bended structures, we show that: (1) the conditions of stability can be defined graphically by constructing safety domains; (2) collapse modes can be identified and related to specific reciprocal polygons; and (3) the exact value of the collapse load factor can be deduced graphically from the diagrams. Finally, we extend these results to plane masonry arches in relation with the classical thrust line approach.
机译:当经典弹性分析由于其建筑材料的脆性,刚性,各向异性和不均匀特性而无法正确模拟历史砌体结构的结构行为时,基于平衡的极限状态分析将成为对其结构评估的有效选择。缺乏有关加载历史的知识使得无法确定这些静态不确定结构的实际应力状态。但是,塑性理论提供了一个强大的理论框架,该框架以相当简单的方式定义了结构安全等级​​。可塑性的下界定理可以使用图形静力学来应用,因为它可确保在对等图的节点施加特定约束时遵守平衡和屈服条件。本文着重于通过几何方法对超静定结构进行极限统计分析使用图形静态倒数图的注意事项。对于线性弯曲结构,我们表明:(1)可以通过构建安全域以图形方式定义稳定性条件; (2)可以识别塌陷模式并与特定的倒角多边形相关; (3)可以从图表中以图形方式得出倒塌荷载系数的确切值。最后,我们将这些结果扩展到与经典推力线方法相关的平面砌体拱。

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