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In-plane shear strength equation for fully grouted reinforced masonry shear walls

机译:全灌浆砌体剪力墙的面内抗剪强度方程

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The flexural behavior of reinforced masonry (RM) shear walls is well defined and follows the simple flexural theory of reinforced concrete structures based on plane-section assumption. Conversely, the shear behavior of RM shear walls in the plastic hinge region is more complex due to the lack of comprehensive models that quantifies the interaction of the various mechanisms that contribute to the shear capacity. This paper aims to provide a comprehensive equation for predicting the in-plane shear strength, V-n, of RM shear walls. The proposed equation was verified against the results of 68 full-scale fully grouted RM shear walls from six sources in the literature tested under cyclic lateral excitations. The main variables considered in the experimental data were: the level of axial compressive stress, shear span to depth ratio, reinforcement ratio, anchorage end detail, and the spacing of reinforcement. Then, statistical analysis was performed to evaluate the precision of the proposed equation against ten widely-used equations, including the design equations given in the Canadian Standards Association CSA S304-14 (2014), the US Masonry Standards Joint Committee MSJC (2013), and the Standards Association of New Zealand NZS 4230:2004. The results of the statistical analysis show that the proposed equation provides a precise and sufficiently conservative prediction of the shear strength (V-n). The proposed equation conservatively accounts for the contribution of masonry and axial load (Vm+p), and horizontal reinforcement (V-s) to the shear resistance (V-n) while considering the influence of the level of ductility demand. It also considers the vertical reinforcement contribution to the in-plane shear strength.
机译:钢筋砌体(RM)剪力墙的抗弯性能得到了很好的定义,并遵循基于平面截面假设的钢筋混凝土结构的简单抗弯理论。相反,由于缺乏用于量化影响剪切力的各种机制之间相互作用的综合模型,RM剪力墙在塑料铰链区域的剪切行为更为复杂。本文旨在为预测RM剪力墙的面内剪切强度V-n提供一个综合方程。在循环横向激励下,针对文献中来自六个来源的68个满刻度全灌浆RM剪力墙的结果进行了验证,验证了所提出的方程。实验数据中考虑的主要变量是:轴向压应力水平,剪切跨度与深度之比,钢筋比率,锚固端部细节以及钢筋间距。然后,进行了统计分析,以评估该方程相对于十种广泛使用的方程的精度,其中包括加拿大标准协会CSA S304-14(2014),美国石工标准联合委员会MSJC(2013),以及新西兰标准协会NZS 4230:2004。统计分析的结果表明,所提出的方程式提供了对剪切强度(V-n)的精确且足够保守的预测。在考虑延性需求水平的影响的同时,建议的方程式保守地考虑了砌体和轴向荷载(Vm + p)和水平钢筋(V-s)对抗剪强度(V-n)的贡献。它还考虑了垂直钢筋对面内剪切强度的影响。

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