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In-Plane Failure Mechanism and Strength of Pin-Ended Steel I-Section Circular Arches with Sinusoidal Corrugated Web

机译:正弦波纹腹板销形I型截面圆拱的面内破坏机理及强度

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This paper investigates the global in-plane failure and local web shear failure mechanism and strength of steel I-section circular arches with a sinusoidal corrugated web. In reference to a flat web that can resist both the shear and axial forces, the sinusoidal corrugated web can resist the shear force only. As a result, the sinusoidal corrugated web may fail in an elastic-plastic shear buckling mode. This study considers pin-ended circular steel arches with a sinusoidal corrugated web under a uniform radial load or a uniform vertical load to elucidate numerically their different failure modes. It is found that local web failure occurs suddenly without warning, and all aspects pertaining to the local web shear failure are investigated thoroughly with an equation for the ultimate shear-carrying capacity of nonuniformly sinusoidal corrugated webs being proposed. It is also found that the effects of the shear deformations of corrugated web on global in-plane buckling and the strength of steel arches are significant. A strength design equation for arches under nominal uniform axial compression and an interaction equation for arches under a uniform vertical load are developed. Strength design procedures for steel arches with a sinusoidal corrugated web against global failure and web shear failure are proposed. All of the equations proposed for global in-plane buckling, local web shear buckling, global in-plane strength, and web shear strength agree with finite-element results. (C) 2015 American Society of Civil Engineers.
机译:本文研究了正弦波纹腹板的钢工字型圆形拱的整体面内破坏和局部腹板剪切破坏机理以及强度。对于既能抵抗剪切力又能抵抗轴向力的扁平幅材,正弦波纹幅材只能抵抗剪切力。结果,正弦波状幅材可能在弹塑性剪切屈曲模式下失效。这项研究考虑了在正弦径向腹板或竖向垂直载荷下具有正弦波纹腹板的销形端圆钢拱,以数值方式阐明了它们的不同破坏模式。结果发现,局部腹板断裂突然发生而没有预警,并且利用提出的非均匀正弦波状腹板的极限承载力方程,彻底研究了与局部腹板剪切破坏有关的所有方面。还发现瓦楞纸幅的剪切变形对整体面内屈曲和钢拱强度的影响是显着的。建立了标称均匀轴向压缩下拱的强度设计方程和竖向均匀荷载下拱的相互作用方程。提出了针对整体破坏和腹板剪切破坏的正弦波纹腹板钢拱的强度设计程序。为整体面内屈曲,局部腹板剪屈曲,整体面内强度和腹板抗剪强度提出的所有方程均与有限元结果一致。 (C)2015年美国土木工程师学会。

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