首页> 外文会议>Canadian Society for Civil Engineering annual conference >EFFECT OF GEOMETRIC IMPERFECTIONS ON THE CAPACITY OF CONICAL STEEL TANKS UNDER HYDRODYNAMIC PRESSURE
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EFFECT OF GEOMETRIC IMPERFECTIONS ON THE CAPACITY OF CONICAL STEEL TANKS UNDER HYDRODYNAMIC PRESSURE

机译:几何缺陷对水动力作用下锥形钢罐承载力的影响

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Liquid tanks in the form of truncated steel cones are commonly used for liquid storage in North America and in other locations. The main cause of failure, for conical steel tanks in particular, which was identified in most of the failure cases, is the buckling of the tank's shell at locations of maximum compressive stress. Being constructed of steel, geometric imperfections in the conical tank walls will exist and their amplitude will be dependent on the quality controls applied by the builder. Such geometric imperfections play an important role in defining the buckling capacity of shell structures in general. Some studies found in the literature assessed the effect of geometric imperfections on the buckling capacity of steel tanks. However, most of these studies focused on hydrostatic pressure and not on hydrodynamic pressure that is induced on the tank walls when the tank base is subjected to either horizontal or vertical ground excitations. In this study, an expression for the critical imperfection wave length is obtained and the effect of the geometric imperfections' amplitude on the buckling capacity of conical steel tanks is assessed numerically under hydrodynamic pressure due to horizontal and vertical ground excitations. The study is conducted numerically through non-linear static pushover analysis using an in-house finite element model that accounts for the geometric and material nonlinear effects.
机译:截头钢锥形式的储液罐通常在北美和其他地区用于储液。在大多数故障情况下,特别是对于锥形钢制储罐而言,导致故障的主要原因是储罐壳在最大压缩应力位置处发生屈曲。用钢建造时,圆锥形储罐壁中会存在几何缺陷,其振幅将取决于建造者实施的质量控制。通常,这种几何缺陷在定义壳体结构的屈曲能力中起着重要作用。文献中发现的一些研究评估了几何缺陷对钢罐屈曲能力的影响。但是,这些研究大多数集中在静水压力上,而不是在水箱底部受到水平或垂直地面激励时在水箱壁上产生的水动力压力上。在这项研究中,获得了临界缺陷波长的表达式,并在水平和垂直地面激励引起的流体动压作用下,通过数值评估了几何缺陷幅度对锥形钢罐屈曲能力的影响。这项研究是通过使用内部有限元模型对非线性几何静态推覆分析进行的,该模型考虑了几何和材料的非线性影响。

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