首页> 外文会议>Computational Mechanics >Finite Element Analysis for Bifurcation Buckling of Conical Roof Shells Subjected to Dynamic Internal Pressure
【24h】

Finite Element Analysis for Bifurcation Buckling of Conical Roof Shells Subjected to Dynamic Internal Pressure

机译:动态内压作用下圆锥形屋盖分叉屈曲的有限元分析

获取原文

摘要

Cylindrical tanks with conical roof shells are utilized as oil storage tanks and for some containment vessels. It is known that conical roof shells and torispherical shells subjected to static internal pressure buckle into a displaced shape with circumferential waves caused by an instability condition commonly called bifurcation buckling [1]. It can be important to obtain the dynamic bifurcation buckling load in designing conical roof shells. We calculated the bifurcation buckling pressure for dynamic pressure during accident conditions as characterized by step pressure loading, ramp pressure loading and pulse pressure loading. The minimum bifurcation buckling pressure was shown to be a linear function of radius-to-thickness ratio R/h of the shell in a linear fashion on a logarithmic scale. It is important to calculate dynamic buckling pressure for designing the storage tanks. A lot of conical roof shells are designed by the equation based on the American Petroleum Institute (API) standard 650.In the present paper, the finite element analyses of the minimum bifurcation buckling pressure for effects of a yield stress, a radius-to-thickness ratio and an angle of roof are performed. The shells of revolution for bifurcation buckling are formulated in the FE analysis. We compare the numerical results with calculated results based on the American Petroleum Institute (API) standard 650. It is consider that the failure internal pressure of API 650 and the results of FEM are related across each other. Then both safe and unsafe pressures for dynamic analysis are given by the equation of the API 650 for designing the storage tanks.
机译:具有圆锥形顶壳的圆柱形罐用作储油罐,并用于某些安全壳。众所周知,受到不稳定内部压力作用的圆锥形屋顶壳和环形球壳会因不稳定性条件(通常称为分叉屈曲[1])而在周波的作用下弯曲成位移形状。在设计圆锥形屋顶壳体时,获得动态的分叉屈曲载荷可能很重要。我们计算了事故条件下动压的分叉屈曲压力,其特征在于阶跃压力负荷,斜坡压力负荷和脉冲压力负荷。最小分叉屈曲压力显示为壳的半径与厚度之比R / h的线性函数,呈对数标度线性关系。计算动态屈曲压力对于设计储罐很重要。根据美国石油协会(API)标准650的公式,设计了许多圆锥形屋顶壳。 在本文中,对最小分叉屈曲压力的有限元分析进行了屈服应力,半径-厚度比和屋顶角度的影响。有限元分析中确定了分叉屈曲的旋转壳。我们将数值结果与基于美国石油学会(API)标准650的计算结果进行比较。可以认为API 650的失效内压与FEM的结果相互关联。然后,通过用于设计储罐的API 650方程式,可以得出用于动态分析的安全压力和不安全压力。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号