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Collapse analysis of ring-stiffened cylinders using ring elements

机译:环形加筋圆柱的倒塌分析

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Asymptotic and fully nonlinear analyses are used to find the maximum load carrying capacity of ring-stiffened cylinders subjected to hydrostatic pressure. Both procedures use ring elements with harmonic description of displacements in the circumferential direction, and p-version shape functions in the other direction (longitudinal for shell and radial for stiffener). In the asymptotic procedure, the harmonics are uncoupled in the solution process, whereas they are coupled in the fully nonlinear analysis. In the latter analysis, a special iterative scheme that uncouples the harmonics in the solution of the iterative/incremental linear equations is employed. In general, the discrepancies between the two procedures increase with the level of imperfections and the thinness of the shell. The prebuckling nonlinearities that are not accounted for in the asymptotic procedure are identified as the major source of discrepancy. Sensitivity to imperfections in the shape of buckling modes given by the linear and nonlinear bifurcation analysis is also studied for comparison.
机译:使用渐近分析和完全非线性分析来找出承受静水压力的环形加劲缸的最大承载能力。两种方法都使用环形元件,这些元件在圆周方向上具有位移的谐调描述,而p形形状则在另一个方向上起作用(壳体的纵向和加强筋的径向)。在渐近过程中,谐波在求解过程中解耦,而在完全非线性分析中则耦合。在后面的分析中,采用了一种特殊的迭代方案,该方案在迭代/增量线性方程组的解中解耦谐波。通常,两种方法之间的差异会随着缺陷程度和外壳的薄弱程度而增加。渐近过程中未考虑的预屈曲非线性被确定为差异的主要来源。为了比较,还研究了线性和非线性分叉分析给出的对屈曲模式形状缺陷的敏感性。

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