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Anisotropic behaviors of helically corrugated cylindrical shells: Stress distributions and edge effects

机译:螺旋波纹圆柱壳的各向异性行为:应力分布和边缘效应

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摘要

This paper presents a stress analysis of helically corrugated cylindrical shells subjected to three elementary types of deformation loading, that is, axial elongation, axial torsion, and radial expansion. This study complements the work of the authors, in which the homogenized in-plane stiffness components and coupling stiffness coefficients of novel thin-walled structures possessing sinusoidal corrugating patterns have been investigated. In this study, the stress distribution in a representative unit cell element is computed using the finite-element method (FEM) with ABAQUSTM. A variety of FEM models are automatically created according to four groups of dimensionless parameters: ratio of radius to thickness, ratio of radius to corrugating depth, helical angle, and waveform number (thread). The simulation results provide fundamental insights into the effects of the various corrugation patterns on the von Mises stress developed in corrugated curved structures, including periodic stress distributions and irregular stress fluctuations in the vicinity of the edges. Peculiar and unprecedented stress characteristics are encountered at some specific geometries, indicating that the structures exhibit significant anisotropic sensitivity when compared to perfectly round cylindrical shell counterparts with zero amplitude of corrugation. A characteristic distance corresponding to the edge effect region, the so-called boundary layer length, is quantitatively identified in terms of the various geometric dimensionless parameters.
机译:本文对螺旋波纹圆柱壳体在轴向伸长、轴向扭转和径向膨胀三种基本变形载荷下的应力进行了分析。该研究补充了作者的工作,其中研究了具有正弦波纹图案的新型薄壁结构的均匀面内刚度分量和耦合刚度系数。在这项研究中,使用有限元方法 (FEM) 和 ABAQUSTM 计算了具有代表性的晶胞单元中的应力分布。根据四组无量纲参数自动创建各种有限元模型:半径与厚度之比、半径与波纹深度之比、螺旋角和波形数(螺纹)。仿真结果为各种波纹模式对波纹曲面结构中产生的von Mises应力的影响提供了基本见解,包括周期性应力分布和边缘附近的不规则应力波动。在一些特定的几何形状上遇到了特殊和前所未有的应力特性,表明与波纹振幅为零的完美圆形圆柱壳相比,这些结构表现出显着的各向异性敏感性。与边缘效应区域相对应的特征距离,即所谓的边界层长度,根据各种几何无量纲参数进行定量识别。

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