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A closed-form analytical solution for the ratcheting response of steel tubes with wall-thinning under inelastic symmetric constant amplitude cyclic bending

机译:非对称对称恒定振幅循环弯曲下壁变薄钢管棘轮响应的封闭形式解析解

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摘要

Metallic tubes experiences a progressive accumulation of ovalisation, or ratchet, under cyclic inelastic bending. During their life time, the tubes may also suffer from different types of mechanically and/or chemically originated defects. The current paper discusses a closed-form solution for the response analysis of defective circular steel tubes under monotonic and cyclic inelastic bending. The defect in the tube is idealised as a uniform patch type wall thinning.The material model considers the cyclic hardening/softening features based on a combined non-linear hardening law. To account for the non-fading memory characteristics of the steel material, the hardening modulus in each half-cycle is introduced as a state variable. A modified version of the Bailey-Norton law is used for the cyclic growth (cyclic creep) in the ovalisation of the cross-section. In overall, the solution considers the geometrical non-linearity due to the ovalisation as well as the hysteresis effects.The study also includes monotonic and cyclic inelastic bending experiments on small-scale, thick-walled, high strength, low alloy carbon steel defective tubes. The analytical solutions for the inelastic monotonic and cyclic bending of the tubes are validated against these experimental data and reasonable agreements are noticed and reported.
机译:在周期性的非弹性弯曲下,金属管会逐渐积累卵形或棘齿。在其使用寿命期间,管还可能遭受不同类型的机械和/或化学起源的缺陷。本文讨论了一种封闭形式的解决方案,用于分析有缺陷的圆形钢管在单调和循环非弹性弯曲下的响应。管中的缺陷被理想化为均匀的补片型壁变薄。材料模型基于组合的非线性硬化定律考虑了循环硬化/软化特征。为了考虑钢材的不褪色记忆特性,在每个半周期中引入硬化模量作为状态变量。 Bailey-Norton定律的修改版本用于横截面的椭圆化中的循环生长(循环蠕变)。总的来说,该解决方案考虑了由于椭圆化以及滞后效应引起的几何非线性。该研究还包括对小型,厚壁,高强度,低合金碳钢缺陷管的单调和循环非弹性弯曲实验。 。根据这些实验数据验证了管的非弹性单调和循环弯曲的分析解决方案,并注意到并报告了合理的协议。

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