复杂载荷作用下45钢圆柱壳变形的理论与实验建模

S. Cheremnykh
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引用次数: 1

摘要

薄壁圆柱壳用于机械工程和能源的高负载产品的元件中。随着它们在生产中的频繁使用,实验室的实验研究也在不断进行。这允许模拟外壳在暴露于外力时的行为。但是,在实践中对相应的壳体暴露条件进行建模时,由于实验装置的功率限制,有时进行实验的可能性很小,因此,改进计算在弹塑性区域工作时壳体极限状态的理论方法是有意义的。本研究的目的是验证在45钢(GOST 1050-2013)制成的薄壁圆柱壳上进行的试验结果与a.a.Ilyushin根据弹塑性过程理论方程进行的理论计算的一致性。给出了A.A.Ilyushin关于材料在偏变形空间Э1-Э3中复杂载荷和变形的任意轨迹的弹塑性过程理论的定义关系方程。检查所有理论结果是否与实验一致,评估现有稳定性理论的可靠性。该解决方案以材料的矢量和标量特性与变形轨迹的弧长和其他参数的关系图的形式给出。有选择地给出了不同加载阶段的数值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Theoretical and experimental modeling of deformation of a cylindrical shell made of 45 steel under complex loading
Thin-walled cylindrical shells are used in elements of highly loaded products of mechanical engineering and energy. Along with their frequent use in production, experimental research in laboratories is also carried out constantly. This allows to simulate the behavior of the shell when exposed to external forces. But sometimes conducting an experiment becomes little possible due to the limitation of the power of the experimental apparatus when modeling the corresponding conditions of exposure to the shell in practice, therefore, improving theoretical methods for calculating the limiting states of shells when working in the elastoplastic region is relevant. The purpose of the study is to verify the conformity of the results of the experiment conducted on a thin-walled cylindrical shell made of steel 45 (GOST 1050-2013) when exposed to the sample by stretching, compression and torsion forces with theoretical calculations based on the equations of the theory of elastic-plastic processes by A.A. Ilyushin. The equations of the defining relations of the theory of elastic-plastic processes by A.A. Ilyushin for arbitrary trajectories of complex loading and deformation of materials in the deviatory deformation space Э1-Э3 are presented. All theoretical results are checked for compliance with the experiment, the reliability of the existing theory of stability is assessed. The solution is presented in the form of graphs of the dependence of the vector and scalar properties of the material on the length of the arc of the deformation trajectory and other parameters. Numerical values are selectively presented for different loading stages.
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