Stress-Strain State of an Asymmetrical Three-Layer Beam

Kh. M. Muselemov, A. I. Bulgakov, J. U. Muselemov
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Abstract

Introduction. The three-layer structure, having a low weight, has sufficient rigidity and strength to absorb various force and physical impacts of both static and dynamic nature. By combining materials and thicknesses of bearing layers and filler, it is possible to achieve the desired physical and mechanical properties of the three-layer structure.In this regard, this paper considers the stress-strain state of a three-layer beam with different thicknesses of bearing layers and filler height.Materials and Methods. The calculation of a three-layer beam according to the known theory of calculation is presented. As an example, a three-layer beam with a length of 70 cm was considered, its width varied depending on the size of the hexagonal cell face of the filler. The thickness of the bearing layers was varied from 1 to 1.5 mm and the thickness of the filler from 0.12 to 0.30 mm. The bearing layers were made of aluminum AMG2-H, and the hexagonal honeycomb filler was made of aluminum alloy D16-AT.Results. Based on the obtained data, graphs of stresses and strains (deflections) variation with the distributed load were plotted for each tested specimen. The graphical dependences are given for symmetrical and asymmetrical three-layer beams.Discussion and Conclusion. The obtained theoretical data on deformations (deflections) and stresses made it possible to determine the effective combination of bearing layers, at which the three-layer beam becomes effective. On the basis of the analysis of these data, conclusions characterizing the efficiency improvement of the three-layer beam were made.
不对称三层梁的应力-应变状态
简介三层结构重量轻,具有足够的刚度和强度来吸收各种静态和动态的力和物理冲击。通过组合支承层和填料的材料和厚度,可以实现三层结构所需的物理和机械性能。为此,本文考虑了具有不同支承层厚度和填料高度的三层梁的应力应变状态。本文介绍了根据已知计算理论对三层梁进行的计算。以长度为 70 厘米的三层梁为例,其宽度根据填料六边形单元面的大小而变化。支承层的厚度从 1 毫米到 1.5 毫米不等,填料的厚度从 0.12 毫米到 0.30 毫米不等。轴承层由铝 AMG2-H 制成,六边形蜂窝填料由铝合金 D16-AT 制成。根据获得的数据,绘制了每个测试试样的应力和应变(挠度)随分布荷载变化的曲线图。讨论与结论。根据所获得的变形(挠度)和应力的理论数据,可以确定支承层的有效组合,从而使三层梁变得有效。在对这些数据进行分析的基础上,得出了三层梁效率提高的结论。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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