Design of load-bearing anisotropic wing box panels ensuring static strength in the post-buckling state

Q3 Earth and Planetary Sciences
Oleg Mitrofanov, Maksim Shkurin
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引用次数: 5

Abstract

The use of composite materials for the smooth load-bearing wing box panels of low-capacity aircraft can increase their weight efficiency. The present study considers thin smooth load-bearing panels of anisotropic structure, which can be used as the upper load-bearing wing box panels of forward-swept wings. The case of the maximum bending moment acting on the wing is considered, with wing box panels primarily subjected to compression at insignificant torque shear forces. The paper aims to develop a procedure for determining the thickness of thin anisotropic panels while allowing for the post-buckling behaviour under the action of near-expected compressive and shear flows. In accordance with the methodology for designing load-bearing panels for the post-buckling state, an analytical solution to a geometrically nonlinear problem was considered for anisotropic rectangular panels with hinged support; a procedure was proposed for designing panels that relies on the limiting static stresses of the composite cover exhibiting post-buckling behaviour. The obtained analytical expression was analysed to determine normal membrane stresses, and an expression was presented to ascertain the minimum thickness of the panel. A special attention was paid to the problem of determining the potentially critical points of an anisotropic panel exhibiting post-buckling behaviour, in which stresses can reach the maximum absolute values. The proposed procedure can be used to ascertain the thickness of thin load-bearing anisotropic panels under compressive and shear forces.

Abstract Image

确保后屈曲状态下静态强度的承载各向异性翼板设计
将复合材料用于低容量飞机的光滑承载机翼箱面板可以提高其重量效率。本研究考虑了各向异性结构的光滑薄承载板,可作为前掠翼的上部承载翼盒板。考虑了作用在机翼上的最大弯矩的情况,机翼箱面板主要在不显著的扭矩剪切力下受到压缩。本文旨在开发一种确定各向异性薄板厚度的程序,同时考虑到在接近预期的压缩和剪切流作用下的后屈曲行为。根据后屈曲状态下承载板的设计方法,考虑了具有铰接支撑的各向异性矩形板的几何非线性问题的解析解;提出了一种基于表现出后屈曲行为的复合材料覆盖层的极限静应力的面板设计程序。对获得的分析表达式进行分析以确定法向膜应力,并提出一个表达式以确定面板的最小厚度。特别注意确定表现出后屈曲行为的各向异性面板的潜在临界点的问题,其中应力可以达到最大绝对值。所提出的程序可用于确定在压缩力和剪切力作用下的薄承载各向异性面板的厚度。
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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来源期刊
Aerospace Systems
Aerospace Systems Social Sciences-Social Sciences (miscellaneous)
CiteScore
1.80
自引率
0.00%
发文量
53
期刊介绍: Aerospace Systems provides an international, peer-reviewed forum which focuses on system-level research and development regarding aeronautics and astronautics. The journal emphasizes the unique role and increasing importance of informatics on aerospace. It fills a gap in current publishing coverage from outer space vehicles to atmospheric vehicles by highlighting interdisciplinary science, technology and engineering. Potential topics include, but are not limited to: Trans-space vehicle systems design and integration Air vehicle systems Space vehicle systems Near-space vehicle systems Aerospace robotics and unmanned system Communication, navigation and surveillance Aerodynamics and aircraft design Dynamics and control Aerospace propulsion Avionics system Opto-electronic system Air traffic management Earth observation Deep space exploration Bionic micro-aircraft/spacecraft Intelligent sensing and Information fusion
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