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用于复合材料壳体最佳后屈曲行为的材料设计

Material Design for Optimal Postbuckling Behaviour of Composite Shells.

作者信息

Magisano Domenico, Liguori Francesco, Madeo Antonio, Leonetti Leonardo, Garcea Giovanni

机构信息

Dipartimento di Ingegneria Informatica, Modellistica, Elettronica e Sistemistica, University of Calabria, 87030 Rende, Italy.

CIRTech Institute, Ho Chi Minh City University of Technology (HUTECH), Ho Chi Minh City 725600, Vietnam.

出版信息

Materials (Basel). 2021 Mar 28;14(7):1665. doi: 10.3390/ma14071665.

Abstract

Lightweight thin-walled structures are crucial for many engineering applications. Advanced manufacturing methods are enabling the realization of composite materials with spatially varying material properties. Variable angle tow fibre composites are a representative example, but also nanocomposites are opening new interesting possibilities. Taking advantage of these tunable materials requires the development of computational design methods. The failure of such structures is often dominated by buckling and can be very sensitive to material configuration and geometrical imperfections. This work is a review of the recent computational developments concerning the optimisation of the response of composite thin-walled structures prone to buckling, showing how baseline products with unstable behaviour can be transformed in stable ones operating safely in the post-buckling range. Four main aspects are discussed: mechanical and discrete models for composite shells, material parametrization and objective function definition, solution methods for tracing the load-displacement path and assessing the imperfection sensitivity, structural optimisation algorithms. A numerical example of optimal material design for a curved panel is also illustrated.

摘要

轻质薄壁结构对许多工程应用至关重要。先进的制造方法使得具有空间变化材料特性的复合材料得以实现。变角度铺丝纤维复合材料就是一个典型例子,而且纳米复合材料也开启了新的有趣可能性。利用这些可调材料需要开发计算设计方法。此类结构的失效通常由屈曲主导,并且对材料配置和几何缺陷非常敏感。本文综述了近期关于优化易屈曲复合薄壁结构响应的计算进展,展示了如何将具有不稳定行为的基准产品转变为能在后屈曲范围内安全运行的稳定产品。讨论了四个主要方面:复合壳的力学和离散模型、材料参数化与目标函数定义、追踪载荷 - 位移路径及评估缺陷敏感性的求解方法、结构优化算法。还给出了一个曲面板最优材料设计的数值示例。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/cf4c/8036498/4c6d5b1063ca/materials-14-01665-g001.jpg

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