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分层复合材料非线性振动的多尺度研究-界面微屈曲的整体振动模态。

Multiscale studies on the nonlinear vibration of delaminated composite laminates-global vibration mode with micro buckles on the interfaces.

机构信息

Institute of Applied Mechanics, School of Mechanics and Construction Engineering, Jinan University, Guangzhou, Guangdong, 510632, China.

Key Lab of Disaster Forecast and Control in Engineering, Ministry of Education, Guangzhou, Guangdong, 510632, China.

出版信息

Sci Rep. 2017 Jun 30;7(1):4468. doi: 10.1038/s41598-017-04570-3.

Abstract

This paper presents a multiscale approach to study the nonlinear vibration of fiber reinforced composite laminates containing an embedded, through-width delamination dividing the laminate into four sub-laminates. The equations of motion are established from macroscopic nonlinear mechanics for plates and shells and micro-mechanics of composite material to allow for the influences of large amplitude, membrane stretching in the neutral plane, and the interactions of the sublaminates. Analytical solutions obtained in this paper reveal that the interaction penalty at the interfaces plays a coupling effect between sublaminates, which eventually alters the vibration characters of the four-sublaminate lamina in macroscopic and microscopic mechanism. From a macro perspective, sub-laminates above and below the delamination vibrate in exactly the same mode in spite of their different stiffness and the four-sublaminate lamina has a consistent global vibration mode. In accompanying with the macro vibration, micro buckles occur on the interfaces of the delamination with amplitude about 10 times of that of the global mode. It is found that the vibration frequency is an eigenvalue of the delaminated lamina determined only by the geometry of the delamination. Authentication of the multiscale study is fulfilled by comparing the analytical solutions with the FEA results.

摘要

本文提出了一种多尺度方法来研究含有嵌入式贯穿宽度分层的纤维增强复合材料层合板的非线性振动,该分层将层合板分为四个子层合板。运动方程是从宏观非线性板壳力学和复合材料细观力学建立的,以考虑大振幅、中性面的膜拉伸以及子层合板之间的相互作用的影响。本文得到的解析解表明,界面上的相互作用惩罚在子层合板之间起着耦合作用,这最终改变了宏观和微观机制中四子层合板层的振动特性。从宏观角度来看,尽管分层上下的子层合板的刚度不同,但它们以完全相同的模态振动,并且四子层合板层具有一致的整体振动模态。伴随着宏观振动,微屈曲在分层的界面上发生,其幅度约为全局模态的 10 倍。结果表明,振动频率是分层板的特征值,仅由分层的几何形状决定。通过将解析解与有限元分析结果进行比较,验证了多尺度研究的正确性。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/b6fa/5493714/c20a75ce4f53/41598_2017_4570_Fig1_HTML.jpg

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