宏纤维压电层合壳结构非线性屈曲分析

Translated title of the contribution: Buckling analysis of laminated macro-fiber piezoelectric cylindrical shells

Shun Qi Zhang*, Ya Fei Zhao, Ying Shan Gao, Min Chen

*Corresponding author for this work

Research output: Contribution to journalArticlepeer-review

Abstract

Taking a laminated cylindrical shell bonded with Micro-Fiber Composite (MFC) as an example, the nonlinear vibration response under quasi-static buckling is investigated. Based on the Reissner-Mindlin hypothesis,the nonlinear vibration analysis model of MFC laminated shell structures with fiber angles is established through considering a full nonlinear phenomenon with large rotations. The nonlinear model is linearized by the total Lagrange equations, and the quasi-static equations are solved using the Riks-Wempner arc-length control iteration approach. The free vibration analysis is afterwards performed at each solution point. Through a comparison with results reported in the literature, the accuracy of the proposed model is verified. Then the buckling and free vibration of the MFC-d31 laminated cylindrical shell are studied,including the geometric impact (curvature,thickness,fiber orientation,applied voltage) on the structural frequency. The results show that the thickness,curvature and fiber reinforcement angle have significant effects on the critical load of the structure,that the increase of these parameters leads to a bigger critical load. The natural frequencies of shell structures with different fiber angles can be varied through intensifying the electric field. The larger the fiber angle, the greater effect of voltage on the natural frequencies.

Translated title of the contributionBuckling analysis of laminated macro-fiber piezoelectric cylindrical shells
Original languageChinese (Simplified)
Pages (from-to)472-478
Number of pages7
JournalJisuan Lixue Xuebao/Chinese Journal of Computational Mechanics
Volume40
Issue number3
DOIs
Publication statusPublished - Jun 2023

Keywords

  • buckling analysis
  • fiber angle
  • free vibration frequency
  • geometric complete nonlinearity
  • MFC-d31

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