Natural Vibration Analysis of Piezoelectric Smart FGM Plate by Spline Finite Point Method

Shuang Bei Li; Jun Huang; Rong Qin

doi:10.4028/www.scientific.net/AMM.444-445.66

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HomeApplied Mechanics and MaterialsApplied Mechanics and Materials Vols. 444-445Natural Vibration Analysis of Piezoelectric Smart...

Natural Vibration Analysis of Piezoelectric Smart FGM Plate by Spline Finite Point Method

Abstract:

The spline finite point method (SFPM) that is based on the classical laminated plate theory is introduced to investigate the natural vibration of smart FGM plate, which is integrated with piezoelectric layers. The spline basic function that meets different boundary conditions is constructed by the generalized parameter method, and a new dynamic computational scheme for smart FGM plate is established to analysis the natural frequency that considering influence of the axial force, which is generated by the electric field. To demonstrate the less computational cost and higher accuracy of the SFPM, several numerical examples are calculated. The effects of the electric field and the influence of the thickness ratio of piezoelectric layer and substrate on the fundamental frequency are also discussed.

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Periodical:

Applied Mechanics and Materials (Volumes 444-445)

Pages:

66-71

DOI:

https://doi.org/10.4028/www.scientific.net/AMM.444-445.66

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Online since:

October 2013

Authors:

Shuang Bei Li, Jun Huang, Rong Qin

Keywords:

Natural Vibration Frequency, Piezoelectric, Smart FGM Plate, Spline Finite Point Method

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References

[1] Huadong Li, Xi Zhu, Zhiyuan Mei and Yingjun Zhuang: Materials Review A. Vol. 26(2012), p.110, In Chinese.

Google Scholar

[2] M.A. Main and A.J.M. Spencer: Journal of the Mechanics and Physics of Solids. Vol. 46 (1998), p.2283.

Google Scholar

[3] A.J.M. Ferreira, R.C. Batra, C.M.C. Roque, L. F. Qian and R.M.N. Jorge: Composite Structures. Vol. 75 (2006), p.593.

Google Scholar

[4] M. Talha and B.N. Singh: Applied Mathematical Modelling. Vol. 34 (2010), p.3991.

Google Scholar

[5] Zhiyuan Cao and Guohua Cheng: Chinese Journal of Computational Mechanics. Vol. 24 (2007), p.865, In Chinese.

Google Scholar

[6] Xiankun Xia and Huishen Shen: Composite Structures. Vol. 90 (2009), p.254.

Google Scholar

[7] Xiaolin Huang and Huishen Shen: Chinese Journal of Applied Mechanics. Vol. 22 (2005), p.456.

Google Scholar

[8] X.Q. He, T.Y. Ng , S. Sivashanker and K.M. Liew: International Journal of Solids and Structures. Vol. 38 (2001), p.1641.

Google Scholar

[9] Rong Qin: Calculation of structure mechanics (Science Press, Beijing 2001), In Chinese.

Google Scholar