Influence of different electrical boundary conditions on the elasticity solutions of piezoelectric plane beam

다국어 초록 (Multilingual Abstract)

Influence of different electrical boundary conditions (BCs) on the elasticity solutions of piezoelectric plane beam (PPB) is investigated

using analytical technique. The first case is considering electrical displacement of the two longitudinal sides of PPB. The second case is

electrical potential. Firstly, the unified equations to obtain the elasticity solutions of PPB corresponding to these two cases are given

briefly. Secondly, two examples are given to verify the correctness of the theoretical formulations presented in this paper. Finally, the

responses of PPB acted by the same mechanical loads but with different electrical BCs are compared.

참고문헌 (Reference)

1 Zhang Lang, "The unified equations to obtain the exact solutions of piezoelectric plane beam subjected to arbitrary loads" 대한기계학회 25 (25): 1823-1835, 2011

2 D. J. Huang, "Static analysis of anisotropic functionally graded magneto-electro-elastic beams subjected to arbitrary loading, European Journal of Mechanics A/Solids, 29 (12) (2010) 356-369" 29 (29): 356-369, 2010

3 H. J. Xiang, "Static analysis for multi-layered piezoelectric cantilevers" 45 (45): 113-128, 2008

4 D. A. Saravanos, "Mechanics and computational models for laminated piezoelectric beams plates and shells" 52 (52): 305-320, 1999

5 Z. F. Shi, "Functionally graded piezoelectric cantilever beam under load" 74 (74): 237-247, 2004

6 Y. Chen, "Exact solutions of functionally gradient piezothermoelastic cantilevers and parameter identification" 16 (16): 531-539, 2005

7 Z. F. Shi, "Exact analysis of multi-layer piezoelectric/composite cantilevers" 15 (15): 1447-1458, 2006

8 H. J. Xiang, "Electrostatic analysis of functionally graded piezoelectric cantilevers" 18 : 7-19, 2007

9 Z. F. Shi, "Bending behavior of piezoelectric curved actuator" 14 (14): 835-842, 2005

10 T. T. Zhang, "Bending behavior of 2-2 multilayered piezoelectric curved actuators" 16 (16): 634-641, 2007

11 T. Yu, "Bending analysis of a cantilever piezoelectric functionally graded beam" 50 (50): 97-108, 2007

12 D. J. Huang, "Analytical solution for functionally graded magneto-electro-elastic plane beams" 45 (45): 467-485, 2007

13 D. J. Huang, "Analytical solution for fixed-end orthotropic beams subjected to uniform load" 40 (40): 511-514, 2006

14 D. J. Huang, "Analysis of functionally graded and laminated piezoelectric cantilever actuators subjected to constant voltage" 17 (17): 1-10, 2008

15 A. Benjeddou, "Advances in piezoelectric finite element modeling of adaptive structural elements a survey" 76 (76): 347-363, 2000

16 D. J. Huang, "A unified solution for an anisotropic functionally graded piezoelectric beam subject to sinusoidal transverse loads" 20 (20): 1401-1414, 2009

17 H. Irschik, "A review on static and dynamic shape control of structures by piezoelectric actuation" 24 (24): 5-11, 2002