Natural frequency analysis of non-uniform smart beams with piezoelectric layers, using differential quadrature method

Composites Part B: Engineering

Volumn 58, Issue , 2014, Pages 303-311

  Khani, Soheil ^a   Tabandeh, N ^b   Ghomshei, M M ^c  

^a ISLAMIC AZAD UNIVERSITY   (Iran)

^b UNIVERSITY OF TEHRAN   (Iran)

^c ISLAMIC AZAD UNIVERSITY   (Iran)

Author keywords

Numerical analysis; Smart materials; Vibration

Indexed keywords

DIFFERENT BOUNDARY CONDITION; DIFFERENTIAL QUADRATURE METHODS; FREE VIBRATION BEHAVIOR; GENERALIZED DIFFERENTIAL QUADRATURE METHODS; GOVERNING DIFFERENTIAL EQUATIONS; NATURAL FREQUENCIES AND MODES; PIEZOELECTRIC CONSTANT; VIBRATION;

BOUNDARY CONDITIONS; DIFFERENTIATION (CALCULUS); INTELLIGENT MATERIALS; NATURAL FREQUENCIES; NUMERICAL ANALYSIS;

PIEZOELECTRICITY;

EID: 84888589024     PISSN: 13598368     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compositesb.2013.10.022     Document Type: Article

References (19)

1. K. Ma Adaptive nonlinear control of a clamped rectangular plate with PZT patches J Sound Vib 264 4 2003 835 850
2. K. Ma, and M.N. Ghasemi-Nejhad Frequency-weighted adaptive control for simultaneous precision positioning and vibration suppression of smart structures Smart Mater Struct 13 5 2004 1143 1154
3. T.T. Liu, and Z.F. Shi Bending behavior of functionally gradient piezoelectric cantilever Ferroelectrics 308 2004 43 51
4. Z.F. Shi Bending behavior of piezoelectric curved actuator Smart Mater Struct 14 4 2005 835 842
5. Z.F. Shi, and H.J. Xiang Spencer BFJ. Exact analysis of multi-layer piezoelectric/composite cantilevers Smart Mater Struct 15 5 2006 1447 1458 (Pubitemid 44418858)
6. T.T. Zhang, and Z.F. Shi Two-dimensional exact analyses for piezoelectric curved actuators J Micromech Microeng 16 3 2006 640 647
7. S. Kapuria, and N. Alam Efficient layer-wise finite element model for dynamic analysis of laminated piezoelectric beams Comput Methods Appl Mech Eng 195 19-22 2006 2742 2760
8. D.A. Saravanos, P.R. Heyliger, and D.A. Hopkins Layerwise mechanics and finite element for the dynamic analysis of piezoelectric composite plates Int J Solids Struct 34 3 1997 359 378 (Pubitemid 127423864)
9. C.W. Bert, and M. Moinuddin Differential quadrature: a powerful new technique for analysis of composite structures Compos Struct 39 3-4 1997 179 189
10. M.H. Hsu Electromechanical analysis of piezoelectric laminated composite beams J Mar Sci Technol 13 2 2005 148 155
11. Z. Zhang, C. Feng, and K.M. Liew Three-dimensional vibration analysis of multi-layered piezoelectric composite plates Int J Eng Sci 44 2006 397 408 (Pubitemid 44037606)
12. Y.-H. Zhou, J. Wang, and X.J. Zheng Vibration control of variable thickness plates with piezoelectric sensors and actuators based on wavelet theory J Sound Vib 237 3 2000 395 410
13. Y.-H. Zhou, and J. Wang Vibration control of piezoelectric beam-type plates with geometrically nonlinear deformation Int J Non-Linear Mech 39 2004 909 920
14. M. Karami Free vibration of functionally graded beams with piezoelectric layers subjected to axial load J Solid Mech 1 2009 22 28
15. M. Aydogdu, C.E. Mehmet, and T. Vedat Vibration of a variable cross-section beam Mech Res Commun 34 2007 78 84 (Pubitemid 44279031)
16. M.H. Taha, and S. Abohadima Mathematical model for vibrations of non-uniform flexural beams Eng Mech 15 1 2008 3 11
17. M.-H. Hsu Vibration analysis of non-uniform beams resting on elastic foundations using the spline collocation method J Sci Eng 12 2 2009 113 122
18. G. Celentano, and R. Setola The modelling of a flexible beam with piezoelectric plates for active vibration control J Sound Vib 223 3 1999 483 492 (Pubitemid 129550288)
19. T.M. Hussien, and A. Samir Mathematical model for vibrations of non-uniform flexural beams Eng Mech 15 1 2008 3 11