Effective electromechanical coupling coefficients of piezoelectric adaptive structures: Critical evaluation and optimization

Mechanics of Advanced Materials and Structures

Volumn 16, Issue 3, 2009, Pages 210-223

  Trindade, Marcelo A ^a   Benjeddou, Ayech ^b  

^a UNIVERSITY OF SÃO PAULO   (Brazil)

^b ISAE Supméca Institut Supérieur de Mécanique de Paris   (France)

Author keywords

Beams; Electromechanical coupling coefficient; Finite element model; Piezoelectric materials; Smart structures; Vibration

Indexed keywords

ADAPTIVE STRUCTURE; CONFIGURATION DESIGNS; CRITICAL ANALYSIS; CRITICAL EVALUATION; ELECTROMECHANICAL COUPLING COEFFICIENT; ELECTROMECHANICAL COUPLING COEFFICIENTS; EQUIPOTENTIALITY; FINITE ELEMENT MODELS; MATERIAL COUPLING; PARAMETRIC ANALYSIS; PIEZOCERAMIC; PIEZOCERAMIC PATCHES; PIEZOELECTRIC ELEMENTS; PIEZOELECTRIC PATCH; SANDWICH BEAMS; SIMPLE STRUCTURES; SMART STRUCTURES;

ATOMIC FORCE MICROSCOPY; CONCRETE BRIDGES; CONVERSION EFFICIENCY; ELECTROMECHANICAL COUPLING; ELECTROMECHANICAL DEVICES; ENERGY CONVERSION; MATERIALS; MEMS; NANOCANTILEVERS; PIEZOELECTRIC MATERIALS; PIEZOELECTRIC TRANSDUCERS; PIEZOELECTRICITY;

FINITE ELEMENT METHOD;

EID: 71049183426     PISSN: 15376494     EISSN: 15376532     Source Type: Journal    
DOI: 10.1080/15376490902746863     Document Type: Article

References (32)

1. G. A. Lesieutre and C. L. Davis, Can a Coupling Coefficient of a Piezoelectric Device be Higher Than Those of its Active Material? J. Intell. Mater. Syst. Struct., 8(10):859-867, 1997.
2. C. L. Davis and G. A. Lesieutre, A Modal Strain Energy Approach to the Prediction of Resistively Shunted Piezoceramic Damping. J. Sound Vib., vol.184, no.1, pp. 129-139, 1995.
3. J.-S. Kim, K. W. Wang, and E. C. Smith, High-Authority Piezoelectric Actuation System Synthesis through Mechanical Resonance and Electrical Tailoring. J. Intel. Mat. Syst. Str., vol.16, no.1, pp. 21-31, 2005.
4. S. R. Anton and H. A. Sodano, A Review of Power Harvesting Using Piezoelectric Materials (2003-2006), Smart Mater. Struct., vol.16, no.3, pp. R1-R21, 2007.
5. S. P. Beeby, M. J. Tudor, and N. M. White, Energy Harvesting Vibration Sources for Microsystems Applications, Meas. Sci. Technol., vol.17, no.12, pp. R175-R195, 2006.
6. M. A. Al-Ajmi and A. Benjeddou, Damage Indication in Smart Structures Using Modal Effective Electromechanical Coupling Coefficients, Smart Mater. Struct., vol.17, no.3, art. no. 035023, 2008.
7. J. Cho, M. Anderson, R. Richards, D. Bahr, and C. Richards, Optimization of Electromechanical Coupling for a Thin-Film PZT Membrane: II. Experiment, J. Micromech. Microeng., vol.15, no.10, pp. 1797-1803, 2005. (Pubitemid 41278268)
8. E. C. N. Silva and N. Kikuchi, Design of Piezoelectric Transducers Using Topology Optimization, Smart Mater. Struct., vol.8, no.3, pp. 350-364, 1999.
9. A. Belloli and P. Ermanni, Optimum Placement of Piezoelectric Ceramic Modules forVibration Suppression of Highly Constrained Structures, Smart Mater. Struct., vol.16, no.5, pp. 1662-1671, 2007.
10. S. Basak, A. Raman, and S. V. Garimella, Dynamic Response Optimization of Piezoelectrically Excited Thin Resonant Beams, J.Vib. Acoust., vol.127, no.1, pp. 18-27, 2005.
11. M. I. Frecker, Recent Advances in Optimization of Smart Structures and Actuators, J. Intell. Mater. Syst. Struct., vol.14, no.4-5, pp. 207-216, 2003.
12. W. P. Mason, Piezoelectric Crystals and Their Application to Ultrasonics, Van Nostrand, New York, 1950.
13. A. F. Ulitko, On the Theory of Electromechanical Conversion of Energy in Nonuniformly Deformed Piezoceramic Bodies, Prikladnaya Mekhanika, vol.13, no.10, pp. 115-123, 1977.
14. S. H. Chang, N. N. Rogacheva, and C.C. Chou, Analysis of Methods for Determining Electromechanical Coupling Coefficients of Piezoelectric Elements, IEEE T. Ultraso. Ferr., vol.42, no.4, pp. 630-640, 1995.
15. B. Aronov, On the Optimization of the Effective Electromechanical Coupling Coefficients of a Piezoelectric Body, J. Acoust. Soc. Am., vol.114, no.2, 792-800, 2003.
16. N. N. Rogacheva, C.C. Chou, and S.H. Chang, Electromechanical Analysis of a Symmetric Piezoelectric/Elastic Laminate Structure: Theory and Experiment, IEEE T. Ultrason. Ferro., vol.45, no.2, 285-294, 1998.
17. H. Boudaoud, A. Benjeddou, E. M. Daya, and S. Belouettar, Analytical Evaluation of the Effective EMCC of Sandwich Beams with a Shear-Mode Piezoceramic Core, In Proceedings of Second International Conference on Design and Modelling of Mechanical Systems, Monastir, Tunisia, March 19-21 2007.
18. M. Naillon, R. H. Coursant, and F. Besnier, Analyse de Structures Píezóelectriques par une Ḿethode d' ́ Eĺements Finis. Acta Electronica, vol.25, no.4, 341-362, 1983.
19. The Institute of Electrical and Electronics Engineers Inc., IEEE Standard on Piezoelectricity n. 176-1987. IEEE, 1987.
20. The Institute of Radio Engineers. IRE Standards on Piezoelectric Crystals: Determination of the Elastic, Piezoelectric, and Dielectric Constants-The Electromechanical Coupling Factor, Proceedings of the IRE, vol.46, no.4, pp. 764-778, 1958.
21. C. D. Johnson, D. A. Kienholz, and L.C. Rogers, Finite Element Prediction of Damping in Beams with Constrained Viscoelastic Layers, Shock Vib., vol.50, no.1, pp. 71-81, 1981.
22. J.-F. Dëu and A. Benjeddou, Free-Vibration Analysis of Laminated Plates with Embedded Shear-Mode Piezoceramic Layers, Int. J. Solids Struct., vol.42, no.7, pp. 2059-2088, 2005.
23. G. Chevallier, S. Ghorbel, and A. Benjeddou, A Benchmark for Free-Vibration and Effective Coupling of Thick Piezoelectric Smart Structures, Smart Mater. Struct., vol.17, no.6, art. no. 065007, 2008.
24. A. Benjeddou, G. Chevallier, and S. Ghorbel, Piezoceramic Shunted Damping Concept: Testing, Modelling and Correlation, Ḿecanique & Industrie, submitted, 2008.
25. A. Benjeddou, M. A. Trindade, and R. Ohayon, New Shear Actuated Smart Structure Beam Finite Element, AIAA Journal, vol.37, no.3, pp. 378-383, 1999.
26. G. Chevallier, J.-A. Ranger, A. Benjeddou, and H. Sebbah, Passive Vibration Damping Using Resistively Shunted Piezoceramics: An Experimental Performance Evaluation, In Proceedings of Second International Conference on Design and Modelling of Mechanical Systems, Monastir, Tunisia, March 19-21, 2007.
27. W. G. Cady, Piezoelectricity: An Introduction to the Theory and Applications of Electromechanical Phenomena in Crystals, McGraw-Hill, New York, 1946.
28. C. R. Houck, J. Joines, and M. Kay, A Genetic Algorithm for Function Optimization: A Matlab Implementation. Technical Report NCSU-IE-TR-95-109, North Carolina State University, Raleigh, NC, 1995.
29. D. Goldberg, Genetic Algorithms in Search, Optimization, and Machine Learning. Addison-Wesley Pub. Co., 1989.
30. D. W. Begg and X. Liu, On Simultaneous Optimization of Smart Structures-Part ii: Algorithms and Examples, Comput. Meth. Appl. Mech., vol.184, no.1, pp. 25-37, 2000. (Pubitemid 30565709)
31. A. M. Sadri, J. R. Wright, and R. J. Wynne, Modelling and Optimal Placement of Piezoelectric Actuators in Isotropic Plates Using Genetic Algorithms, Smart Mater. Struct., vol.8, no.4, pp. 490-498, 1999.
32. M. A. Trindade, Optimization of Active-Passive Damping Treatments Using Piezoelectric and Viscoelastic Materials, Smart Mater. Struct., vol.16, no.6, pp. 2159-2168, 2007