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On Functionally Graded Piezoelectric Actuators for Applications in Structural Vibration Control

Identyfikatory
Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The aim of the present study is to develop models of active laminated plates containing monolithic piezopolymer sensor layers and a new type of actuator layers made of functionally graded piezoelecrtic material (FGPM). The electromechanical properties of the FGPM actuators can be tailored varying the piezoceramic volume fraction across the thickness during the manufacturing process. Two types of FGPM actuator are under consideration. The first is represented by a multi-layered actuator stacked of distinct piezoelectric fiber composite (PFC) laminae, which differ each other with an amount of piezoceramic (PZT) fibers to change its electromechanical properties quasi continuously according to a power low. In the second case two-phase material being a mixture of piezoceramics and matrix material (e.g. polymer or epoxy resin) is examined. Three distribution functions, which describe the gradient of volume fraction constituents, are considered: exponential, parabolic and sigmoid. The analysis and numerical simulations are focused on the relationship between the material compositional gradient and electromechanical properties and also dynamic responses of the structure. The effective properties of the FGPM, i.e. the Young's modulus and piezoelectric coefficient gradations, are determined. The dynamic analysis concerns steady-state behaviour of rectangular symmetrically laminated plates due to the classical plate theory. The numerical simulations are performed to recognize the influence of the applied pattern of the piezoceramic fraction distribution and its parameters on the gradient of elastic and piezoelectric properties across the FGPM actuators and, as the final result, the active plate structural response presented in terms of amplitude-frequency characteristics. The changes in both the natural frequencies and resonant amplitudes are compared and the influence of the piezoceramic gradation on the control system operational effectiveness is also discussed.
Rocznik
Strony
78--94
Opis fizyczny
Bibliogr. 22 poz., wykr.
Twórcy
Bibliografia
  • Almajid, A., Taya, M., Hudnut, S., 2001, Analysis of Out-Of-Plane Displacement and Stress Field in a Piezocomposite Plate with Functionally Graded Microstructure, International Journal of Solids and Structures, 38, 3377-3391.
  • Bent, A. A., Hagood, N. W., 1997, Piezoelectric Fiber Composites with Interdigitated Electrodes, Journal of Intelligent Material Systems and Structures, 8, 903-919.
  • Chandrashekhara, K., Agarwal, A. N., 1993, Active Vibration Control of Laminated Composite Plates Using Piezoelectric Devices: A Finite Element Approach, Journal of Intelligent Material Systems and Structures, 4 (4), 496-508.
  • Chi, S. H., Chung, Y. L., 2006, Mechanical Behavior of Functionally Graded Material Plates Under Transverse Load - Part I: Analysis, International Journal of Solids and Structures, 43, 3657-3674.
  • Ha, S. K., Keilers, C., Chang, F.-K., 1991, Analysis of Laminated Composites Containing Distributed Piezoceramic Sensors and Actuators, Journal of Intelligent Material Systems and Structures, 2 (1), 59-71.
  • He, X. Q., Ng, T. Y., Sivashanker, S., Liew, K. M., 2001, Active Control of FGM Plates with Integrated Piezoelectric Sensors and Actuators, International Journal of Solids and Structures, 38, 1641-1655.
  • Lee, C. K., 1990, Theory of Laminated Piezoelectric Plates for the Design of Distributed Sensors/Actuators, Part I: Governing Equations and Reciprocal Relationships, Journal of Acoustical Society of America, 87, 1144-1158.
  • Loy, C. T., Lam, K. Y., Reddy, J. N., 1999, Vibration of Functionally Graded Cylindrical Shells, International Journal of Mechanical Sciences, 41, 309-324.
  • Mitchell, J. A., Reddy, J. N., 1995, A Refined Hybrid Plate Theory for Composite Laminates with Piezoelectric Laminae, International Journal of Solids and Structures, 32, 2345-2367.
  • Pietrzakowski, M., 2003, Composites with Piezoceramic Fibers and Interdigitated Electrodes in Vibration Control, Mechanika, kwartalnik Akademii Gorniczo-Hutniczej, 22 (3), 375-380.
  • Pietrzakowski, M., 2006, Active Control of Plates Using Functionally Graded Piezocomposite Layers, Mechanics and Mechanical Engineering, 10 (1), 117-125.
  • Pietrzakowski, M., 2007, Vibration Control of Functionally Graded Piezoelectric Plates, Mechanics Quarterly AGH, 26, (4), 187-192.
  • Pietrzakowski, M., Tylikowski, A., 2004, Effects of Piezoelectric Fiber Arrangement in Active Laminated Structures, Proceedings of AMAS Workshop on Smart Materials and Structures, SMART'03 (eds. J. Holnicki-Szulc, P. Kolakowski), 159-168.
  • Praveen, G. N., Reddy, J. N., 1998, Nonlinear Transient Thermoelastic Analysis of Functionally Graded Ceramic Metal Plates, International Journal of Solids and Structures, 35, 4457-4476.
  • Ray, M. C., Sachade, H. M., 2006, Finite Element Analysis of Smart Functionally Graded Plates, International Journal of Solids and Structures, 43, 5468-5484.
  • Reddy, J. N., 1999, On Laminated Composite Plates with Integrated Sensors and Actuators, Engineering Structures, 21, 568-593.
  • Taya, M., Almajid, A., Dunn, M.,Takahashi, H., 2003, Design of bimorph piezocomposite actuators with functionally graded microstructure, Sensors Actuators, A 107, 248-260.
  • Tylikowski, A., 2004, Stability of Functionally Graded Plate Under In-Plane Time-Dependent Compression, Mechanics and Mechanical Engineering, 7, (2), 5-12.
  • Tzou, H. S., Tseng, C. I., 1990, Distributed Piezoelectric Sensor/Actuator Design for Dynamic Measurement/Control of Distributed Parameter Systems: A Piezoelectric Finite Element Approach, Journal of Sound and Vibrations, 138 (1), 17-34.
  • Wang, S. Y., 2004, A Finite Element Model for the Static and Dynamic Analysis of a Piezoelectric Bimorph, International Journal of Solids and Structures, 41, 4075-4096.
  • Woo, J., Meguid, S. A., 2001, Nonlinear Analysis of Functionally Graded Plates and Shallow Shells, International Journal of Solids and Structures, 38, 7409-7421.
  • Zenkour, A. M., 2006, Generalized Shear Deformation Theory for Bending Analysis of Functionally Graded Plates, Applied Mathematical Modelling, 30, 67-84.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BWA0-0040-0019
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