A Macroscopic Phenomenological Formulation for Coupled Electromechanical Effects in Piezoelectricity
- 1 July 1993
- journal article
- research article
- Published by SAGE Publications in Journal of Intelligent Material Systems and Structures
- Vol. 4 (3) , 307-316
- https://doi.org/10.1177/1045389x9300400303
Abstract
A phenomenological formulation of polarization reversal of piezoelectric materials s proposed based on the dynamics of domain switching. This formulation provides a method to describe the hysteresis in piezoelectricity as well as in electromagnetics. It is shown that a good ap proach to describe the nonlinear induced strain-field behavior and electromechanical hysteresis in piezoelectricity is by combining the macroscopic phenomenological aspects with the microscopic naterial properties. A one-dimensional thermo-electro-mechanical constitutive model for piezo ceramics which undergo polarization reversal is presented using a continuum mechanics approach. This model is based on thermodynamic principles and reflects the essence of the electromechanical behavior of piezoceramics in a simple form. It is illustrated that this theory can describe the elec romechanical behavior of piezoceramics simply and reasonably well.Keywords
This publication has 19 references indexed in Scilit:
- Thermodynamical formulation for coupled electromechanical hysteresis effects—III. Parameter identificationInternational Journal of Engineering Science, 1989
- Thermodynamical formulation for coupled electromechanical hysteresis effects—I. Basic equationsInternational Journal of Engineering Science, 1988
- Domain configuration and equilibrium size of domains in BaTiO3 ceramicsJournal of Applied Physics, 1980
- A macroscopic theory for the existence of the hysteresis and butterfly loops in ferroelectricityFerroelectrics, 1980
- One dimensional dynamic electromechanical constitutive relations of ferroelectric materialsActa Mechanica, 1979
- Coercive field in fine-grained plzt ceramicsFerroelectrics, 1976
- XCVI. Theory of barium titanateJournal of Computers in Education, 1949
- Granulation, Phase Change, and Microstructure Kinetics of Phase Change. IIIThe Journal of Chemical Physics, 1941
- Kinetics of Phase Change. II Transformation-Time Relations for Random Distribution of NucleiThe Journal of Chemical Physics, 1940
- Kinetics of Phase Change. I General TheoryThe Journal of Chemical Physics, 1939