DocumentCode
2235057
Title
One model of polarization polycrystall ferroelectric materials in 3D case
Author
Skaliukh, A.S.
Author_Institution
Fac. of Math., Mech. & Comput. Sci., Southern Fed. Univ., Rostov on Don, Russia
fYear
2009
fDate
23-27 Aug. 2009
Firstpage
1
Lastpage
2
Abstract
One of the major problems in modeling polarizing processes in polycrystalline ferroelectrics materials is the problem of a formulation of constitutive equations between an electric field and polarization. There is a set of the models using power principles. For example, models and methods of the theory of plasticity (Landis C.M., Huber J.E., McMeeking R.M., Fleck N.A.), models of the theory of pinning sites (Jilys D.C., Atherton D.L., Smith, R.C., Ounaies Z., Hom C.L.), models of the theory of switching (Chen W., Hwang S.C., Huo Y., Jiang Q., Lu W., Fang D.N., Zhang Z.K.) and others. In the present work the method of the theory of pinning sites is generalized on a three-dimensional case. Constitutive equations are obtained in the form of system of the partial differential equations which manage to be reduced to system of the ordinary differential equations.
Keywords
dielectric polarisation; ferroelectric materials; partial differential equations; ordinary differential equations; partial differential equations; pinning sites; polarization; polycrystalline ferroelectrics materials; three-dimensional case; Differential equations; Ferroelectric materials; Mathematical model; Mathematics; Partial differential equations; Polarization; Power system modeling; Tensile stress;
fLanguage
English
Publisher
ieee
Conference_Titel
Applications of Ferroelectrics, 2009. ISAF 2009. 18th IEEE International Symposium on the
Conference_Location
Xian
ISSN
1099-4734
Print_ISBN
978-1-4244-4970-5
Electronic_ISBN
1099-4734
Type
conf
DOI
10.1109/ISAF.2009.5307618
Filename
5307618
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