journal article·2007-11

A constrained domain-switching model for polycrystalline ferroelectric ceramics. Part I: Model formulation and application to tetragonal materials

F.X. Li, R.K.N.D. Rajapakse

Acta Materialia· Volume 55· Issue 19
Publisher page

Abstract

Abstract A micromechanical model is proposed to study the constrained domain-switching process in polycrystalline ferroelectric ceramics. It is assumed that the depolarization field induced by domain switching is completely compensated by free charges, while the stress caused by non-180° switching is considered in an Eshelby inclusion manner. The model assumes that each grain contains multi-domains and the domain-switching criterion is based on potential energy density. Two switching options, which are based on Hwang et al. [Hwang SC, Lynch CS, McMeeking RM. Acta Metall Mater 1995;43:2073] and Berlincourt and Krueger [Berlincourt D, Krueger HHA. J Appl Phys 1959;30:1804], are used in the model development. Details of the switching process are analyzed for tetragonal ferroelectric/ferroelastic ceramics under electric loading or uniaxial compression (tension) by using an inverse-pole-figure method. Numerical results show that during electric poling, only a few per cent 90° switching can occur in BaTiO3 ceramics, which agrees well with experimental observations.
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Research context

OpenAlex topics: Ferroelectric and Piezoelectric Materials · Composite Material Mechanics · Numerical methods in engineering

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References (37)

Show source-provided references
1. Xu · 1991
2. Jaffe · 1971
3. Baerwald · Phys Rev · 1957 · 105 · 48010.1103/PhysRev.105.480 ↗
4. Redin · J Appl Phys · 1963 · 34 · 60010.1063/1.1729316 ↗
5. Li · J Appl Phys · 2007 · 101 · 05411010.1063/1.2645889 ↗
6. Landis · J Appl Mech – T ASME · 2003 · 70 · 47010.1115/1.1600472 ↗
7. Li · Scripta Mater · 2006 · 54 · 124110.1016/j.scriptamat.2005.12.025 ↗
8. Berlincourt · J Appl Phys · 1959 · 30 · 180410.1063/1.1735059 ↗
9. Subbarao · J Appl Phys · 1957 · 28 · 119410.1063/1.1722606 ↗
10. Zhang · J Am Ceram Soc · 2005 · 88 · 33510.1111/j.1551-2916.2005.00101.x ↗
11. Kamlah · Int J Solids Struct · 1999 · 36 · 66910.1016/S0020-7683(98)00040-7 ↗
12. Landis · J Mech Phys Solids · 2002 · 50 · 12710.1016/S0022-5096(01)00021-7 ↗
13. Hwang · Acta Metall Mater · 1995 · 43 · 207310.1016/0956-7151(94)00379-V ↗
14. Hwang · J Appl Phys · 1998 · 83 · 153010.1063/1.368219 ↗
15. Huber · J Mech Phys Solids · 1999 · 47 · 166310.1016/S0022-5096(98)00122-7 ↗
16. Zeng · Acta Mater · 2003 · 51 · 412110.1016/S1359-6454(03)00231-3 ↗
17. Li · Mech Mater · 2004 · 36 · 95910.1016/j.mechmat.2003.01.001 ↗
18. Kamlah · Int J Solid Struct · 2005 · 42 · 294910.1016/j.ijsolstr.2004.09.045 ↗
19. Wan · J Mater Res · 2001 · 16 · 230610.1557/JMR.2001.0317 ↗
20. Li · Nature Mater · 2005 · 4 · 77610.1038/nmat1485 ↗
21. Hoffmann · Acta Mater · 2001 · 49 · 130110.1016/S1359-6454(01)00025-8 ↗
22. Lupascu · 2004
23. Li · Acta Mater · 2007 · 55 · 648110.1016/j.actamat.2007.08.003 ↗
24. Hall · J Mech Phys Solids · 2005 · 53 · 24910.1016/j.jmps.2004.07.002 ↗
25. Lines · 1977
26. Lehovec · J Chem Phys · 1953 · 21 · 112310.1063/1.1699148 ↗
27. Käenzig · Phys Rev · 1955 · 98 · 54910.1103/PhysRev.98.549 ↗
28. Mehta · J Am Ceram Soc · 1990 · 73 · 56710.1111/j.1151-2916.1990.tb06554.x ↗
29. Taylor · J Inst Met · 1938 · 62 · 307
30. Bhattacharya · Acta Mater · 1996 · 44 · 52910.1016/1359-6454(95)00198-0 ↗
31. Eshelby · Proc R Soc A · 1957 · 241 · 37610.1098/rspa.1957.0133 ↗
32. Mura · 1982
33. Bunge · 1982
34. Hill · 1950
35. Merz · Phys Rev · 1954 · 95 · 69010.1103/PhysRev.95.690 ↗
36. Lente · J Appl Phys · 2001 · 89 · 509310.1063/1.1333742 ↗
37. Takahashi · Ferroelectrics · 1982 · 41 · 14310.1080/00150198208210617 ↗