Theoretical analysis of the temperature-field phase diagrams of perovskite-type ferroelectrics

被引:47
作者
Iwata, Makoto [1 ]
Kutnjak, Zdravko [2 ]
Ishibashi, Yoshihiro [3 ]
Blinc, Robert [2 ]
机构
[1] Nagoya Inst Technol, Grad Sch Engn, Dept Engn Phys Elect & Mech, Nagoya, Aichi 4668555, Japan
[2] Jozef Stefan Inst, Ljubljana 1001, Slovenia
[3] Aichi Shukutoku Univ, Dept Business, Aichi 4801197, Japan
关键词
ferroelectrics; temperature-field phase diagram; successive phase transition; first order phase transitions; critical end point;
D O I
10.1143/JPSJ.77.034703
中图分类号
O4 [物理学];
学科分类号
0702 ;
摘要
The temperature-field phase diagrams are discussed within the Landau theory for perovskite-type ferroelectrics, which undergo successive transitions of first order. The sequences of the cubic-tetragonal-orthorhombic-rhombohedral phases and the cubic-rhombohedral-orthorhombic-tetragonal phases are considered, and the field is applied along the [100], [110], or [111] direction. The topology of the phase diagrams obtained are found to depend much on the degree of the anisotropy of the Landau potential functions in the order parameter space. When the free energy function is nearly isotropic, the critical end points associated with all the possible ferroelectric phases, stabilized successively with decreasing temperature, appear at a certain field and temperature. Only the one associated with the highest temperature ferroelectric phase does that at a fairly high field. It is pointed out that the critical end points experimentally observed in the relaxor ferroelectrics like Pb(Mg1/3Nb2/3)O-3 suggests that the transition in the relaxer, if any, must be of first order.
引用
收藏
页数:6
相关论文
共 20 条
[1]   Temperature dependence of piezoelectric, dielectric, and elastic properties of lead lanthanum zirconate titanate ceramics [J].
Bobnar, V ;
Kutnjak, Z ;
Levstik, A .
JAPANESE JOURNAL OF APPLIED PHYSICS PART 1-REGULAR PAPERS SHORT NOTES & REVIEW PAPERS, 1998, 37 (10) :5634-5637
[2]   Electric-field-, temperature-, and stress-induced phase transitions in relaxor ferroelectric single crystals [J].
Davis, M ;
Damjanovic, D ;
Setter, N .
PHYSICAL REVIEW B, 2006, 73 (01)
[3]   Electric-field-induced orthorhombic to rhombohedral phase transition in [111]C-oriented 0.92Pb(Zn1/3Nb2/3)O3-0.08PbTiO3 -: art. no. 064101 [J].
Davis, M ;
Damjanovic, D ;
Setter, N .
JOURNAL OF APPLIED PHYSICS, 2005, 97 (06)
[4]   Phase diagrams in successive phase transitions in ferroelectrics with perovskite-type structure: Cases of the first order transitions from the cubic phase [J].
Fujita, K ;
Ishibashi, Y .
JAPANESE JOURNAL OF APPLIED PHYSICS PART 1-REGULAR PAPERS BRIEF COMMUNICATIONS & REVIEW PAPERS, 1997, 36 (08) :5214-5218
[5]   Roles of the higher order anisotropic terms in successive structural phase transitions: The method of determination of phenomenological parameters [J].
Fujita, K ;
Ishibashi, Y .
JAPANESE JOURNAL OF APPLIED PHYSICS PART 1-REGULAR PAPERS SHORT NOTES & REVIEW PAPERS, 1997, 36 (1A) :254-259
[6]   A theory of morphotropic phase boundary in solid-solution systems of perovskite-type oxide ferroelectrics [J].
Ishibashi, Y ;
Iwata, M .
JAPANESE JOURNAL OF APPLIED PHYSICS PART 1-REGULAR PAPERS SHORT NOTES & REVIEW PAPERS, 1999, 38 (2A) :800-804
[7]   Morphotropic phase boundary in solid solution systems of perovskite-type oxide ferroelectrics [J].
Ishibashi, Y ;
Iwata, M .
JAPANESE JOURNAL OF APPLIED PHYSICS PART 2-LETTERS, 1998, 37 (8B) :L985-L987
[8]   Theory of morphotropic phase boundary in solid solution systems of perovskite-type oxide ferroelectrics: Engineered domain configurations [J].
Iwata, M ;
Ishibashi, Y .
JAPANESE JOURNAL OF APPLIED PHYSICS PART 1-REGULAR PAPERS BRIEF COMMUNICATIONS & REVIEW PAPERS, 2000, 39 (9A) :5156-5163
[9]   Phenomenological theory of morphotropic phase boundary with monoclinic phase in solid-solution systems of perovskite-type oxide ferroelectrics [J].
Iwata, M ;
Ishibashi, Y .
JAPANESE JOURNAL OF APPLIED PHYSICS PART 1-REGULAR PAPERS BRIEF COMMUNICATIONS & REVIEW PAPERS, 2005, 44 (5A) :3095-3098
[10]  
Iwata M, 2005, TOP APPL PHYS, V98, P127