Wetting behavior in the Co-Pt system

被引:21
作者
Le Bouar, Y [1 ]
Loiseau, A [1 ]
Finel, A [1 ]
Ducastelle, F [1 ]
机构
[1] Off Natl Etud & Rech Aerosp, CNRS, Lab Etud Microstruct, F-92322 Chatillon, France
来源
PHYSICAL REVIEW B | 2000年 / 61卷 / 05期
关键词
D O I
10.1103/PhysRevB.61.3317
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
In the Go-Pt system, a simple cooling experiment can drive a sample ordered in the cubic L1(2) structure (Cu3Au type) close to the two-phase region involving L1(2) and the tetragonal L1(0) (CuAu type) structure. Using transmission electron microscopy observations, we show that the antiphase boundaries (APB's) in the L1(2), structure are decorated by the L1(0) structure and that the L1(0) variant formed during this wetting process is related to the characteristics of the APE. The L1(0) tetragonal axis is normal to the displacement vector of the APE and the translational variant ensures the continuity of the platinum-rich cubic planes between the bulk and the wetting structure. To understand this peculiar wetting process, we develop different theoretical approaches based on a microscopic Ising model on the fee lattice with interactions up to the second nearest neighbors. At 0 K, the model accounts for the observed selectivity of the wetting process. Then, using a mean field approach, our model predicts the wetting by the L1(0) structure at finite temperature, with a selectivity similar to that observed in the Go-Pt samples. Furthermore, the usual logarithmic divergence of the width of the wetting layer with respect to the excess free energy still holds. Finally, we use a general phenomenological Landau approach, where the symmetries of the fee lattice and of the (vectorial) order parameter are taken into account, to show that the width of the wetting layer is very sensitive to the orientation of the APE. This phenomenological approach makes it clear also that the wetting of the APE in the L1(2) structure by the L1(0) phase, although observed here, is not unavoidable theoretically, which is not the case when the relevant order parameter is scalar.
引用
收藏
页码:3317 / 3326
页数:10
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