Martensitic phase transformations in shape memory alloy: phase field modeling with surface tension effect

被引:33
作者
Javanbakht, Mahdi [1 ]
Barati, Ehsan [2 ]
机构
[1] Isfahan Univ Technol, Dept Mech Engn, Esfahan 8415683111, Iran
[2] Malek Ashtar Univ Technol, Mech & Aerosp Engn Dept, Shahinshahr, Esfahan, Iran
关键词
Phase field approach; Martensitic phase transformation; Surface tension; Nanostructure; STRESS; SIMULATION;
D O I
10.1016/j.commatsci.2015.10.037
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
The coupled phase-field and elasticity equations are presented for multivariant martensitic phase transformations (PTs) to investigate the effect of surface tension on PTs. The finite element method is utilized to solve the coupled phase-field and elasticity equations for two dimensional problems. Several numerical examples for cubic-to-tetragonal PTs in NiAl shape memory alloy are studied including surface-induced pretransformation and transformation, the stress-and temperature-induced growth of a martensitic nucleus inside austenite, and temperature-and surface-induced martensitic PTs for single and two martensitic variants. The phase and stress fields are obtained and the crucial effect of surface tension on stress and nucleation and propagation of martensitic nanostructures is revealed and discussed. It is found that the surface tension can suppress nucleation so that a larger driving force is needed for PTs to happen. Also, it can significantly change the stress and phase field solution. Moreover, it can suppress the propagation of transformed region. (C) 2016 Published by Elsevier B.V.
引用
收藏
页码:137 / 144
页数:8
相关论文
共 37 条
[1]   Three-dimensional phase field model of proper martensitic transformation [J].
Artemev, A ;
Jin, Y ;
Khachaturyan, AG .
ACTA MATERIALIA, 2001, 49 (07) :1165-1177
[2]   TWIN BOUNDARIES IN FERROELASTIC MEDIA WITHOUT INTERFACE DISLOCATIONS [J].
BARSCH, GR ;
KRUMHANSL, JA .
PHYSICAL REVIEW LETTERS, 1984, 53 (11) :1069-1072
[3]  
Bhattacharya K., 2004, MICROSTRUCTURE MARTE
[4]   Phase-field models for microstructure evolution [J].
Chen, LQ .
ANNUAL REVIEW OF MATERIALS RESEARCH, 2002, 32 :113-140
[5]  
FALK F, 1983, ARCH MECH, V35, P63
[6]   Phase field methods: Microstructures, mechanical properties and complexity [J].
Finel, Alphonse ;
Le Bouar, Y. ;
Gaubert, A. ;
Salman, U. .
COMPTES RENDUS PHYSIQUE, 2010, 11 (3-4) :245-256
[7]   On the role of surface energy and surface stress in phase-transforming nanoparticles [J].
Fischer, F. D. ;
Waitz, T. ;
Vollath, D. ;
Simha, N. K. .
PROGRESS IN MATERIALS SCIENCE, 2008, 53 (03) :481-527
[8]   Simulations of stress-induced twinning and de-twinning: A phase field model [J].
Hu, ShenYang ;
Henager, Chuck H., Jr. ;
Chen, LongQing .
ACTA MATERIALIA, 2010, 58 (19) :6554-6564
[9]   Finite element modeling of dynamics of martensitic phase transitions [J].
Idesman, Alexander V. ;
Cho, Joon-Yeoun ;
Levitas, Valery I. .
APPLIED PHYSICS LETTERS, 2008, 93 (04)
[10]   Landau theory of structures in tetragonal-orthorhombic ferroelastics [J].
Jacobs, AE .
PHYSICAL REVIEW B, 2000, 61 (10) :6587-6595