Phase-field Model for Diffusional Phase Transformations in Elastically Inhomogeneous Polycrystals

被引:1
|
作者
Heo, Tae Wook [1 ]
Bhattacharyya, Saswata [1 ]
Chen, Long-Qing [1 ]
机构
[1] Penn State Univ, Dept Mat Sci & Engn, University Pk, PA 16802 USA
关键词
Phase transformation; Polycrystals; Inhomogeneous elasticity; Grain boundary segregation; Precipitates; Phase-field model; GRAIN-BOUNDARY SEGREGATION; PRESSED SILICON-CARBIDE; FOURIER-SPECTRAL METHOD; MICROSTRUCTURE EVOLUTION; GROWTH; NUCLEATION; SIMULATION; KINETICS;
D O I
10.4028/www.scientific.net/SSP.172-174.1084
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A phase-field model is described for predicting the diffusional phase transformation process in elastically inhomogeneous polycrystals. The elastic interactions are incorporated by solving the mechanical equilibrium equation using the Fourier-spectral iterative-perturbation scheme taking into account elastic modulus inhomogeneity. A number of examples are presented, including grain boundary segregation, precipitation of second-phase particles in a polycrystal, and interaction between segregation at a grain boundary and coherent precipitates inside grains. It is shown that the local pressure distribution due to coherent precipitates leads to highly inhomogeneous solute distribution along grain boundaries.
引用
收藏
页码:1084 / 1089
页数:6
相关论文
共 50 条
  • [1] Phase-field modeling of displacive phase transformations in elastically anisotropic and inhomogeneous polycrystals
    Heo, Tae Wook
    Chen, Long-Qing
    [J]. ACTA MATERIALIA, 2014, 76 : 68 - 81
  • [2] A quantitative phase-field model for two-phase elastically inhomogeneous systems
    Durga, A.
    Wollants, P.
    Moelans, N.
    [J]. COMPUTATIONAL MATERIALS SCIENCE, 2015, 99 : 81 - 95
  • [3] Phase-field simulation of martensitic transformation with different conditions in inhomogeneous polycrystals
    Xiang, H.
    Van Paepegem, W.
    Kestens, L. A. I.
    [J]. COMPUTATIONAL MATERIALS SCIENCE, 2023, 220
  • [4] A phase-field model for solid-solid phase transformations
    Kim, JH
    Cha, PR
    Yeon, DH
    Yoon, JK
    [J]. PRICM 4: FORTH PACIFIC RIM INTERNATIONAL CONFERENCE ON ADVANCED MATERIALS AND PROCESSING, VOLS I AND II, 2001, : 2455 - 2458
  • [5] On the elastically coupled magnetic and ferroelectric domains: A phase-field model
    Yang, T. N.
    Hu, Jia-Mian
    Nan, C. W.
    Chen, L. Q.
    [J]. APPLIED PHYSICS LETTERS, 2014, 104 (20)
  • [6] Evaluation of interfacial excess contributions in different phase-field models for elastically inhomogeneous systems
    Durga, A.
    Wollants, P.
    Moelans, N.
    [J]. MODELLING AND SIMULATION IN MATERIALS SCIENCE AND ENGINEERING, 2013, 21 (05)
  • [7] A Phase-Field Model for Phase Transformations in Glass-Forming Alloys
    Tao Wang
    Ralph E. Napolitano
    [J]. Metallurgical and Materials Transactions A, 2012, 43 : 2662 - 2668
  • [8] A phase-field model for diffusion and curvature controlled phase transformations in steels
    Tiaden, J
    Grafe, U
    [J]. JAPAN INSTITUTE OF METALS, PROCEEDINGS, VOL 12, (JIMIC-3), PTS 1 AND 2: SOLID - SOLID PHASE TRANSFORMATIONS, 1999, : 737 - 740
  • [9] A Phase-Field Model for Phase Transformations in Glass-Forming Alloys
    Wang, Tao
    Napolitano, Ralph E.
    [J]. METALLURGICAL AND MATERIALS TRANSACTIONS A-PHYSICAL METALLURGY AND MATERIALS SCIENCE, 2012, 43A (08): : 2662 - 2668
  • [10] A phase-field model for elastically anisotropic polycrystalline binary solid solutions
    Heo, Tae Wook
    Bhattacharyya, Saswata
    Chen, Long-Qing
    [J]. PHILOSOPHICAL MAGAZINE, 2013, 93 (13) : 1468 - 1489