Incorporating the CALPHAD sublattice approach of ordering into the phase-field model with finite interface dissipation

被引:81
作者
Zhang, Lijun [1 ,2 ]
Stratmann, Matthias [1 ]
Du, Yong [2 ]
Sundman, Bo [3 ]
Steinbach, Ingo [1 ]
机构
[1] Ruhr Univ Bochum, ICAMS, D-44780 Bochum, Germany
[2] Cent S Univ, State Key Lab Powder Met, Changsha 410083, Peoples R China
[3] CEA Saclay, INSTN, Saclay, France
基金
中国国家自然科学基金;
关键词
Phase-field model; Computational thermodynamics; Kinetics of phase transformations; CALPHAD modelling; MICROSTRUCTURE EVOLUTION; DIFFUSION COUPLES; RAPID SOLIDIFICATION; MULTICOMPONENT; SYSTEM; TRANSFORMATIONS; SIMULATION; ALLOYS; SUPERALLOYS; GROWTH;
D O I
10.1016/j.actamat.2014.11.037
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A new approach to incorporate the sublattice models in the CALPHAD (CALculation of PHAse Diagram) formalism directly into the phase-field formalism is developed. In binary alloys, the sublattice models can be classified into two types (i.e., "Type I" and "Type II"), depending on whether a direct one-to-one relation between the element site fraction in the CALPHAD database and the phase concentration in the phase-field model exists (Type I), or not (Type II). For "Type II" sublattice models, the specific site fractions, corresponding to a given mole fraction, have to be established via internal relaxation between different sublattices. Internal minimization of sublattice occupancy and solute evolution during microstructure transformation leads, in general, to a solution superior to the separate solution of the individual problems. The present coupling technique is validated for Fe-C and Ni-Al alloys. Finally, the model is extended into multicomponent alloys and applied to simulate the nucleation process of VC monocarbide from austenite matrix in a steel containing vanadium. (c) 2014 Acta Materialia Inc. Published by Elsevier Ltd. All rights reserved.
引用
收藏
页码:156 / 169
页数:14
相关论文
共 50 条
  • [21] Calphad coupled phase-field model with mechano-chemical contributions and its application to rafting of γ′ in CMSX-4
    Boettger, B.
    Apel, M.
    Budnitzki, M.
    Eiken, J.
    Laschet, G.
    Zhou, B.
    COMPUTATIONAL MATERIALS SCIENCE, 2020, 184
  • [22] Phase-field Model for Diffusional Phase Transformations in Elastically Inhomogeneous Polycrystals
    Heo, Tae Wook
    Bhattacharyya, Saswata
    Chen, Long-Qing
    SOLID-SOLID PHASE TRANSFORMATIONS IN INORGANIC MATERIALS, PTS 1-2, 2011, 172-174 : 1084 - 1089
  • [23] General method for incorporating CALPHAD free energies of mixing into phase field models: Application to the α-zirconium/δ-hydride system
    Jokisaari, A. M.
    Thornton, K.
    CALPHAD-COMPUTER COUPLING OF PHASE DIAGRAMS AND THERMOCHEMISTRY, 2015, 51 : 334 - 343
  • [24] A comparative study of Kim-Kim-Suzuki (KKS), Partition Coefficient Relaxation (PCR), and Finite Interface Dissipation (FID) phase field models for rapid solidification
    Huang, Xueqin
    Berry, Joel
    Perron, Aurelien
    Arroyave, Raymundo
    ADDITIVE MANUFACTURING, 2023, 74
  • [25] Application of finite element, phase-field, and CALPHAD-based methods to additive manufacturing of Ni-based superalloys
    Keller, Trevor
    Lindwall, Greta
    Ghosh, Supriyo
    Ma, Li
    Lane, Brandon M.
    Zhang, Fan
    Kattner, Ursula R.
    Lass, Eric A.
    Heigel, Jarred C.
    Idell, Yaakov
    Williams, Maureen E.
    Allen, Andrew J.
    Guyer, Jonathan E.
    Levine, Lyle E.
    ACTA MATERIALIA, 2017, 139 : 244 - 253
  • [26] On the stress calculation within phase-field approaches: a model for finite deformations
    Schneider, Daniel
    Schwab, Felix
    Schoof, Ephraim
    Reiter, Andreas
    Herrmann, Christoph
    Selzer, Michael
    Boehlke, Thomas
    Nestler, Britta
    COMPUTATIONAL MECHANICS, 2017, 60 (02) : 203 - 217
  • [27] Phase-field regularised cohesive zone model for interface modelling
    Chen, L.
    de Borst, R.
    THEORETICAL AND APPLIED FRACTURE MECHANICS, 2022, 122
  • [28] Phase-field crystal model with a vapor phase
    Schwalbach, Edwin J.
    Warren, James A.
    Wu, Kuo-An
    Voorhees, Peter W.
    PHYSICAL REVIEW E, 2013, 88 (02):
  • [29] Simulation of damage evolution in composites: A phase-field model
    Biner, S. B.
    Hu, S. Y.
    ACTA MATERIALIA, 2009, 57 (07) : 2088 - 2097
  • [30] Phase-Field Model for Microstructure Evolution at the Mesoscopic Scale
    Steinbach, Ingo
    ANNUAL REVIEW OF MATERIALS RESEARCH, VOL 43, 2013, 43 : 89 - 107