A phase-field model for elastically anisotropic polycrystalline binary solid solutions

被引:19
|
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
基金
美国国家科学基金会;
关键词
elasticity; polycrystalline; solid solutions; diffusion; phase-field model; GRAIN-BOUNDARY SEGREGATION; FOURIER-SPECTRAL METHOD; SPINODAL DECOMPOSITION; COMPUTER-SIMULATION; COARSENING KINETICS; INHOMOGENEOUS POLYCRYSTALS; MARTENSITIC-TRANSFORMATION; MICROELASTICITY THEORY; GROWTH KINETICS; ALLOYS;
D O I
10.1080/14786435.2012.744880
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
A phase-field model for modeling the diffusional processes in an elastically anisotropic polycrystalline binary solid solution is described. The elastic interactions due to coherency elastic strain are incorporated by solving the mechanical equilibrium equation using an iterative-perturbation scheme taking into account elastic modulus inhomogeneity stemming from different grain orientations. We studied the precipitate interactions among precipitates across a grain boundary and grain boundary segregationprecipitate interactions. It was shown that the local pressure field from one coherent precipitate influences the shape of precipitates in other grains. The local pressure distribution due to primary coherent precipitates near the grain boundary leads to inhomogeneous solute distribution along the grain boundary, resulting in non-uniform distribution of secondary nuclei at the grain boundary.
引用
收藏
页码:1468 / 1489
页数:22
相关论文
共 50 条
  • [21] A phase-field model for brittle fracture of anisotropic materials
    Gmati, Hela
    Mareau, Charles
    Ammar, Amine
    El Arem, Saber
    [J]. INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 2020, 121 (15) : 3362 - 3381
  • [22] A new phase-field model for strongly anisotropic systems
    Torabi, Solmaz
    Lowengrub, John
    Voigt, Axel
    Wise, Steven
    [J]. PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2009, 465 (2105): : 1337 - 1359
  • [23] A phase-field fracture model for brittle anisotropic materials
    Luo, Zhiheng
    Chen, Lin
    Wang, Nan
    Li, Bin
    [J]. COMPUTATIONAL MECHANICS, 2022, 70 (05) : 931 - 943
  • [24] Phase-field simulation of abnormal anisotropic grain growth in polycrystalline ceramic fibers
    Kundin, Julia
    Almeida, Renato S. M.
    Salama, Hesham
    Farhandi, Hedieh
    Tushtev, Kamen
    Rezwan, Kurosch
    [J]. COMPUTATIONAL MATERIALS SCIENCE, 2020, 185 (185)
  • [25] Anisotropic grain boundary diffusion in binary alloys: Phase-field approach
    L'vov, Pavel E.
    Sibatov, Renat T.
    Svetukhin, Vyacheslav V.
    [J]. MATERIALS TODAY COMMUNICATIONS, 2023, 35
  • [26] Periodic Solutions of a Phase-Field Model with Hysteresis
    Chen Bin
    Sergey A. Timoshin
    [J]. Applied Mathematics & Optimization, 2022, 85
  • [27] Periodic Solutions of a Phase-Field Model with Hysteresis
    Bin, Chen
    Timoshin, Sergey A.
    [J]. APPLIED MATHEMATICS AND OPTIMIZATION, 2022, 85 (01):
  • [28] Viscosity solutions to a new phase-field model with Neumann boundary condition for solid-solid phase transitions
    Han, Xue
    Bian, Xingzhi
    [J]. JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2020, 486 (02)
  • [29] A numerical algorithm for the solution of a phase-field model of polycrystalline materials
    Center for Applied Scientific Computing, L-561, United States
    不详
    不详
    不详
    [J]. J. Comput. Phys., 1600, 3 (626-641):
  • [30] A numerical algorithm for the solution of a phase-field model of polycrystalline materials
    Dorr, M. R.
    Fattebert, J. -L.
    Wickett, M. E.
    Belak, J. F.
    Turchi, P. E. A.
    [J]. JOURNAL OF COMPUTATIONAL PHYSICS, 2010, 229 (03) : 626 - 641