Phase-field modeling of rock fractures with roughness

被引:19
|
作者
Fei, Fan [1 ]
Choo, Jinhyun [1 ,2 ]
Liu, Chong [1 ]
White, Joshua A. [3 ]
机构
[1] Univ Hong Kong, Dept Civil Engn, Hong Kong, Peoples R China
[2] Korea Adv Inst Sci & Technol, Dept Civil & Environm Engn, Seoul, South Korea
[3] Lawrence Livermore Natl Lab, Atmospher Earth & Energy Div, Livermore, CA 94550 USA
关键词
phase-field modeling; rock fractures; rock discontinuities; roughness; rock masses; shear-induced dilation; FINITE-ELEMENT-METHOD; CRACK-PROPAGATION; DISCONTINUITIES; POROMECHANICS; DEFORMATION; PRINCIPLES; RESERVOIR; PRESSURE; BEHAVIOR; FAILURE;
D O I
10.1002/nag.3317
中图分类号
P5 [地质学];
学科分类号
0709 ; 081803 ;
摘要
Phase-field modeling-a continuous approach to discontinuities-is gaining popularity for simulating rock fractures due to its ability to handle complex, discontinuous geometry without an explicit surface tracking algorithm. None of the existing phase-field models, however, incorporates the impact of surface roughness on the mechanical response of fractures-such as elastic deformability and shear-induced dilation-despite the importance of this behavior for subsurface systems. To fill this gap, here we introduce the first framework for phase-field modeling of rough rock fractures. The framework transforms a displacement-jump-based discrete constitutive model for discontinuities into a strain-based continuous model, without any additional parameter, and then casts it into a phase-field formulation for frictional interfaces. We illustrate the framework by constructing a particular phase-field form employing a rock joint model originally formulated for discrete modeling. The results obtained by the new formulation show excellent agreement with those of a well-established discrete method for a variety of problems ranging from shearing of a single discontinuity to compression of fractured rocks. It is further demonstrated that the phase-field formulation can well simulate complex crack growth from rough discontinuities. Consequently, our phase-field framework provides an unprecedented bridge between a discrete constitutive model for rough discontinuities-common in rock mechanics-and the continuous finite element method-standard in computational mechanics-without any algorithm to explicitly represent discontinuity geometry.
引用
收藏
页码:841 / 868
页数:28
相关论文
共 50 条
  • [41] Quantitative phase-field modeling for boiling phenomena
    Badillo, Arnoldo
    PHYSICAL REVIEW E, 2012, 86 (04):
  • [42] CALPHAD and phase-field modeling:: A successful liaison
    Steinbach, I.
    Boettger, B.
    Eiken, J.
    Warnken, N.
    Fries, S. G.
    JOURNAL OF PHASE EQUILIBRIA AND DIFFUSION, 2007, 28 (01) : 101 - 106
  • [43] Fatigue phase-field damage modeling of rubber
    Loew, P. J.
    Peters, B.
    Beex, L. A. A.
    CONSTITUTIVE MODELS FOR RUBBER XI, 2019, : 408 - 412
  • [44] Variational phase-field fracture modeling with interfaces
    Yoshioka, Keita
    Mollaali, Mostafa
    Kolditz, Olaf
    COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2021, 384
  • [45] Phase-Field Modeling of Nonlinear Material Behavior
    Pellegrini, Y. -P.
    Denoual, C.
    Truskinovsky, L.
    IUTAM SYMPOSIUM ON VARIATIONAL CONCEPTS WITH APPLICATIONS TO THE MECHANICS OF MATERIALS, 2010, 21 : 209 - +
  • [46] An introduction to phase-field modeling of microstructure evolution
    Moelans, Nele
    Blanpain, Bart
    Wollants, Patrick
    CALPHAD-COMPUTER COUPLING OF PHASE DIAGRAMS AND THERMOCHEMISTRY, 2008, 32 (02): : 268 - 294
  • [47] Quantitative phase-field modeling of dendritic electrodeposition
    Cogswell, Daniel A.
    PHYSICAL REVIEW E, 2015, 92 (01):
  • [48] Phase-field modeling of wetting on structured surfaces
    Luo, KF
    Kuittu, MP
    Tong, CH
    Majaniemi, S
    Ala-Nissila, T
    JOURNAL OF CHEMICAL PHYSICS, 2005, 123 (19):
  • [49] Phase-Field Modeling of Fracture in Ferroelectric Materials
    Amir Abdollahi
    Irene Arias
    Archives of Computational Methods in Engineering, 2015, 22 : 153 - 181
  • [50] Quantitative phase-field modeling for wetting phenomena
    Badillo, Arnoldo
    PHYSICAL REVIEW E, 2015, 91 (03):