Simulation of Crack Propagation Mechanism in Porous Media using Modified linear Element Displacement Discontinuity Method

被引:0
|
作者
Firoozabadi, Mohammadhosein Dehghani [1 ]
Marji, Mohammad Fatehi [1 ]
Aabdollahipour, Abolfazl [2 ]
Bafghi, Alireza Yarahmadi [1 ]
Mirzaeian, Yousef [1 ]
机构
[1] Yazd Univ, Fac Engn, Dept Min & Met Engn, Yazd, Iran
[2] Univ Tehran, Coll Engn, Sch Min Engn, Tehran, Iran
来源
JOURNAL OF MINING AND ENVIRONMENT | 2022年 / 13卷 / 03期
关键词
Displacement discontinuity  method; Higher-order elements; Poroelastic; Fundamental solutions; Crack propagation; PLANE-STRAIN PROPAGATION; ASYMPTOTIC FRAMEWORK; HYDRAULIC FRACTURES; STRESS; PRESSURE; RESERVOIR; GROWTH; ROCK; TIP; IMPLEMENTATION;
D O I
10.22044/jme.2022.12246.2223
中图分类号
TD [矿业工程];
学科分类号
0819 ;
摘要
In this work, an effective methodology is introduced for simulation of the crack propagation in linear poroelastic media. The presence of pores and saturated cracks that can be accompanied by fluid flow makes the use of poroelastic media inevitable. In this work, involvement of the time parameter in crack propagation is of particular importance. The order of doing the work is such that first, derives the fundamental solutions of a poroelastic higher order displacement discontinuity method (PHODDM). Then will be provided a numerical formulation and implementation for PHODDM in a code named linear element poroelastic DDM (LEP-DDM). Analytical solutions use different times to check the correctness and validity of the proposed solution and the newly developed code. The numerical results show a good agreement and coordination with the analytical results in time zero and 5000 seconds. The code is able to pursue crack-propagation in time and space. This topic is introduced and shown in an example.
引用
收藏
页码:903 / 927
页数:25
相关论文
共 50 条
  • [41] A MODIFIED MOVING SINGULAR ELEMENT METHOD FOR FAST CRACK-PROPAGATION
    WEN, JA
    LIU, YY
    INSTITUTE OF PHYSICS CONFERENCE SERIES, 1989, (102): : 23 - 29
  • [42] Combining the modified discrete element method with the virtual element method for fracturing of porous media
    Nilsen, Halvor Moll
    Larsen, Idar
    Raynaud, Xavier
    COMPUTATIONAL GEOSCIENCES, 2017, 21 (5-6) : 1059 - 1073
  • [43] Combining the modified discrete element method with the virtual element method for fracturing of porous media
    Halvor Møll Nilsen
    Idar Larsen
    Xavier Raynaud
    Computational Geosciences, 2017, 21 : 1059 - 1073
  • [44] An improved numerical manifold method incorporating hybrid crack element for crack propagation simulation
    Jun He
    Quansheng Liu
    Guowei Ma
    Bin Zeng
    International Journal of Fracture, 2016, 199 : 21 - 38
  • [45] An improved numerical manifold method incorporating hybrid crack element for crack propagation simulation
    He, Jun
    Liu, Quansheng
    Ma, Guowei
    Zeng, Bin
    INTERNATIONAL JOURNAL OF FRACTURE, 2016, 199 (01) : 21 - 38
  • [46] Precision of crack moment-tensor inversion in porous media using finite element method
    Kong Y.
    Li M.
    Chen W.
    Beijing Hangkong Hangtian Daxue Xuebao/Journal of Beijing University of Aeronautics and Astronautics, 2019, 45 (06): : 1114 - 1121
  • [47] Finite element simulation of crack propagation under mixed mode loading condition using element removing method
    Kim, H. S.
    Kim, K. S.
    Lee, Y.
    MECHANICAL BEHAVIOR OF MATERIALS X, PTS 1AND 2, 2007, 345-346 : 501 - +
  • [48] Simulation implementation of trajectory and intersections of three-dimensional crack growths with displacement discontinuity method
    Shi, Jingyu
    Shen, Baotang
    ENGINEERING FRACTURE MECHANICS, 2018, 204 : 119 - 137
  • [49] OVERLAPPING SPREADING CENTERS - IMPLICATIONS FROM CRACK-GROWTH SIMULATION BY THE DISPLACEMENT DISCONTINUITY METHOD
    SEMPERE, JC
    MACDONALD, KC
    TECTONICS, 1986, 5 (01) : 151 - 163
  • [50] NUMERICAL-SIMULATION OF DYNAMIC CRACK-PROPAGATION USING FINITE-ELEMENT METHOD
    LEYSER, D
    ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 1991, 71 (06): : T690 - T692