ANALYSIS OF CRACK PATH INSTABILITIES IN A QUENCHED GLASS PLATE USING THE PHASE-FIELD COHESIVE ZONE MODEL

被引:0
作者
Pan, Wei [1 ,2 ]
Abdelmoula, Radhi [2 ]
Li, Jia [2 ]
Cheng, Changzheng [1 ]
机构
[1] Hefei Univ Technol, Dept Engn Mech, Hefei, Peoples R China
[2] Univ Sorbonne Paris Nord, Lab Proc & Mat Sci CNRS UPR 3407, Villetaneuse, France
基金
中国国家自然科学基金;
关键词
quenched glass plate; crack path instability; phase; -field; cohesive zone model; DAMAGE MODELS; BRITTLE; FRACTURE; IMPLEMENTATION; TRANSITION; FAILURE; SOLIDS;
D O I
10.2140/jomms.2024.19.235
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Cracks with unstable paths will appear in the glass during quenching. For different quenching speeds and temperatures, there will be linear, oscillatory and bifurcated crack paths. In this work, the phase -field cohesive zone model (PF-CZM) is adopted as the prototype model to address the problem of crack path instabilities in a quenched glass plate. Substituting the temperature field model into the phase field model, the thermal -mechanical coupling fracture problem is solved. The model accurately predicts different crack patterns in the quenched glass under different thermal shock densities. The variation of the crack tip positions and the crack propagating velocity are obtained. Several typical crack morphologies are simulated and analyzed, including linear, sinusoidal, semicircular and bifurcated cracks. The thresholds for crack propagation morphological variations are distinguished. Comparison with experimental data shows the efficiency and accuracy of the used phase -field model applied to thermal shock problems.
引用
收藏
页码:235 / 250
页数:19
相关论文
共 41 条
[1]   CRACK INSTABILITIES OF A HEATED GLASS STRIP [J].
ADDABEDIA, M ;
POMEAU, Y .
PHYSICAL REVIEW E, 1995, 52 (04) :4105-4113
[2]  
Bahat D., 1991, Tectonofractography, P1
[3]  
Barenblatt G., 1959, APPL MATH MECH-ENGL, V23, P622, DOI [10.1016/0021-8928(59)90157-1, DOI 10.1016/0021-8928(59)90157-1]
[4]   Numerical experiments in revisited brittle fracture [J].
Bourdin, B ;
Francfort, GA ;
Marigo, JJ .
JOURNAL OF THE MECHANICS AND PHYSICS OF SOLIDS, 2000, 48 (04) :797-826
[5]  
Braides A., 1998, APPROXIMATION FREE D
[6]  
Cavuoto R., 2022, INT J SOLIDS STRUCT, V257, DOI DOI 10.1016/j.ijsolstr.2022
[7]   Phase-field cohesive zone modeling of multi-physical fracture in solids and the open-source implementation in COMSOL MULTIPHYSICS [J].
Chen, Wan-Xin ;
Wu, Jian-Ying .
THEORETICAL AND APPLIED FRACTURE MECHANICS, 2022, 117
[8]   Numerical analyses of crack path instabilities in quenched plates [J].
Chiaramonte, Maurizio M. ;
Grossman-Ponemon, Benjamin E. ;
Keer, Leon M. ;
Lew, Adrian J. .
EXTREME MECHANICS LETTERS, 2020, 40
[9]   Thermal fracture as a framework for quasi-static crack propagation [J].
Corson, F. ;
Adda-Bedia, M. ;
Henry, H. ;
Katzav, E. .
INTERNATIONAL JOURNAL OF FRACTURE, 2009, 158 (01) :1-14
[10]   Behaviour of monolithic and laminated glass exposed to radiant heating [J].
Debuyser, Michael ;
Sjostrom, Johan ;
Lange, David ;
Honfi, Daniel ;
Sonck, Delphine ;
Belis, Jan .
CONSTRUCTION AND BUILDING MATERIALS, 2017, 130 :212-229