Plastic deformation development in polycrystals based on the cellular automata and relaxation element method

被引:0
作者
Lasko, GV
Deryugin, YY
Schmauder, S
机构
[1] RAS, SB, ISPMS, Tomsk 634021, Russia
[2] Univ Stuttgart, Inst Mat Testing Mat Sci & Strenght Mat, IMWF, D-70569 Stuttgart, Germany
来源
CELLULAR AUTOMATA, PROCEEDINGS | 2004年 / 3305卷
关键词
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Based on the Relaxation Element Method, the propagation of zones of localized plastic deformation in a polycrystal under loading has been simulated within the framework of continuum mechanics. The model can be referred to the class of geometrical models, known as cellular automata. Plastic deformation is considered to occur under the action of differently scaled stress concentrators. A plastically deformed grain acts as a stress concentrator at the mesoscale level. The involvement of a cell into plastic deformation was determined by the value of the critical shear stress in the cell center along the slip system. This approach allows to analyze the number and interaction of slip systems and accounts for work-hardening on the patterns of the propagation of the bands of localized plastic deformation in aluminum polycrystals.
引用
收藏
页码:375 / 384
页数:10
相关论文
共 16 条
[1]   ON THE ROLE OF GRADIENTS IN THE LOCALIZATION OF DEFORMATION AND FRACTURE [J].
AIFANTIS, EC .
INTERNATIONAL JOURNAL OF ENGINEERING SCIENCE, 1992, 30 (10) :1279-1299
[2]  
CLEVERINGA HHM, 1998, INT S MAT SCI 7 11 S, P61
[3]   Formation and self-organization of the LPD bands within the range from meso- to macrolevel in polycrystals under tensile loading [J].
Deryugin, YY ;
Lasko, GV ;
Schmauder, S .
COMPUTATIONAL MATERIALS SCIENCE, 1999, 15 (01) :89-95
[4]   Relaxation element method [J].
Deryugin, YY ;
Lasko, GV ;
Schmauder, S .
COMPUTATIONAL MATERIALS SCIENCE, 1998, 11 (03) :189-203
[5]   Relaxation element method in calculations of stress state of elastic plane with the plastic deformation band [J].
Deryugin, YY .
COMPUTATIONAL MATERIALS SCIENCE, 2000, 19 (1-4) :53-68
[6]  
DERYUGIN YY, 1998, RELAXATION ELEMENT M, P253
[7]  
DERYUGIN YY, 2000, P INT C MES 2000 BEI, V1, P455
[8]  
DERYUGIN YY, 1995, RUSSIAN PHYS J, V38, P15
[9]  
DEWIT R, 1977, CONTINUUM THEORY DIS
[10]   MODELING OF PROPAGATIVE PLASTIC INSTABILITIES [J].
HAHNER, P .
SCRIPTA METALLURGICA ET MATERIALIA, 1993, 29 (09) :1171-1176