Shear bands as translation-rotation modes of plastic deformation in solids under alternate bending

被引:22
作者
Panin, V. E. [1 ,2 ]
Egorushkin, V. E. [1 ]
Surikova, N. S. [1 ]
Pochivalov, Yu I. [1 ]
机构
[1] SB RAS, Inst Strength Phys & Mat Sci, 2-4 Akad Sky Ave, Tomsk 634021, Russia
[2] Natl Res Tomsk Polytech Univ, 30 Lenin Ave, Tomsk 634050, Russia
来源
MATERIALS SCIENCE AND ENGINEERING A-STRUCTURAL MATERIALS PROPERTIES MICROSTRUCTURE AND PROCESSING | 2017年 / 703卷
基金
俄罗斯基础研究基金会;
关键词
Shear banding; Titanium; Al; Cyclic loading; Plastic collapse; Fracture mechanisms; SELF-ORGANIZATION; EVOLUTION; CRYSTALS; FRACTURE; TEXTURE; MESOMECHANICS; NUCLEATION; CURVATURE; TITANIUM; SYSTEM;
D O I
10.1016/j.msea.2017.07.063
中图分类号
TB3 [工程材料学];
学科分类号
0805 ; 080502 ;
摘要
The paper studies the shear banding developing in corrugated surface layers of commercial titanium, hydrogenated Ti surface layers and high-purity aluminum foils glued onto commercial aluminum A7 plates against elastic deformation of their bulk under alternate bending at room temperature. In surface layers of commercial titanium under alternate bending up to fracture, plastic flow develops through microscale twinning against the background of dislocation substructure and shear banding is absent. Early in the alternate bending (up to N = 10(3) cycles which corresponds to strain epsilon similar to 55-60%), shear banding in hydrogenated Ti surface layers and Al foils is also absent. At N = 10(4)-10(6) cycles, severe shear banding is detected in hydrogenated Ti surface layers and Al foils. Two types of meso- and macroscale shear bands are revealed and analyzed: planar shear bands with continuous misorientations in slightly corrugated surface layers and three-dimensional shear bands which propagate in highly corrugated surface layers. The latter shear bands are responsible for submicro- and/or nanofragmentation of material and culminate in plastic collapse and fracture of solids. Shear bands are treated as translation-rotation modes of plastic deformation in solids with high crystal lattice curvature. Shear banding is a multiscale noncrystallographic mechanism of a curved crystal lattice fragmentation that transforms an elastic lattice curvature of a deformed solid to its inelastic rotation.
引用
收藏
页码:451 / 460
页数:10
相关论文
共 41 条
[21]  
Meyers MA, 2009, DISCLOC SOLIDS, V15, P91, DOI 10.1016/S1572-4859(09)01502-2
[22]   Shear localization in dynamic deformation of materials: microstructural evolution and self-organization [J].
Meyers, MA ;
Nesterenko, VF ;
LaSalvia, JC ;
Xue, Q .
MATERIALS SCIENCE AND ENGINEERING A-STRUCTURAL MATERIALS PROPERTIES MICROSTRUCTURE AND PROCESSING, 2001, 317 (1-2) :204-225
[23]   A geometrical model of the defect structure of an elastoplastic continuous medium [J].
V. P. Myasnikov ;
M. A. Gusev .
Journal of Applied Mechanics and Technical Physics, 1999, 40 (2) :331-340
[24]   Plastic distortion as a fundamental mechanism in nonlinear mesomechanics of plastic deformation and fracture [J].
Panin, V. E. ;
Egorushkin, V. E. ;
Panin, A. V. ;
Chernyavskii, A. G. .
PHYSICAL MESOMECHANICS, 2016, 19 (03) :255-268
[25]   Functional role of polycrystal grain boundaries and interfaces in micromechanics of metal ceramic composites under loading [J].
Panin, V. E. ;
Egorushkin, V. E. ;
Moiseenko, D. D. ;
Maksimov, P. V. ;
Kulkov, S. N. ;
Panin, S. V. .
COMPUTATIONAL MATERIALS SCIENCE, 2016, 116 :74-81
[26]   Basic Physical Mesomechanics of Plastic Deformation and Fracture of Solids as Hierarchically Organized Nonlinear Systems [J].
Panin, V. E. ;
Egorushkin, V. E. .
PHYSICAL MESOMECHANICS, 2015, 18 (04) :377-390
[27]   Fundamental role of crystal structure curvature in plasticity and strength of solids [J].
Panin, V. E. ;
Panin, A. V. ;
Elsukova, T. F. ;
Popkova, Yu. F. .
PHYSICAL MESOMECHANICS, 2015, 18 (02) :89-99
[28]   Effect of structural states in near-surface layers of commercial titanium on its fatigue life and fatigue fracture mechanisms [J].
Panin, V. E. ;
Elsukova, T. F. ;
Popkova, Yu. F. ;
Pochivalov, Yu. I. ;
Ramasubbu, Sunder .
PHYSICAL MESOMECHANICS, 2015, 18 (01) :1-7
[29]   Nonlinear wave processes in a deformable solid as in a multiscale hierarchically organized system [J].
Panin, V. E. ;
Egorushkin, V. E. ;
Panin, A. V. .
PHYSICS-USPEKHI, 2012, 55 (12) :1260-1267
[30]  
Panin V.E., 2016, Deform. Razr. Mater, V12, P2