Modelling Cyclic Behaviour of Martensitic Steel with J2 Plasticity and Crystal Plasticity

被引:13
作者
Sajjad, Hafiz Muhammad [1 ]
Hanke, Stefanie [2 ]
Gueler, Sedat [2 ]
ul Hassan, Hamad [1 ]
Fischer, Alfons [2 ]
Hartmaier, Alexander [1 ]
机构
[1] Ruhr Univ Bochum, ICAMS, Univ Str 150, D-44801 Bochum, Germany
[2] Univ Duisburg Essen, Mat Sci & Engn, Lotharstr 1, D-47057 Duisburg, Germany
关键词
cyclic loading; kinematic hardening; crystal plasticity; homogenization; fatigue; LOCALIZED DEFORMATION; FATIGUE BEHAVIOR; NITROGEN; OPTIMIZATION; PARAMETERS; DEPENDENCE; STATE;
D O I
10.3390/ma12111767
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
In order to capture the stress-strain response of metallic materials under cyclic loading, it is necessary to consider the cyclic hardening behaviour in the constitutive model. Among different cyclic hardening approaches available in the literature, the Chaboche model proves to be very efficient and convenient to model the kinematic hardening and ratcheting behaviour of materials observed during cyclic loading. The purpose of this study is to determine the material parameters of the Chaboche kinematic hardening material model by using isotropic J2 plasticity and micromechanical crystal plasticity (CP) models as constitutive rules in finite element modelling. As model material, we chose a martensitic steel with a very fine microstructure. Thus, it is possible to compare the quality of description between the simpler J2 plasticity and more complex micromechanical material models. The quality of the results is rated based on the quantitative comparison between experimental and numerical stress-strain hysteresis curves for a rather wide range of loading amplitudes. It is seen that the ratcheting effect is captured well by both approaches. Furthermore, the results show that concerning macroscopic properties, J2 plasticity and CP are equally suited to describe cyclic plasticity. However, J2 plasticity is computationally less expensive whereas CP finite element analysis provides insight into local stresses and plastic strains on the microstructural length scale. With this study, we show that a consistent material description on the microstructural and the macroscopic scale is possible, which will enable future scale-bridging applications, by combining both constitutive rules within one single finite element model.
引用
收藏
页数:16
相关论文
共 56 条
[21]  
Frederick CO, 2007, MATER HIGH TEMP, V24, P11
[22]   Numerical Study of the Effect of Inclusions on the Residual Stress Distribution in High-Strength Martensitic Steels During Cooling [J].
Gu, Chao ;
Lian, Junhe ;
Bao, Yanping ;
Xiao, Wei ;
Muenstermann, Sebastian .
APPLIED SCIENCES-BASEL, 2019, 9 (03)
[23]   The influence of the nitrogen/nickel-ratio on the cyclic behavior of austenitic high strength steels with twinning-induced plasticity and transformation-induced plasticity effects [J].
Gueler, S. ;
Schymura, M. ;
Fischer, A. ;
Droste, M. ;
Biermann, H. .
MATERIALWISSENSCHAFT UND WERKSTOFFTECHNIK, 2018, 49 (01) :61-72
[24]   BOUNDS AND SELF-CONSISTENT ESTIMATES FOR CREEP OF POLYCRYSTALLINE MATERIALS [J].
HUTCHINSON, JW .
PROCEEDINGS OF THE ROYAL SOCIETY OF LONDON SERIES A-MATHEMATICAL AND PHYSICAL SCIENCES, 1976, 348 (1652) :101-127
[25]   ON A CLASS OF MODELS FOR YIELDING BEHAVIOR OF CONTINUOUS AND COMPOSITE SYSTEMS [J].
IWAN, WD .
JOURNAL OF APPLIED MECHANICS, 1967, 34 (03) :612-&
[26]   Elastic constants and internal friction of martensitic steel, ferritic-pearlitic steel, and α-iron [J].
Kim, Sudook A. ;
Johnson, Ward L. .
MATERIALS SCIENCE AND ENGINEERING A-STRUCTURAL MATERIALS PROPERTIES MICROSTRUCTURE AND PROCESSING, 2007, 452 :633-639
[27]   PRACTICAL 2 SURFACE PLASTICITY THEORY [J].
KRIEG, RD .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1975, 42 (03) :641-646
[28]   A Study on Microstructural Parameters for the Characterization of Granular Porous Ceramics Using a Combination of Stochastic and Mechanical Modeling [J].
Kulosa, Matthias ;
Neumann, Matthias ;
Boeff, Martin ;
Gaiselmann, Gerd ;
Schmidt, Volker ;
Hartmaier, Alexander .
INTERNATIONAL JOURNAL OF APPLIED MECHANICS, 2017, 9 (05)
[29]  
Lemaitre J., 1994, Mechanics of solid materials
[30]   OPTIMIZATION OF CHABOCHE KINEMATIC HARDENING PARAMETERS BY USING AN ALGEBRAIC METHOD BASED ON INTEGRAL EQUATIONS [J].
Liu Shijie ;
Liang Guozhu .
JOURNAL OF MECHANICS OF MATERIALS AND STRUCTURES, 2017, 12 (04) :439-455