2020
DOI: 10.1002/adem.202000704
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An Enhanced Johnson–Cook Model for Hot Compressed A356 Aluminum Alloy

Abstract: The isothermal compression experiments with the strain rates of 0.01–10 s−1 and deformation temperature range of 300–420 °C are performed to investigate the hot deformation behavior of A356 aluminum alloy. Also, the complex deformation mechanisms are analyzed. It is found that, as the strain is gradually increased, the flow stress first rises, and then the stable stress appears without a tangible peak. The microstructures exhibit large elongated grains, and only a few small new grains appear under most deforma… Show more

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Cited by 34 publications
(14 citation statements)
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“…The difference between the strain rate selected for identifying the isotropic hardening law and that present in the nanoindentation simulation and experimental tests produces small variations in the stresses and overall plastic material response. [12,13,16,91,92]…”
Section: Strain Rate Analysismentioning
confidence: 99%
“…The difference between the strain rate selected for identifying the isotropic hardening law and that present in the nanoindentation simulation and experimental tests produces small variations in the stresses and overall plastic material response. [12,13,16,91,92]…”
Section: Strain Rate Analysismentioning
confidence: 99%
“…Constitutive relation [25][26][27] is a key content for establishing the relationship between loads and deformation degree and has been researched for a long period. Based on the theory of the elastoplastic body, the constitutive relation of the thick plate is set as a bilinear kinematic model with an elastic modulus of the thick plate being 0.8 GPa and yield strength being 60 MPa and no hardening effect [28].…”
Section: Finite Element Modelmentioning
confidence: 99%
“…No apparent difference in the values of B c and C c is observed for different strain rates, and the values of B c and C c are 2900.01 and 5675.12, respectively. The shear stress-plastic strain curves under different strain rates are fitted by Equation (10), as shown in Figure 13. The B s and C s are material constants that are obtained from the fitting results in Figure 13.…”
Section: Harding Parametermentioning
confidence: 99%
“…[ 7,9 ] Johnson–Cook constitutive equations are a very useful model for describing the temperature effect and strain rate effect of materials; however, it adopts the isotropic hardening and cannot be used to describe the plastic deformation process of tension and compression asymmetric materials. [ 10–12 ]…”
Section: Introductionmentioning
confidence: 99%
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