A plastic constitutive equation incorporating strain, strain-rate, and temperature

By J. Sung, Ji Hoon Kim, R. Wagoner. 2010

418 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/da0c2dbafbf272e897a9a36803882ce385d2adfe

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Materials Chemistry

1. Stephane J. Marcadet
2. C. Roth
3. D. Mohr
4. A. Pandey
5. Farhoud Kabirian
6. Liangchi Zhang
7. C. Gao
8. W. Bleck

In Mechanics of Materials

1. Stephane J. Marcadet
2. C. Roth
3. D. Mohr
4. A. Pandey
5. Farhoud Kabirian
6. C. Gao
7. Liangchi Zhang
8. A. Ramazani

Citations in the corpus

• Negative to positive strain rate sensitivity in 5xxx series aluminum alloys: Experiment and constitutive modeling (2014, background): “9 (Sung et al., 2010).”
• Micromechanically-motivated phenomenological Hosford–Coulomb model for predicting ductile fracture initiation at low stress triaxialities (2015, methodology): “As suggested by Sung et al. (2010), the final hardening curve is approximated by the linear combination of the exponential and power law,”
• Constitutive modelling of plasticity of fcc metals under extremely high strain rates (2012, methodology): “The regular-pressure models, as reviewed by Chaboche (2008) and Lin and Chen (2011), include the widely used Johnson-Cook (JC) model (1985), the Khan-Huang-Liang (KHL) model (Khan and Huang, 1992; Khan and Liang, 1999; Khan et al., 2004) and the Hollomon/Voce (H/V) model (Sung et al., 2010).”
• Effect of strain rate on ductile fracture initiation in advanced high strength steel sheets: Experiments and modeling (2014, methodology): “Inspired by the work of Sung et al. (2010), the strain hardening is represented by a linear combination of a power and exponential law,”
• Quantification of the effect of transformation-induced geometrically necessary dislocations on the flow-curve modelling of dual-phase steels (2013, background): “Sung et al. (2010) proposed an empirical plasticity constitutive form to quantify the flow stress of DP steel as a function of strain, strain rate, and temperature.”
• Key issues in cyclic plastic deformation: Experimentation (2011, neutral): “Apart from these eight basic phenomena in isotropic materials, plastic deformation response dependency on strain rate and temperature are also observed (Sung et al., 2010), few special phenomena also noticed in anisotropic materials like permanent softening, cross-effect etc.”