Kinematic hardening model suitable for ratchetting with steady-state

Abdel-Karim, Mohammad; Ohno, Nobutada

doi:10.1016/s0749-6419(99)00052-2

Cited by 357 publications

(114 citation statements)

References 14 publications

Supporting

Mentioning

Contrasting

Order By: Relevance

“…Ohno and Wang (1993) combined a modified Armstrong-Frederick model and viscoplastic equation. Tanaka and Yamada (1993), and Abdel- Karim and Ohno (2000) continued with this study. This rate-dependence of ratchetting has been done by Kang and Gao (2004), Yaguchi and Takahashi (2000), Yaguchi and Takahashi (2005), and Kang et al (2006).…”

Section: Introductionmentioning

confidence: 82%

A Rate Dependent Plasticity Model under Cyclic Loading of Metals

Kim¹,

Dargush²

2013

Journal of the Korean Society for Advanced Composite Structures

View full text Add to dashboard Cite

Section: Introductionmentioning

confidence: 82%

A Rate Dependent Plasticity Model under Cyclic Loading of Metals

Kim¹,

Dargush²

2013

Journal of the Korean Society for Advanced Composite Structures

View full text Add to dashboard Cite

“…Later, it is also used for the simulation of ratcheting [Chaboche (1991)]; McDowell (1992) developed viscoplastic nonlinear kinematic hardening model under thermomechanical cyclic conditions, while Tanaka (1994) developed a viscoplastic constitutive model under non-proportional loading; Ohno and Wang (1993) modified Armstrong-Frederick model [Chaboche (1986)] with dynamic recovery term. Tanaka and Yamada (1993), Abdel-Karim and Ohno (2000) continued with this study especially on the nonlinear kinematic hardening model with steady-state ratchetting, while Chaboche-type nonlinear kinematic hardening models for ratchetting are investigated by McDowell (1995), Kang et al (2001), Kang et al (2002), Kang el al. (2004), Yaguchi and Takahashi (2000), Yaguchi and Takahashi (2005), and Kang et al (2006).…”

Section: Latin American Journal Of Solids and Structures 14 (2017) 10mentioning

confidence: 99%

A Two-Surface Viscoplastic Model for the Structural Steel

Kim

2017

Lat. Am. j. solids struct.

View full text Add to dashboard Cite

As extension of the previous two-surface model in plasticity, a two-surface model for viscoplasticity is presented herein. In order to validate and investigate the performance of the proposed model, several numerical simulations are undertaken especially for structural steel under monotonic and cyclic loading cases, where experimental results and numerical results from the rate dependent kinematic hardening model are also provided for the reference. For all the cases studied, the proposed model can appropriately account for the rate-effects in both maximum stress and hysteretic shapes.

show abstract

“…The model originally proposed by Armstrong and Frederick [7] was next generalized by numerous researchers, cf. Burlet and Cailletaud [14], Moosbrugger and McDowell [56], Chaboche and Nouailhas [16,17], Chaboche [21], Jiang and Sehitoglu [35], Abdel and Ohno [5], Ohno and Kachi [61], Ohno [62], Chen et al [23].…”

Section: Introductionmentioning

confidence: 99%

“…Most models were applied to simulate uniaxial and multiaxial strain ratcheting effects observed in stress or in mixed-control deformation programs. Let us mention such papers as Abdel-Karim and Ohno [5] [31], where an extensive literature can be found. In most models, the total back stress is assumed as a sum of several portions for which separate hardening-recovery evolutions rules are stated, similarly to the original formulation of Chaboche [21,22].…”

Section: Introductionmentioning

confidence: 99%

Constitutive modeling of cyclic deformation of metals under strain controlled axial extension and cyclic torsion

Mróz

Maciejewski

2017

Acta Mech

View full text Add to dashboard Cite

The present work provides a formulation of a constitutive model for metals with the aim to simulate cyclic deformation under axial extension or compression assisted by cyclic torsional (or shearing) straining of specified amplitude and frequency. Such a mode of deformation was recently implemented in technological processes such as extrusion, forging and rolling, cf. Bochniak and Korbel (Eng Trans 47:351-367, 1999, J Mater Process Technol 134:120-134, 2003, Philos Mag 93:1883-1913, 2013, Mater Sci Technol 16:664-674, 2000. The constitutive model accounting for combined hardening (isotropic-kinematic) with both hardening and recovery effects is presented and calibrated for several materials: pure copper, aluminum alloy (2024), and austenitic steel. The experimental data are used to specify model parameters of materials tested, and next the cyclic response for different shear strain amplitudes is predicted and confronted with empirical data. The constitutive model is developed in order to simulate technological processes assisted by cyclic deformation.

show abstract

Kinematic hardening model suitable for ratchetting with steady-state

Cited by 357 publications

References 14 publications

A Rate Dependent Plasticity Model under Cyclic Loading of Metals

A Rate Dependent Plasticity Model under Cyclic Loading of Metals

A Two-Surface Viscoplastic Model for the Structural Steel

Constitutive modeling of cyclic deformation of metals under strain controlled axial extension and cyclic torsion

Contact Info

Product

Resources

About