A plasticity-damage theory for large deformation of solids. II: Applications to finite simple shear

DOI10.1016/0020-7225(93)90075-6zbMath0771.73064OpenAlexW2030176801MaRDI QIDQ1202709

Peter I. Kattan, George Z. Voyiadjis

Publication date: 4 February 1993

Published in: International Journal of Engineering Science (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0020-7225(93)90075-6

zbMATH Keywords

plane strainplane stressdamage effect tensorexplicit matrix representationsRunge-Kutta-Verner fifth and sixth order method

Mathematics Subject Classification ID

Large-strain, rate-dependent theories of plasticity (74C20) Large-strain, rate-independent theories of plasticity (including nonlinear plasticity) (74C15) Fracture and damage (74R99) Finite difference methods applied to problems in solid mechanics (74S20)

Related Items (7)

Mechanics of damage processes in series and in parallel: a conceptual framework ⋮ On the decomposition of the damage variable in continuum damage mechanics ⋮ Local and interfacial damage analysis of metal matrix composites ⋮ Introducing damage mechanics templates for the systematic and consistent formulation of holistic material damage models ⋮ On the equivalence between the multiplicative hyper-elasto-plasticity and the additive hypo-elasto-plasticity based on the modified kinetic logarithmic stress rate ⋮ A PVC-foam material model based on a thermodynamically elasto-plastic-damage framework exhibiting failure and crushing ⋮ Linearized damage mechanics for states of small damage

Cites Work

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• A coupled theory of damage mechanics and finite strain elasto-plasticity. II: Damage and finite strain plasticity
• Stress rate and the Lagrangian formulation of the finite-strain plasticity for a von Mises kinematic hardening model
• Some comments on elastic-plastic analysis
• A plasticity-damage theory for large deformation of solids. I: Theoretical formulation
• Decomposition of strain measures and their rates in finite deformation elastoplasticity
• Corotational Rates for Kinematic Hardening at Large Plastic Deformations
• A modification of Prager’s hardening rule

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