Mathematical Analysis of Thermoplasticity with Linear Kinematic Hardening

DOI10.1515/JAA.2006.37zbMath1123.35077MaRDI QIDQ3430927

Krzysztof Chełmiński, Reinhard Racke

Publication date: 5 April 2007

Published in: Journal of Applied Analysis (Search for Journal in Brave)

zbMATH Keywords

kinematic hardeningPrandtl-Reuss model of elastoplasticitythermoplastic materials

Mathematics Subject Classification ID

Related Items (12)

Existence and uniqueness of a problem in thermo-elasto-plasticity with phase transitions in TRIP steels under mixed boundary conditions ⋮ Thermo-visco-elasticity for Norton-Hoff-type models with homogeneous thermal expansion ⋮ On the optimal control of some nonsmooth distributed parameter systems arising in mechanics ⋮ Renormalized solutions in thermo-visco-plasticity for a Norton-Hoff type model. I: The truncated case. ⋮ Thermo-visco-elasticity for Norton-Hoff-type models ⋮ An alternative approach to well-posedness of a class of differential inclusions in Hilbert spaces ⋮ Well-posedness of non-autonomous evolutionary inclusions ⋮ Thermo-visco-elasticity for the Mróz model in the framework of thermodynamically complete systems ⋮ On renormalized solutions for thermomechanical problems in perfect plasticity with damping forces ⋮ Existence of solutions of a thermoviscoplastic model and associated optimal control problems ⋮ Well-posedness of a thermo-elasto-plastic problem with phase transitions in TRIP steels under mixed boundary conditions ⋮ Analysis of a thermo‐viscoplastic model with Lipschitz continuous constitutive equations

Cites Work

• On quasistatic inelastic models of gradient type with convex composite constitutive equations
• Nonhomogeneous initial-boundary value problems for coercive and self-controlling models of monotone type
• A generalized Norton-Hoff model and the Prandtl-Reuss law of plasticity
• Dynamical evolution of elasto-perfectly plastic bodies

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