Distribution-based model for the grain boundaries in polycrystalline plasticity

DOI10.1016/J.EUROMECHSOL.2007.12.001zbMath1195.74027OpenAlexW1981420388MaRDI QIDQ950432

B. E. Eshmatov

Publication date: 22 October 2008

Published in: European Journal of Mechanics. A. Solids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.euromechsol.2007.12.001

zbMATH Keywords

variational formulationgeometrically necessary dislocationsconfigurational mechanicsdislocation transmissiondislocation-based modellattice microtraction

Mathematics Subject Classification ID

Crystalline structure (74E15) Plastic materials, materials of stress-rate and internal-variable type (74C99)

Related Items (1)

Micro-slip-induced multiplicative plasticity: existence of energy minimizers

Cites Work

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• On spatial and material settings of hyperelastostatic crystal defects
• A comparison of dislocation-induced back stress formulations in strain gradient crystal plasticity
• Elastic materials with couple-stresses
• A thermodynamical consistent formulation of nonlocal and gradient plasticity
• Dynamic crack growth in nonlocal progressively cavitating solid
• A phenomenological theory for strain gradient effects in plasticity
• FE-formulation of a nonlocal plasticity theory
• Elasto-plastic analysis of an internally pressurized thick-walled cylinder using a strain gradient plasticity theory.
• Lattice incompatibility and a gradient theory of crystal plasticity
• Crystal plasticity model with enhanced hardening by geometrically necessary dislocation accumulation.
• The physics of plastic deformation
• Nonlocal implicit gradient-enhanced elasto-plasticity for the modelling of softening behaviour.
• Mechanism-based strain gradient plasticity. I: Theory
• Strain gradient crystal plasticity: Size-dependent deformation of bicrystals
• Mechanism-based strain gradient plasticity. II: Analysis
• Multiple slip in a strain-gradient plasticity model motivated by a statistical-mechanics description of dislocations
• Scale-dependent crystal plasticity framework with dislocation density and grain boundary effects
• Non-local crystal plasticity model with intrinsic SSD and GND effects
• Boundary conditions in small-deformation, single-crystal plasticity that account for the Burgers vector
• Micro-structure in linear elasticity
• Bifurcation Effects in Ductile Metals With Nonlocal Damage
• Strongly non‐local gradient‐enhanced finite strain elastoplasticity
• Taylor-based nonlocal theory of plasticity
• On the characterization of geometrically necessary dislocations in finite plasticity
• Incompatibility and a simple gradient theory of plasticity
• A reformulation of strain gradient plasticity.
• A gradient theory of single-crystal viscoplasticity that accounts for geometrically necessary dislocations

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