From dislocation motion to an additive velocity gradient decomposition, and some simple models of dislocation dynamics
type: Item
instance of: scholarly article
title: From dislocation motion to an additive velocity gradient decomposition, and some simple models of dislocation dynamics
zbMATH Open document ID: 1329.74048
author: Amit Acharya
author: Xiaohan Zhang
published in: Chinese Annals of Mathematics. Series B
publication date: 2015-10-16T00:00:00Z
full work available at URL: https://figshare.com/articles/journal_contribution/From_dislocation_motion_to_an_additive_velocity_gradient_decomposition_and_some_simple_models_of_dislocation_dynamics/6466325
Mathematics Subject Classification ID: 74C15
zbMATH DE Number: 6495115
zbMATH Keywords: dislocations
zbMATH Keywords: plasticity
zbMATH Keywords: continuum mechanics
zbMATH Keywords: finite deformation
MaRDI profile type: Publication
OpenAlex ID: W2156555607
cites work: On plastic deformation and the dynamics of 3D dislocations
cites work: Second-order effects of dislocations in anisotropic crystals
cites work: Constitutive analysis of finite deformation field dislocation mechanics
cites work: Microcanonical entropy and mesoscale dislocation mechanics and plasticity
cites work: A model of crystal plasticity based on the theory of continuously distributed dislocations
cites work: Driving forces and boundary conditions in continuum dislocation mechanics
cites work: New inroads in an old subject: plasticity, from around the atomic to the macroscopic scale
cites work: Size effects and idealized dislocation microstructure at small scales: predictions of a phenomenological model of mesoscopic field dislocation mechanics. I.
cites work: Average balance equations for granular materials
cites work: Q3099702
cites work: Shocks and slip systems: predictions from a mesoscale theory of continuum dislocation dynamics
cites work: Inelastic constitutive relations for solids: An internal-variable theory and its application to metal plasticity
cites work: Elastic-Plastic Deformation at Finite Strains
cites work: Kinematic description of crystal plasticity in the finite kinematic framework: A micromechanical understanding of \(\mathbf F=\mathbf F^e\mathbf F^p\)
DOI: 10.1007/S11401-015-0970-0
description: scientific article; zbMATH DE number 6495115