Pages that link to "Item:Q1868638"
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The following pages link to Nonlocal implicit gradient-enhanced elasto-plasticity for the modelling of softening behaviour. (Q1868638):
Displaying 50 items.
- Nonlocal electrostatics in spherical geometries using eigenfunction expansions of boundary-integral operators (Q326619) (← links)
- Dwell fatigue crack nucleation model based on crystal plasticity finite element simulations of polycrystalline titanium alloys (Q361509) (← links)
- Comparison of integral-type nonlocal plasticity models for strain-softening materials (Q535812) (← links)
- On the propagation of localization in the plasticity collapse of hardening-softening beams (Q541124) (← links)
- Localization properties of strain-softening gradient plasticity models. I: Strain-gradient theories (Q546696) (← links)
- Localization properties of strain-softening gradient plasticity models. II: Theories with gradients of internal variables (Q546697) (← links)
- Some links between recent gradient thermo-elasto-plasticity theories and the thermomechanics of generalized continua (Q619967) (← links)
- A discontinuous Galerkin formulation of a model of gradient plasticity at finite strains (Q649422) (← links)
- Efficiency comparison of an augmented finite element formulation with standard return mapping algorithms for elastic-inelastic materials (Q659937) (← links)
- A nonlocal plasticity formulation for the material point method (Q695872) (← links)
- The use of displacement discontinuities in a rate-dependent medium (Q704509) (← links)
- Finite strain logarithmic hyperelasto-plasticity with softening: a strongly non-local implicit gradient framework (Q704573) (← links)
- Variational gradient plasticity at finite strains. II: Local-global updates and mixed finite elements for additive plasticity in the logarithmic strain space (Q741951) (← links)
- A discontinuous Galerkin formulation for classical and gradient plasticity. II: Algorithms and numerical analysis (Q839160) (← links)
- Predictive multiscale theory for design of heterogeneous materials (Q944498) (← links)
- Distribution-based model for the grain boundaries in polycrystalline plasticity (Q950432) (← links)
- A regularization study of some softening beam problems with an implicit gradient plasticity model (Q1016564) (← links)
- Prediction of ductile fracture in tension by bifurcation, localization, and imperfection analyses (Q1018226) (← links)
- Micromorphic approach for gradient-extended thermo-elastic-plastic solids in the logarithmic strain space (Q1655244) (← links)
- A linear complementarity formulation of meshfree method for elastoplastic analysis of gradient-dependent plasticity (Q1655933) (← links)
- A method to transform a nonlocal model into a gradient one within elasticity and plasticity (Q1669413) (← links)
- Ductile damage modelling of heterogeneous materials using a two-scale computational approach (Q1988204) (← links)
- Regularized finite element modeling of progressive failure in soils within nonlocal softening plasticity (Q1990863) (← links)
- A localizing gradient plasticity model for ductile fracture (Q2060098) (← links)
- A continuous-discontinuous localizing gradient damage framework for failure analysis of quasi-brittle materials (Q2072696) (← links)
- Reaction rates in a deformable solid in terms of the thermodynamics of irreversible processes (Q2096022) (← links)
- Strain gradient finite element model for finite deformation theory: size effects and shear bands (Q2176255) (← links)
- A configurational force for adaptive re-meshing of gradient-enhanced poromechanics problems with history-dependent variables (Q2179187) (← links)
- Implicit gradient softening plasticity for the modeling of strain localization in soils (Q2180459) (← links)
- Efficient numerical integration of an elastic-plastic damage law within a mixed velocity-pressure formulation (Q2227439) (← links)
- Two-scale nonlocal shear rate formulation of Bingham plastic fluid (Q2278788) (← links)
- A finite strain integral-type anisotropic damage model for fiber-reinforced materials: application in soft biological tissues (Q2309917) (← links)
- A nonlocal triaxiality-dependent ductile damage model for finite strain plasticity (Q2384335) (← links)
- A discontinuous Galerkin formulation for a strain gradient-dependent damage model (Q2484839) (← links)
- Multi-scale second-order computational homogenization of multi-phase materials: a nested finite element solution strategy (Q2573215) (← links)
- Strain gradient plasticity modeling and finite element simulation of Lüders band formation and propagation (Q2628993) (← links)
- Efficient gradient enhancements for plasticity with ductile damage in the logarithmic strain space (Q2692862) (← links)
- Micromorphic modelling of grain size effects in metal polycrystals (Q2864833) (← links)
- Filters in topology optimization based on Helmholtz-type differential equations (Q2880262) (← links)
- An efficient 3D implicit approach for the thermomechanical simulation of elastic-viscoplastic materials submitted to high strain rate and damage (Q2952281) (← links)
- Mixed variational principles and robust finite element implementations of gradient plasticity at small strains (Q2952287) (← links)
- Non-local damage model based on displacement averaging (Q3372413) (← links)
- The Micromorphic versus Phase Field Approach to Gradient Plasticity and Damage with Application to Cracking in Metal Single Crystals (Q3447719) (← links)
- A stress-return algorithm for nonlocal constitutive models of softening materials (Q3567291) (← links)
- On the Material Setting of Gradient Hyperelasticity (Q3629969) (← links)
- A GENERALIZED VARIABLE FORMULATION FOR GRADIENT DEPENDENT SOFTENING PLASTICITY (Q4360624) (← links)
- On Two-Scale Modelling of Softening Material Responses (Q5051069) (← links)
- Modeling of Elastic-Plastic Deformation Based on Updated Initial Configuration of Solid Body (Q5214634) (← links)
- Generalized Continuum Modelling of Crystal Plasticity (Q5258448) (← links)
- Material stability and instability in non-local continuum models for dense granular materials (Q5382885) (← links)