A unified approach is presented for establishing exact integration of the constitutive equations in elastoplasticity, assuming the total strain-rate direction to be constant. This unified approach includes all previous exact integration procedures as special cases and, in addition, some new closed-form solutions are derived for combined kinematic and isotropic hardening. Special emphasis is laid on combined kinematic and isotropic hardening for von Mises' material and on isotropic hardening for Mohr-Coulomb and Tresca materials
The methods for solution of the thermo-elasticity plasticity problems on base of the multimodel anal...
In analysis of finite deformation problems the use of constitutive equations in rate form is often r...
We introduce a compact and unified shear deformation theory for plates with elasto-plastic behavior....
This paper presents a summary of the new semi-analytical integration method presented in [10] for vo...
AbstractThe rate-type constitutive relations of rate-independent metals with isotropic or kinematic ...
In this study the elasto-plastic constitutive equations are reformulated using the assumption of con...
The algorithm proposed by Aravas to integrate a special type of elastic-plastic constitutive equatio...
ABSTRACT The talk is devoted to the efficient and robust numerical integration of constitutive equat...
The question of ‘generalization ’ to finite strains of the constitutive relations of infinitesimal s...
International audienceA new mathematical formulation for the constitutive laws governing elastic per...
In this paper we propose a survey on recently studied integration methods for elasoplasitc constitut...
AbstractThis paper presents the exact stress solution of the non-associative Drucker–Prager elastopl...
In this paper, a free energy-based formulation incorporating the effect of kinematic hardening is pr...
A new mathematical formulation for the constitutive laws governing elastic perfectly plastic materia...
Vita.First, the continuum equations of motion are referred to the initial structural configuration a...
The methods for solution of the thermo-elasticity plasticity problems on base of the multimodel anal...
In analysis of finite deformation problems the use of constitutive equations in rate form is often r...
We introduce a compact and unified shear deformation theory for plates with elasto-plastic behavior....
This paper presents a summary of the new semi-analytical integration method presented in [10] for vo...
AbstractThe rate-type constitutive relations of rate-independent metals with isotropic or kinematic ...
In this study the elasto-plastic constitutive equations are reformulated using the assumption of con...
The algorithm proposed by Aravas to integrate a special type of elastic-plastic constitutive equatio...
ABSTRACT The talk is devoted to the efficient and robust numerical integration of constitutive equat...
The question of ‘generalization ’ to finite strains of the constitutive relations of infinitesimal s...
International audienceA new mathematical formulation for the constitutive laws governing elastic per...
In this paper we propose a survey on recently studied integration methods for elasoplasitc constitut...
AbstractThis paper presents the exact stress solution of the non-associative Drucker–Prager elastopl...
In this paper, a free energy-based formulation incorporating the effect of kinematic hardening is pr...
A new mathematical formulation for the constitutive laws governing elastic perfectly plastic materia...
Vita.First, the continuum equations of motion are referred to the initial structural configuration a...
The methods for solution of the thermo-elasticity plasticity problems on base of the multimodel anal...
In analysis of finite deformation problems the use of constitutive equations in rate form is often r...
We introduce a compact and unified shear deformation theory for plates with elasto-plastic behavior....