Exact integration of the von Mises elastoplasticity model with combined linear isotropic-kinematic hardening
From MaRDI portal
Publication:1018220
DOI10.1016/j.ijplas.2008.08.003zbMath1163.74007OpenAlexW2047556853MaRDI QIDQ1018220
Publication date: 19 May 2009
Published in: International Journal of Plasticity (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.ijplas.2008.08.003
Related Items
Exponential-based integration for Bigoni-Piccolroaz plasticity model ⋮ A novel formulation for integrating nonlinear kinematic hardening Drucker-Prager's yield condition ⋮ NURBS plasticity: yield surface representation and implicit stress integration for isotropic inelasticity ⋮ Automatic consistency integrations for the stress update of J 2 elastoplastic rate constitutive equations with combined hardening ⋮ Rapid non-linear finite element analysis of continuous and discontinuous Galerkin methods in MATLAB ⋮ A multi-stage return algorithm for solving the classical damage component of constitutive models for rocks, ceramics, and other rock-like media ⋮ Computational plasticity of mixed hardening pressure-dependency constitutive equations ⋮ Computational methods for elastoplasticity: an overview of conventional and \textit{less-conventional} approaches ⋮ NURBS plasticity: yield surface evolution and implicit stress integration for isotropic hardening ⋮ Cyclic plasticity using Prager's translation rule and both nonlinear kinematic and isotropic hardening: theory, validation and algorithmic implementation
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- A review of some plasticity and viscoplasticity constitutive theories
- Explicit Runge-Kutta methods for the integration of rate-type constitutive equations
- An alternative method for the integration of continuum damage evolution laws
- Accurate numerical solutions for Drucker-Prager elastic-plastic models
- Computational inelasticity
- Prandtl-Reuss elastoplasticity: On-off switch and superposition formulae
- Unified stress update algorithms for the numerical simulation of large deformation elasto-plastic and elasto-viscoplastic processes
- Plane stress linear hardening plasticity theory
- Nested derivatives: a simple method for computing series expansions of inverse functions
- A rigorous bound on error in backward-difference elastoplastic time-integration.
- A consistent numerical scheme for the von Mises mixed-hardening constitutive equations.
- On the consistency of viscoplastic formulations.
- Computational aspects of the integration of the von Mises linear hardening constitutive laws
- Two material models for cyclic plasticity: Nonlinear kinematic hardening and generalized plasticity
- On the implementation of a multi-surface kinematic hardening plasticity and its applications
- Generalized trapezoidal numerical integration of an advanced soil model
- On the Numerical Implementation of Elastoplastic Models
- Exact integration of constitutive equations of kinematic hardening materials and its extended applications
- A novel ‘optimal’ exponential-based integration algorithm for von-Mises plasticity with linear hardening: Theoretical analysis on yield consistency, accuracy, convergence and numerical investigations
- Computational Isotropic-Workhardening Rate-Independent Elastoplasticity
- Generalized midpoint integration algorithms forJ2 plasticity with linear hardening
- On the integration schemes for Drucker–Prager's elastoplastic models based on exponential maps
- An integration scheme for Prandtl‐Reuss elastoplastic constitutive equations
- Finite element analysis of elastic-plastic materials displaying mixed hardening
- Exact integration of constitutive equations in elasto‐plasticity
- On a new integration scheme for von-Mises plasticity with linear hardening
- Numerical implementation of prager's kinematic hardening model in exactly integrated form for elasto-plastic analysis
- Accurate stress updating algorithm based on constant strain rate assumption
