Pages that link to "Item:Q4493653"

The following pages link to A posteriori error estimation and adaptivity for elastoplasticity using the reciprocal theorem (Q4493653):

Displaying 20 items.

• A subdivision-based implementation of the hierarchical b-spline finite element method (Q465841) (← links)
• Error assessment and mesh adaptivity for regularized continuous failure models (Q649195) (← links)
• Error estimates in elastoplasticity using a mixed method (Q719431) (← links)
• A posteriori error estimator and adaptive procedures for computation of shakedown and limit loads on pressure vessels (Q1267870) (← links)
• A posteriori error estimation for elasto-plastic problems based on duality theory (Q1365610) (← links)
• Recovery procedures in error estimation and adaptivity. II: Adaptivity in nonlinear problems of elasto-plasticity behaviour (Q1818483) (← links)
• A posteriori error estimation and mesh adaptation for finite element models in elasto-plasticity (Q1818499) (← links)
• A posteriori estimation and adaptive control of the error in the quantity of interest. I: A posteriori estimation of the error in the von Mises stress and the stress intensity factor (Q1970194) (← links)
• A posteriori error estimation and adaptivity for linear elasticity using the reciprocal theorem (Q1971480) (← links)
• Reliable and efficient equilibrated a posteriori finite element error control in elastoplasticity and elastoviscoplasticity with hardening (Q2384208) (← links)
• Pointwise error estimation and adaptivity for the finite element method using fundamental solutions (Q2501996) (← links)
• A general approach to a posteriori error estimates for strictly monotone and Lipschitz continuous nonlinear operators illustrated in elasto-plasticity (Q2701918) (← links)
• Error estimates and adaptive finite element methods. A bibliography (1990--2000) (Q2762688) (← links)
• Dual-based adaptive FEM for inelastic problems with standard FE implementations (Q2952938) (← links)
• Adaptive Finite Element Discretization in Elasticity and Elastoplasticity by Global and Lokal Error Estimators using Local Neumann‐Problems (Q4268669) (← links)
• A gradient-based adaptation procedure and its implementation in the element-free Galerkin method (Q4421909) (← links)
• A posteriori error estimation in non-linear FE analyses of shell structures (Q4530099) (← links)
• A practical error estimator in elastoplastic problems with large strains. Part I: theoretical development (Q4797024) (← links)
• History of the Finite Element Method – Mathematics Meets Mechanics – Part II: Mathematical Foundation of Primal FEM for Elastic Deformations, Error Analysis and Adaptivity (Q5261828) (← links)
• An Introductory Review on A Posteriori Error Estimation in Finite Element Computations (Q6071824) (← links)