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Hierarchical basis error estimators for Raviart–Thomas discretizations of arbitrary order BOOK CHAPTER published 22 November 2017 in finite element methods |
Chapter 15: Error estimators and indicators BOOK CHAPTER published January 2006 in Understanding and Implementing the Finite Element Method |
The signalizer method BOOK CHAPTER published 24 November 2004 in Finite Groups 2003 |
A posteriori error estimators related to equilibrium defaults of finite element solutions for elastostatic problems JOURNAL ARTICLE published June 1997 in Finite Elements in Analysis and Design |
Pollution-error in the of the finite-element method and the local quality of a-posteriori error estimators JOURNAL ARTICLE published November 1994 in Finite Elements in Analysis and Design |
Extended Finite Element Method for Isotropic Problems OTHER published January 2008 in Extended Finite Element Method |
XFEM for Orthotropic Problems OTHER published January 2008 in Extended Finite Element Method |
Self-Adjoint Differential Operators BOOK CHAPTER published 17 November 2016 in The Finite Element Method for Boundary Value Problems |
A Posteriori Error Estimates for Unsteady Convection–Diffusion–Reaction Problems and the Finite Volume Method BOOK CHAPTER published 2011 in Finite Volumes for Complex Applications VI Problems & Perspectives |
A posteriori optimisation of the forming pressure in superplastic forming processes by the finite element method JOURNAL ARTICLE published August 2003 in Finite Elements in Analysis and Design |
On a Conjugate Gradient/Newton/Penalty Method for the Solution of Obstacle Problems. Application to the Solution of an Eikonal System with Dirichlet Boundary Conditions BOOK CHAPTER published 2004 in Scientific Computation |
A gradient smoothing method (GSM) based on strong form governing equation for adaptive analysis of solid mechanics problems JOURNAL ARTICLE published November 2008 in Finite Elements in Analysis and Design |
Numerical solution to steady and transient problems in thermohydrodynamic lubrication using a combination of finite element, finite volume and boundary element methods JOURNAL ARTICLE published July 2008 in Finite Elements in Analysis and Design |
A combination of the finite element method and the rigid-body spring model for plane problems JOURNAL ARTICLE published May 1992 in Finite Elements in Analysis and Design |
Generalized Multiscale Finite Element Method for Poroelasticity Problems in Heterogeneous Media BOOK CHAPTER published 2019 in Finite Difference Methods. Theory and Applications |
Some Features of the Asymptotic-Numerical Method for the Moving Fronts Description in Two-Dimensional Reaction-Diffusion Problems BOOK CHAPTER published 2019 in Finite Difference Methods. Theory and Applications |