Pages that link to "Item:Q1345986"
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The following pages link to Pollution-error in the \(h\)-version of the finite-element method and the local quality of a posteriori error estimators (Q1345986):
Displaying 34 items.
- On some \(hp\)-adaptive finite element method for natural vibrations (Q316405) (← links)
- Variational localizations of the dual weighted residual estimator (Q482684) (← links)
- A variational multiscale a posteriori error estimation method for mixed form of nearly incompressible elasticity (Q660352) (← links)
- Pollution-error in the h-version of the finite-element method and the local quality of a-posteriori error estimators (Q671833) (← links)
- A posteriori error estimation for acoustic wave propagation problems (Q820185) (← links)
- A posteriori estimation of the error in the recovered derivatives of the finite element solution (Q1267888) (← links)
- Validation of recipes for the recovery of stresses and derivatives by a computer-based approach (Q1339849) (← links)
- \(\eta\%\)-superconvergence in the interior of locally refined meshes of quadrilaterals: Superconvergence of the gradient in finite element solutions of Laplace's and Poisson's equations (Q1344317) (← links)
- A general method for recovering equilibrating element tractions (Q1365618) (← links)
- Pollution error in the \(h\)-version of the finite element method and the local quality of the recovered derivatives (Q1371775) (← links)
- Explicit residual-based a posteriori error estimation for finite element discretizations of the Helmholtz equation: Computation of the constant and new measures of error estimator quality (Q1372805) (← links)
- Implicit interpolation error-based error estimation for reaction-diffusion equations in two space dimensions. (Q1420973) (← links)
- Concurrent multi-scale analysis of elastic composites by a multi-level computational model. (Q1429625) (← links)
- Adaptivity and convergence in the Voronoi cell finite element model for analyzing heterogeneous materials (Q1566854) (← links)
- A posteriori error estimates for fourth-order elliptic problems (Q1605110) (← links)
- A posteriori error estimation in large-strain elasticity using equilibrated local Neumann problems (Q1808050) (← links)
- A new a posteriori error estimation for nonlinear time-dependent finite element analysis (Q1817823) (← links)
- A numerical method with a posteriori error estimation for determining the path taken by a propagating crack (Q1818042) (← links)
- A posteriori estimation of the error in the error estimate (Q1818502) (← links)
- Integration pointwise pollution error estimates in the finite element method in one dimension (Q1886277) (← links)
- Finite element solution of the Helmholtz equation with high wave number. I: The \(h\)-version of the FEM (Q1903206) (← links)
- \(\eta\%\)-Superconvergence of finite element approximations in the interior of general meshes of triangles (Q1913280) (← links)
- Adjoint-based error estimation and mesh adaptation for stabilized finite deformation elasticity (Q1985574) (← links)
- Towards a general interpolation scheme (Q2236985) (← links)
- Plane wave enriched partition of unity isogeometric analysis (PUIGA) for 2D-Helmholtz problems (Q2310953) (← links)
- Distribution of the discretization and algebraic error in numerical solution of partial differential equations (Q2447962) (← links)
- Adaptive \(hpq\) finite element methods for the analysis of 3D-based models of complex structures. Part II: A posteriori error estimation (Q2450576) (← links)
- Local and pollution error estimation for finite element approximations of elliptic boundary value problems (Q2564260) (← links)
- Pollution problem of thep- andh-p versions of the finite element method (Q3761819) (← links)
- A pollution controlled hybrid interior error estimator for linear elastostatics (Q4253801) (← links)
- Locala posteriori error estimates and adaptive control of pollution effects (Q4419281) (← links)
- A posteriori estimation and adaptive control of the pollution error in the <i>h</i>‐version of the finite element method (Q4872361) (← 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)
- Linearization errors in discrete goal-oriented error estimation (Q6084501) (← links)