Pages that link to "Item:Q1590820"

The following pages link to A posteriori estimators for the \(h\)-\(p\) version of the finite element method in 1D (Q1590820):

Displaying 15 items.

• Contraction and optimality properties of adaptive Legendre-Galerkin methods: the one-dimensional case (Q316551) (← links)
• Convergence and optimality of \({\mathbf {hp}}\)-\textbf{AFEM} (Q522238) (← links)
• A procedure for a posteriori error estimation for \(h\)-\(p\) finite element methods (Q686931) (← links)
• An asymptotically exact, pointwise, a posteriori error estimator for linear, elliptic, one-dimensional problems with possible singularities in the solution (Q1347149) (← links)
• Interpolation error-based a posteriori error estimation for \(hp\)-refinement using first and second derivative jumps. (Q1419856) (← links)
• Saturation estimates for \(hp\)-finite element methods (Q1684456) (← links)
• \(hp\) adaptive finite elements based on derivative recovery and superconvergence (Q1695450) (← links)
• Extreme learning machine collocation for the numerical solution of elliptic PDEs with sharp gradients (Q2246423) (← links)
• Contraction and optimality properties of an adaptive Legendre-Galerkin method: the multi-dimensional case (Q2355484) (← links)
• Sharp a posteriori error estimate for elliptic equation with singular data (Q2430830) (← links)
• Convergence of an adaptive \( hp\) finite element strategy in one space dimension (Q2643832) (← links)
• High-Order Adaptive Galerkin Methods (Q2831182) (← links)
• Fully reliable error control in the h‐p‐version of FEM (Q4268666) (← links)
• A-Posteriori Error Estimates for Uniform <i>p</i>-Version Finite Element Methods in Square (Q5155230) (← links)
• A Comparison of <i>hp</i> -Adaptive Strategies for Elliptic Partial Differential Equations (Q5270705) (← links)