Pages that link to "Item:Q1616038"
From MaRDI portal
The following pages link to Guaranteed and robust a posteriori bounds for Laplace eigenvalues and eigenvectors: a unified framework (Q1616038):
Displaying 16 items.
- A framework for robust eigenvalue and eigenvector error estimation and Ritz value convergence enhancement (Q1939314) (← links)
- Asymptotically exact a posteriori error analysis for the mixed Laplace eigenvalue problem (Q1985893) (← links)
- Guaranteed lower bounds on eigenvalues of elliptic operators with a hybrid high-order method (Q2055981) (← links)
- Fully computable a posteriori error bounds for eigenfunctions (Q2168065) (← links)
- Robust Adaptive $hp$ Discontinuous Galerkin Finite Element Methods for the Helmholtz Equation (Q4632010) (← links)
- Practical Error Bounds for Properties in Plane-Wave Electronic Structure Calculations (Q5043365) (← links)
- Guaranteed a posteriori bounds for eigenvalues and eigenvectors: Multiplicities and clusters (Q5118846) (← links)
- Stable broken $H^1$ and $H(\mathrm {div})$ polynomial extensions for polynomial-degree-robust potential and flux reconstruction in three space dimensions (Q5207433) (← links)
- An Adaptive Planewave Method for Electronic Structure Calculations (Q5865252) (← links)
- Computational Lower Bounds of the Maxwell Eigenvalues (Q5886243) (← links)
- Direct Guaranteed Lower Eigenvalue Bounds with Optimal a Priori Convergence Rates for the Bi-Laplacian (Q5889031) (← links)
- Computing eigenvalues of the Laplacian on rough domains (Q6076240) (← links)
- Asymptotically exact a posteriori error estimates for the BDM finite element approximation of mixed Laplace eigenvalue problems (Q6161579) (← links)
- Projection-based guaranteed \(L^2\) error bounds for finite element approximations of Laplace eigenfunctions (Q6177264) (← links)
- Guaranteed lower eigenvalue bounds for Steklov operators using conforming finite element methods (Q6557148) (← links)
- Adaptive hybrid high-order method for guaranteed lower eigenvalue bounds (Q6562905) (← links)