Pages that link to "Item:Q1568721"
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The following pages link to de Rham diagram for \(hp\) finite element spaces (Q1568721):
Displaying 16 items.
- Sensitivity Analysis for Maxwell Eigenvalue Problems in Industrial Applications (Q4915477) (← links)
- The Stokes complex for Virtual Elements in three dimensions (Q4960346) (← links)
- Error Analysis of Energy-Preserving Mixed Finite Element Methods for the Hodge Wave Equation (Q4994414) (← links)
- A Hellan--Herrmann--Johnson-like Method for the Stream Function Formulation of the Stokes Equations in Two and Three Space Dimensions (Q5151933) (← links)
- On commuting $p$-version projection-based interpolation on tetrahedra (Q5235092) (← links)
- Discrete and conforming smooth de Rham complexes in three dimensions (Q5264120) (← links)
- Error analysis of variable degree mixed methods for elliptic problems via hybridization (Q5315412) (← links)
- A posteriori error estimates for Maxwell equations (Q5444299) (← links)
- Hierachic \(hp\)-edge element families for Maxwell's equations on hybrid quadrilateral/triangular meshes (Q5955333) (← links)
- Higher order Bernstein-Bézier and Nédélec finite elements for the relaxed micromorphic model (Q6056245) (← links)
- A Reissner-Mindlin plate formulation using symmetric Hu-Zhang elements via polytopal transformations (Q6084427) (← links)
- An adaptive two-grid solver for DPG formulation of compressible Navier-Stokes equations in 3D (Q6152727) (← links)
- Stress mixed polyhedral finite elements for two-scale elasticity models with relaxed symmetry (Q6202623) (← links)
- \(\mathrm{H}(\operatorname{div})\) finite elements based on nonaffine meshes for 3D mixed formulations of flow problems with arbitrary high order accuracy of the divergence of the flux (Q6496304) (← links)
- Energy-Dependent, Self-Adaptive Mesh <i>h</i> ( <i>p</i> )-Refinement of a Constraint-Based Continuous Bubnov-Galerkin Isogeometric Analysis Spatial Discretization of the Multi-Group Neutron Diffusion Equati (Q6571972) (← links)
- Mass lumping the dual cell method to arbitrary polynomial degree for acoustic and electromagnetic waves (Q6572202) (← links)
