Pages that link to "Item:Q5965353"
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The following pages link to Hierarchical high order finite element bases for \(\mathbf{H}(\operatorname{div})\) spaces based on curved meshes for two-dimensional regions or manifolds (Q5965353):
Displaying 12 items.
- Sparsity optimized high order finite element functions for H(div) on simplices (Q455677) (← links)
- Two dimensional mixed finite element approximations for elliptic problems with enhanced accuracy for the potential and flux divergence (Q1672697) (← links)
- A new procedure for the construction of hierarchical high order Hdiv and Hcurl finite element spaces (Q1931507) (← links)
- Hierarchical high order finite element spaces in \(H(\operatorname{div},\Omega)\times H^1(\Omega)\) for a stabilized mixed formulation of Darcy problem (Q2194828) (← links)
- A remark concerning divergence accuracy order for \(\mathbf H(\operatorname{div})\)-conforming finite element flux approximations (Q2203892) (← links)
- Three dimensional hierarchical mixed finite element approximations with enhanced primal variable accuracy (Q2309207) (← links)
- An efficient construction of divergence-free spaces in the context of exact finite element de Rham sequences (Q2679316) (← links)
- Exact sequences of conforming finite element spaces with interface constraints for macro polytopal meshes (Q2697783) (← links)
- Fully hierarchical divergence-conforming basis functions on tetrahedral cells, with applications (Q3587941) (← links)
- A semi‐hybrid‐mixed method for Stokes–Brinkman–Darcy flows with H(div)‐velocity fields (Q6148499) (← 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)
- Mixed finite element approximations based on 3-D \(hp\)-adaptive curved meshes with two types of H(div)-conforming spaces (Q6565741) (← links)