Pages that link to "Item:Q2684462"

The following pages link to An arbitrary-order discrete de Rham complex on polyhedral meshes: exactness, Poincaré inequalities, and consistency (Q2684462):

Displaying 16 items.

• A discrete de Rham complex with enhanced smoothness (Q879751) (← links)
• A polyhedral discrete de Rham numerical scheme for the Yang-Mills equations (Q2687523) (← links)
• Fully discrete polynomial de Rham sequences of arbitrary degree on polygons and polyhedra (Q3386877) (← links)
• A fully discrete plates complex on polygonal meshes with application to the Kirchhoff–Love problem (Q5041989) (← links)
• Homological- and analytical-preserving serendipity framework for polytopal complexes, with application to the DDR method (Q6041071) (← links)
• An arbitrary-order fully discrete Stokes complex on general polyhedral meshes (Q6045322) (← links)
• A polytopal method for the Brinkman problem robust in all regimes (Q6101903) (← links)
• A pressure-robust discrete de Rham scheme for the Navier-Stokes equations (Q6121708) (← links)
• A bubble VEM-fully discrete polytopal scheme for mixed-dimensional poromechanics with frictional contact at matrix-fracture interfaces (Q6125500) (← links)
• Cohomology of the discrete de Rham complex on domains of general topology (Q6168166) (← links)
• An arbitrary-order discrete de Rham complex on polyhedral meshes: Exactness, Poincar\'e inequalities, and consistency (Q6358182) (← links)
• Discrete weak duality of hybrid high-order methods for convex minimization problems (Q6573779) (← links)
• The extended virtual element method for elliptic problems with weakly singular solutions (Q6588275) (← links)
• A discrete three-dimensional divdiv complex on polyhedral meshes with application to a mixed formulation of the biharmonic problem (Q6610239) (← links)
• Uniform Poincaré inequalities for the discrete de Rham complex on general domains (Q6618297) (← links)
• Two arbitrary-order constraint-preserving schemes for the Yang-Mills equations on polyhedral meshes (Q6618896) (← links)