Pages that link to "Item:Q2725339"
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The following pages link to Finite volume approximation of a class of variational inequalities (Q2725339):
Displaying 12 items.
- On a functional inequality arising in the analysis of finite-volume methods (Q331801) (← links)
- Computation of volume potentials over bounded domains via approximate approximations (Q354825) (← links)
- Finite element approximation of the volume-matching problem (Q1180762) (← links)
- A density result in Sobolev spaces. (Q1406907) (← links)
- A finite volume scheme for anisotropic diffusion problems (Q1887027) (← links)
- Gradient schemes for the Signorini and the obstacle problems, and application to hybrid mimetic mixed methods (Q2012743) (← links)
- A unified framework for high-order numerical discretizations of variational inequalities (Q2027637) (← links)
- Comparison of finite element and finite volume schemes for variational inequalities (Q2785702) (← links)
- Finite volume method for the variational inequalities of first and second kinds (Q2795404) (← links)
- On a Volume Constrained Variational Problem in SBV²(Ω): Part I (Q4420719) (← links)
- A Gradient Discretization Method to Analyze Numerical Schemes for Nonlinear Variational Inequalities, Application to the Seepage Problem (Q4581763) (← links)
- Sandpiles and superconductors: nonconforming linear finite element approximations for mixed formulations of quasi-variational inequalities (Q5174177) (← links)
