Pages that link to "Item:Q2100526"

The following pages link to Mixed finite elements for Bingham flow in a pipe (Q2100526):

Displaying 17 items.

• A natural nonconforming FEM for the Bingham flow problem is quasi-optimal (Q271560) (← links)
• Stabilized mixed approximations for inertial viscoplastic fluid flows (Q366415) (← links)
• An adaptive finite element method for viscoplastic flows in a square pipe with stick-slip at the wall (Q376960) (← links)
• A mixed formulation of the Bingham fluid flow problem: analysis and numerical solution (Q660228) (← links)
• Quantitative error estimate in modeling the laminar stationary flow of a Bingham fluid (Q1186983) (← links)
• Error estimates for the numerical approximation of time-dependent flow of Bingham fluid in cylindrical pipes by the regularization method (Q1434051) (← links)
• Hybrid discretization methods with adaptive yield surface detection for Bingham pipe flows (Q1633505) (← links)
• Adaptive variational multiscale method for Bingham flows (Q1647085) (← links)
• Fully discrete finite element methods for two-dimensional Bingham flows (Q1720984) (← links)
• An adaptive iterative linearised finite element method for implicitly constituted incompressible fluid flow problems and its application to Bingham fluids (Q2165872) (← links)
• Two discretisations of the time-dependent Bingham problem (Q2690320) (← links)
• The mortar finite element method for Bingham fluids (Q2709441) (← links)
• Mixed finite elements for Bingham flow in a pipe (Q6399898) (← links)
• Stokes flow with Tresca boundary condition: a posteriori error analysis (Q6622727) (← links)
• \textit{hp}-FEM for the \(\alpha\)-Mosolov problem: a priori and a posteriori error estimates (Q6631357) (← links)
• Acceleration of a projected gradient algorithm for the Bingham flow problem by rigidity enforcement with penalty (Q6646777) (← links)
• Discontinuous Galerkin schemes for Stokes flow with Tresca boundary condition: iterative \textit{a posteriori} error analysis (Q6660070) (← links)