Pages that link to "Item:Q3751220"

The following pages link to A study of penalty elements for incompressible laminar flows (Q3751220):

Displaying 16 items.

• P1/P0+ elements for incompressible flows with discontinuous material properties (Q460815) (← links)
• A collocation penalty least-squares finite element formulation for incompressible flows (Q839220) (← links)
• Simplex finite element analysis of viscous incompressible flow with penalty function formulation (Q1064190) (← links)
• Simple continuous pressure elements for two- and three-dimensional incompressible flows (Q1086070) (← links)
• Penalty finite element analysis of incompressible flows using element by element solution algorithms (Q1205048) (← links)
• An implicit algorithm within the arbitrary Lagrangian-Eulerian formulation for solving incompressible fluid flow with large boundary motions (Q2382825) (← links)
• A poisson equation formulation for pressure calculations in penalty finite element models for viscous incompressible flows (Q3200788) (← links)
• (Q3343635) (← links)
• Developing a unified FVE-ALE approach to solve unsteady fluid flow with moving boundaries (Q3553588) (← links)
• A hybrid element formulation for the three-dimensional penalty finite element analysis of incompressible fluids (Q3590317) (← links)
• Experiments with several elements for viscous incompressible flows (Q3691272) (← links)
• A finite element for incompressible plane flows of fluids with memory (Q3702659) (← links)
• Are fem solutions of incompressible flows really incompressible? (or how simple flows can cause headaches!) (Q3814988) (← links)
• Modelling of two-dimensional laminar flow using finite element method (Q3835905) (← links)
• A new general‐purpose least‐squares finite element model for steady incompressible low‐viscosity laminar flow using isoparametric <i>C</i>¹‐continuous Hermite elements (Q4289540) (← links)
• Shortcomings of discontinuous‐pressure finite element methods on a class of transient problems (Q5851691) (← links)