activity
20162026
most citedA stabilized finite element method for the two-field and three-field Stokes eigenvalue problems

13 citations · 13 across the 5 of their papers we have counts for

collaborators

5 papers

math.NA2026

Dynamic subscales and unconditional semi-discrete stability for non-residual VMS approximations of generalised Newtonian flows

G. R. Barrenechea, E. Castillo, R. Codina +2

We analyse a non-residual variational multiscale finite element formulation with dynamic subscales for incompressible generalised Newtonian Navier--Stokes flows. The apparent visco…

cond-mat.soft2026

A numerical study to analyze the interplay of Weissenberg number and viscosity ratio in a log-strain tensorial model for viscoelastic fluids

Nehal Dash, Ramon Codina, Giulio G. Giusteri

We present a computational study aimed at exploring the different and independent roles of the Weissenberg number and of the ratio between the polymeric and solvent viscosity contr…

math.NA2023

Finite element formulations for Maxwell's eigenvalue problem using continuous Lagrangian interpolations

Daniele Boffi, Ramon Codina, Önder Türk

We consider nodal-based Lagrangian interpolations for the finite element approximation of the Maxwell eigenvalue problem. The first approach introduced is a standard Galerkin metho…

math.NA2020

Three-Field Fluid-Structure Interaction by Means of the Variational Multiscale Method

Alexis Tello, Ramon Codina

Three-field Fluid-Structure Interaction (FSI) formulations for fluid and solid are applied and compared to the standard two field-one field formulation for fluid and solid, respect…

math.NA2016★ 13 cited

A stabilized finite element method for the two-field and three-field Stokes eigenvalue problems

Önder Türk, Daniele Boffi, Ramon Codina

In this paper, the stabilized finite element approximation of the Stokes eigenvalue problems is considered for both the two-field (displacement-pressure) and the three-field (stres…