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Listar por autor "Gatica, Gabriel N."

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    • A low-order mixed finite element method for a class of quasi-Newtonian Stokes flows. Part I: a priori error analysis 

      González Taboada, María; Gatica, Gabriel N.; Meddahi, Salim (Elsevier BV, 2004-03)
      [Abstract] We present a mixed finite element method for a class of non-linear Stokes models arising in quasi-Newtonian fluids. Our results include, as a by-product, a new mixed scheme for the linear Stokes equation. The ...
    • A low-order mixed finite element method for a class of quasi-Newtonian Stokes flows. Part II: a posteriori error analysis 

      González Taboada, María; Gatica, Gabriel N.; Meddahi, Salim (Elsevier BV, 2004-03)
      [Abstract] This is the second part of a work dealing with a low-order mixed finite element method for a class of nonlinear Stokes models arising in quasi-Newtonian fluids. In the first part we showed that the resulting ...
    • A mixed finite element method for the generalized Stokes problem 

      González Taboada, María; Bustinza, Rommel; Gatica, Gabriel N. (John Wiley & Sons Ltd., 2005-08-03)
      [Abstract] We present and analyse a new mixed finite element method for the generalized Stokes problem. The approach, which is a natural extension of a previous procedure applied to quasi-Newtonian Stokes flows, is based ...
    • A residual based a posteriori error estimator for an augmented mixed finite element method in linear elasticity 

      González Taboada, María; Barrios, Tomás P.; Gatica, Gabriel N.; Heuer, Norbert (E D P Sciences, 2006-09)
      [Abstract] In this paper we develop a residual based a posteriori error analysis for an augmented mixed finite element method applied to the problem of linear elasticity in the plane. More precisely, we derive a reliable ...
    • Enriched finite element subspaces for dual–dual mixed formulations in fluid mechanics and elasticity 

      González Taboada, María; Bustinza, Rommel; Gatica, Gabriel N.; Meddahi, Salim; Stephan, Ernest P. (Elsevier, 2005)
      [Abstract] In this paper we unify the derivation of finite element subspaces guaranteeing unique solvability and stability of the Galerkin schemes for a new class of dual-mixed variational formulations. The approach, which ...

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