Preprints of Tomás BARRIOS
The following is the list of preprints developed by the indicated author of the Center for Research in Mathematical Engineering (CI²MA), ordered by year of occurrence, since 2009, date of creation of this center. When you click on the name of a certain author, all his/her preprints available in this database are displayed.
| Number | Authors and Title |
|---|---|
| 2021-26 | Tomás BARRIOS, Edwin BEHRENS, Rommel BUSTINZA: Numerical analysis of a stabilized mixed method applied to incompressible elasticity problems with Dirichlet and with mixed boundary conditions. |
| 2020-27 | Tomás BARRIOS, Edwin BEHRENS, Rommel BUSTINZA: An a posteriori error estimate for a dual mixed method applied to Stokes system with non null source terms. |
| 2020-06 | Tomás BARRIOS, Rommel BUSTINZA, Camila CAMPOS: A note on a posteriori error estimates for dual mixed methods. |
| 2019-20 | Tomás BARRIOS, Edwin BEHRENS, Rommel BUSTINZA: A stabilised mixed method applied to compressible fluid flow: The stationary case. |
| 2018-41 | Tomás BARRIOS, Rommel BUSTINZA: An a posteriori error analysis for an augmented DG method applied to Stokes problem. |
| 2018-16 | Tomás BARRIOS, Rommel BUSTINZA: An a priori error analysis for discontinuous Lagrangian finite elements applied to nonconforming dual mixed formulations: Poisson and Stokes problems. |
| 2013-23 | Tomás BARRIOS, Rommel BUSTINZA, Víctor DOMíNGUEZ: On the discontinuous Galerkin method for solving boundary problems for the Helmholtz equation: A priori and a posteriori error analyses. |
| 2013-04 | Tomás BARRIOS, Rommel BUSTINZA, Galina C. GARCíA, María GONZáLEZ: A posteriori error analyses of a velocity-pseudostress formulation of the generalized Stokes problem. |
| 2011-29 | Tomás BARRIOS, Rommel BUSTINZA, Galina C. GARCíA, Erwin HERNáNDEZ: A stabilized mixed method for generalized Stokes problem based on the velocity-pseudostress formulation: A priori error estimates and an optimal control problem. |
| 2010-25 | Tomás BARRIOS, Rommel BUSTINZA: An augmented discontinuous Galerkin method for stationary Stokes problem. |