CI²MA - Publicaciones | Papers in Scientific Journals

Papers in Scientific Journals

The following is the list of publications in scientific journals of the Center for Research in Mathematical Engineering, ordered by year of occurrence, since 2009, date of creation of this center. When you click on the name of a certain author, all their publications available in this database are displayed together with a link to their list of publications in the AMS MathScinet database.

Publications of Edwin BEHRENS

Conexión usuarios externos

NumberAuthors, Title and Details
2022-20

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. Advances in Computational Mathematics, vol. 48, article: 43 (2022).

2021-37

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. Advances in Computational Mathematics, vol. 47, 5, Paper no. 77 (2021).

2020-20

Tomás BARRIOS, Edwin BEHRENS, Rommel BUSTINZA: A stabilised mixed method applied to Stokes system with nonhomogeneous source terms: The stationary case. International Journal for Numerical Methods in Fluids, vol. 92, pp. 509-527, (2020).

2016-15

Tomás BARRIOS, Edwin BEHRENS, Rommel BUSTINZA: A note on a priori error estimates for augmented mixed methods. Applied Mathematics Letters, vol. 57, pp. 139-144, (2016).

2011-26

Tomás BARRIOS, Edwin BEHRENS, María GONZÁLEZ: A posteriori error analysis of an augmented mixed formulation in linear elasticity with mixed and Dirichlet boundary conditions. Computer Methods in Applied Mechanics and Engineering, vol. 200, 1-4, pp. 101- 113, (2011).

2011-23

Edwin BEHRENS, Johnny GUZMAN: A new family of mixed methods for the Reissner-Mindlin plate model based on a system of first-order equations. Journal of Scientific Computing, vol. 49, 2, pp. 137-166, (2011).

2011-16

Edwin BEHRENS, Johnny GUZMAN: A mixed method for the biharmonic problem based on a system of first-order equations. SIAM Journal on Numerical Analysis, vol. 49, 2, pp. 789-817, (2011).

 

 

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