Publicaciones 2026

[ 10 ]

C. Cárcamo, F. Chouly, and A.H. Poza: A skew-symmetric Nitsche-augmented mixed finite element method for the Brinkman problem with mixed boundary conditions and non-null source terms. Computer Methods in Applied Mechanics and Engineering, vol. 461, Part B, 119026, (2026).

DOI

[ 9 ]

T.P. Barrios, J. M. Cascón, and M. González: Error estimates for velocity-pseudostress formulation applied to the generalized Oseen problem. International Journal for Numerical Methods in Fluids, vol. 98, Issue 7, pp. 840-856, (2026).

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[ 8 ]

A.H. Poza and R. Rebolledo: An adaptive stabilized finite element method for the Oseen equations with variable viscosity and non-solenoidal convection. Applied Numerical Mathematics, vol. 228, pp. 17-40, (2026).

DOI

[ 7 ]

S. Carrasco, S. Caucao, and G.N. Gatica: A twofold perturbed saddle point-based fully mixed finite element method for the coupled Brinkman-Forchheimer/Darcy problem. ESAIM: Mathematical Modelling and Numerical Analysis, vol. 60, 2, pp. 785-826, (2026).

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[ 6 ]

R. Araya, C. Cárcamo, and A.H. Poza: A stabilized finite element method for the Navier-Stokes/Darcy coupled problem. Computer and Mathematics with Applications, vol 209, pp. 182-206, (2026).

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[ 5 ]

A. Bustos, S. Caucao, and G.N. Gatica: Mixed-primal and fully-mixed formulations for the convection-diffusion-reaction system based upon Brinkman-Forchheimer equations. Computer and Mathematics with Applications, vol. 207, pp. 222-249, (2026).

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[ 4 ]

S. Caucao, R. Oyarzúa, and S. Villa-Fuentes: A priori and a posteriori error analyses of a fully-mixed finite element method for the coupled Navier-Stokes/Darcy problem. Computer Methods in Applied Mechanics and Engineering, vol. 450, Art. Num. 118598, (2026).

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[ 3 ]

L. Angelo, J. Camaño, and S. Caucao: A skew-symmetric-based mixed FEM for stationary MHD flows in highly porous media. Journal of Computational and Applied Mathematics, vol. 477, Art. Num. 117176, (2026).

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[ 2 ]

Jessika Camaño, Ricardo Oyarzúa, Miguel Serón, and Manuel Solano: A conforming finite element method for a nonisothermal fluid-membrane interaction. Mathematics of Computation, vol. 95, no. 357, pp. 29-72, (2026).

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[ 1 ]

T.P. Barrios, E. Behrens, and R. Bustinza: An a-posteriori error estimator of the Lamé equations considering nonhomogeneous Dirichlet boundary condition. Journal of Mathematical Analysis and Applications, vol. 553, Article Number 129900, (2026).

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