Jessika Camaño

[ 20 ]

L. Angelo, J. Camaño, and S. Caucao: A five-field mixed formulation for stationary magnetohydrodynamic flows in porous media. Computer Methods in Applied Mechanics and Engineering, vol. 414, Art. Num. 116158, (2023).

[ 19 ]

A Alonso-Rodriguez and J. Camaño: A graph-based algorithm for the approximation of the spectrum of the curl operator. SIAM Journal on Scientific Computing, vol. 45, 1, pp. A147-A169, (2023).

[ 18 ]

A. Alonso-Rodriguez, J. Camaño, E. De los Santos, and R. Rodríguez: Divergence-free finite elements for the numerical solution of a hydroelastic vibration problem. Numerical Methods for Partial Differential Equations, vol. 39, pp. 163-186, (2023).

[ 17 ]

J. Camaño, S. Caucao, R. Oyarzúa, and S. Villa-Fuentes: A posteriori error analysis of a momentum conservative Banach spaces based mixed-FEM for the Navier-Stokes problem. Applied Numerical Mathematics, vol. 176, pp. 134-158, (2022).

[ 16 ]

J. Camaño, C. García, and R. Oyarzúa: Analysis of a momentum conservative mixed-FEM for the stationary Navier-Stokes problem. Numerical Methods for Partial Differential Equations, vol. 37, 5, pp. 2895-2923, (2021).

[ 15 ]

A. Alonso-Rodríguez, J. Camaño, E. De Los Santos, and F. Rapetti: A graph approach for the construction of high order divergence-free Raviart-Thomas finite elements. Calcolo, vol. 55, 4, article:42, (2018).

[ 14 ]

J. Camaño, R. Rodríguez, and P. Venegas: Convergence of a lowest-order finite element method for the transmission eigenvalue problem. Calcolo, vol. 55, 3, article:33, (2018).

[ 13 ]

A. Alonso-Rodríguez, J. Camaño, R. Rodríguez, A. Valli, and P. Venegas: Finite element approximation of the spectrum of the curl operator in a multiply-connected domain. Foundations of Computational Mathematics, vol. 18, 6, pp. 1493-1533, (2018).

[ 12 ]

J. Camaño, C. Muñoz, and R. Oyarzúa: Numerical analysis of a dual-mixed problem in non-standard Banach spaces. Electronic Transactions on Numerical Analysis, vol. 48, pp. 114-130, (2018).

[ 11 ]

J. Camaño, R. Oyarzúa, R. Ruiz-Baier, and G. Tierra: Error analysis of an augmented mixed method for the Navier-Stokes problem with mixed boundary conditions. IMA Journal on Numerical Analysis, 38, no. 3, pp. 1452-1484 (2018).

[ 10 ]

J. Camaño, C. Lackner, and P. Monk: Electromagnetic Stekloff eigenvalues in inverse scattering. SIAM Journal on Mathematical Analysis, vol. 49, 6, pp. 4376-4401, (2017).

[ 9 ]

J. Camaño, G.N. Gatica, R. Oyarzúa, and R. Ruiz-Baier: An augmented stress-based mixed finite element method for the Navier-Stokes equations with nonlinear viscosity. Numerical Methods for Partial Differential Equations, vol. 33, 5, pp. 1692-1725, (2017).

[ 8 ]

A. Alonso-Rodriguez, J. Camaño, R. Ghiloni, and A. Valli: Graphs, spanning trees and divergence-free finite elements in general topological domains. IMA Journal on Numerical Analysis, vol. 37, 4, pp. 1986-2003, (2017).

[ 7 ]

J. Camaño, R. Oyarzúa, and G. Tierra: Analysis of an augmented mixed-FEM for the Navier-Stokes problem. Mathematics of Computation, vol. 86, pp. 589-615, (2017).

[ 6 ]

J. Camaño, G.N. Gatica, R. Oyarzúa, and G. Tierra: An augmented mixed finite element method for the Navier-Stokes equations with variable viscosity. SIAM Journal on Numerical Analysis, vol. 54, pp.1069-1092, (2016).

[ 5 ]

A. Alonso-Rodriguez, J. Camaño, R. Rodriguez, and A. Valli: Assessment of two approximation methods for the inverse problem of electroencephalography. International Journal of Numerical Analysis and Modeling, vol. 13, 4, pp. 587-609, (2016).

DOI

[ 4 ]

J. Camaño, G.N. Gatica, R. Oyarzúa, R. Ruiz-Baier, and P. Venegas: New fully-mixed finite element methods for the Stokes-Darcy coupling. Computer Methods in Applied Mechanics and Engineering, vol. 295, pp. 362-395, (2015).

DOI

[ 3 ]

A. Alonso-Rodriguez, J. Camaño, R. Rodriguez, and A. Valli: A posteriori error estimates for the problem electrostatic with a dipole source. Computers and Mathematics with Applications, vol. 68, 4, pp. 464-485, (2014).

DOI

[ 2 ]

J. Camaño and R. Rodriguez: Analysis of a FEM-BEM model posed on the conducting domain for the time-dependent eddy current problem. Journal of Computational and Applied Mathematics, vol. 236, 13, pp. 3084-3100, (2012).

DOI

[ 1 ]

A. Alonso-Rodriguez, J. Camaño, and A. Valli: Inverse source problems for eddy current equations. Inverse Problems, vol. 28, 1, 015001 (24 pp), (2012).

DOI