38.- D. Mora, G. Rivera.
A priori and a posteriori error estimates for a virtual element spectral analysis for the elasticity equations.
IMA Journal of Numerical Analysis, vol. 40, 1, 322--357, (2020).
Preprint: arXiv:1712.06441 [math.NA], arXiv.org.

37.- V. Anaya, Z. De Wijn, B. Gómez-Vargas, D. Mora, R. Ruiz-Baier.
Rotation-based mixed formulations for an elasticity-poroelasticity interface problem.
SIAM Journal on Scientific Computing, vol. 42, 1, B225--B249, (2020).
Preprint: CI2MA:2019-21, CI2MA-UdeC.

36.- L. Beirão da Veiga, D. Mora, G. Vacca.
The Stokes complex for virtual elements with application to Navier-Stokes flows.
Journal of Scientific Computing, vol. 81, 2, pp. 990--1018, (2019).
Preprint: arXiv:1807.106504 [math.NA], arXiv.org.

35.- F. Lepe, S. Meddahi, D. Mora, R. Rodríguez.
Mixed discontinuous Galerkin approximation of the elasticity eigenproblem.
Numerische Mathematik, vol. 142, 3, pp. 749--786, (2019).
Preprint: arXiv:1801.08809 [math.NA], arXiv.org.

34.- V. Anaya, A. Bouharguane, D. Mora, C. Reales, R. Ruiz-Baier, N. Seloula, H. Torres.
Analysis and approximation of a vorticity-velocity-pressure formulation for the Oseen equations.
Journal of Scientific Computing, vol. 80, 3, pp. 1577-1606, (2019).
Preprint: arXiv:1805.01706 [math.NA], arXiv.org.

33.- V. Anaya, B. Gómez-Vargas, D. Mora, R. Ruiz-Baier.
Incorporating variable viscosity in vorticity-based formulations for Brinkman equations.
Comptes Rendus Mathématique, vol. 357, 6, pp. 552-560, (2019).
Preprint: arXiv:1905.01779 [math.NA], arXiv.org.

32.- V. Anaya, Z. De Wijn, D. Mora, R. Ruiz-Baier.
Mixed displacement-rotation-pressure formulations for linear elasticity.
Computer Methods in Applied Mechanics and Engineering, vol. 344, pp. 71-94, (2019).

31.- L. Beirão da Veiga, D. Mora, G. Rivera.
Virtual Elements for a shear-deflection formulation of Reissner-Mindlin plates.
Mathematics of Computation, vol. 88, 315, pp. 149-178, (2019).
Preprint: arXiv:1710.07330 [math.NA], arXiv.org.

30.- F. Lepe, S. Meddahi, D. Mora, R. Rodríguez.
Acoustic vibration problem for dissipative fluids.
Mathematics of Computation, vol. 88, 315, pp. 45-71, (2019).
Preprint: arXiv:1610.04664 [math.NA], arXiv.org.

29.- V. Anaya, D. Mora, C. Reales, R. Ruiz-Baier.
Vorticity--pressure formulations for the Brinkman--Darcy coupled problem.
Numerical Methods for Partial Differential Equations, vol. 35, 2, pp. 528-544, (2019).

28.- D. Mora, I. Velásquez.
A virtual element method for the transmission eigenvalue problem.
Mathematical Models and Methods in Applied Sciences, vol. 28, 14, pp. 2803-2831, (2018).
Preprint: arXiv:1803.01979 [math.NA], arXiv.org.

27.- D. Mora, G. Rivera, I. Velásquez.
A virtual element method for the vibration problem of Kirchhoff plates.
ESAIM: Mathematical Modelling and Numerical Analysis, vol. 52, 4, pp. 1437-1456, (2018).
Preprint: arXiv:1703.04187 [math.NA], arXiv.org.

26.- V. Anaya, M. Bendahmane, D. Mora, R. Ruiz-Baier.
On a vorticity-based formulation for reaction-diffusion-Brinkman systems.
Networks and Heterogeneous Media, vol. 13, 1, pp. 69-94, (2018).

25.- D. Mora, G. Rivera, R. Rodríguez.
A posteriori error estimates for a virtual element method for the Steklov eigenvalue problem.
Computers and Mathematics with Applications, vol. 74, 9, pp. 2172-2190, (2017).
Preprint: arXiv:1609.07154 [math.NA], arXiv.org.

24.- V. Anaya, D. Mora, R. Ruiz-Baier.
Pure vorticity formulation and Galerkin discretization for the Brinkman equations.
IMA Journal of Numerical Analysis, vol. 37, 4, pp. 2020-2041, (2017).

23.- L. Beirão da Veiga, D. Mora, G. Rivera, R. Rodríguez.
A virtual element method for the acoustic vibration problem.
Numerische Mathematik, vol. 136, 3, pp. 725-763, (2017).
Preprint: arXiv:1601.04316 [math.NA], arXiv.org.

22.- V. Anaya, D. Mora, C. Reales, R. Ruiz-Baier.
Finite element methods for a stream-function - vorticity formulation of the axisymmetric Brinkman equations.
Journal of Scientific Computing, vol. 71, 1, pp. 348-364, (2017).

21.- V. Anaya, D. Mora, R. Oyarzúa, R. Ruiz-Baier.
A priori and a posteriori error analysis of a mixed scheme for the Brinkman problem.
Numerische Mathematik, vol. 133, 4, pp. 781-817, (2016).

20.- S. Caucao, D. Mora, R. Oyarzúa.
A priori and a posteriori error analysis of a pseudostress-based mixed formulation of the Stokes problem with varying density.
IMA Journal of Numerical Analysis, vol. 36, 2, pp. 947-983, (2016).

19.- F. Lepe, D. Mora, R. Rodríguez.
Finite element analysis of a bending moment formulation for the vibration problem of a non-homogeneous Timoshenko beam.
Journal of Scientific Computing, vol. 66, 2, pp. 825-848, (2016).

18.- S. Meddahi, D. Mora.
Nonconforming mixed finite element approximation of a fluid-structure interaction spectral problem.
Discrete and Continuous Dynamical Systems - Series S, vol. 9, 1, pp. 269-287, (2016).

17.- L. Beirão da Veiga, C. Lovadina, D. Mora.
A virtual element method for elastic and inelastic problems on polytope meshes.
Computer Methods in Applied Mechanics and Engineering, vol. 295, pp. 327-346, (2015).

16.- V. Anaya, G.N. Gatica, D. Mora, R. Ruiz-Baier.
An augmented velocity-vorticity-pressure formulation for the Brinkman problem.
International Journal for Numerical Methods in Fluids, vol. 79, 3, pp. 109-137, (2015).

15.- D. Mora, G. Rivera, R. Rodríguez.
A virtual element method for the Steklov eigenvalue problem.
Mathematical Models and Methods in Applied Sciences, vol. 25, 8, pp. 1421-1445, (2015).

14.- V. Anaya, D. Mora, C. Reales, R. Ruiz-Baier.
Stabilized mixed approximation of axisymmetric Brinkman flows.
Mathematical Modelling and Numerical Analysis, vol. 49, 3, pp. 855-874, (2015).

13.- S. Meddahi, D. Mora, R. Rodríguez.
A finite element analysis of a pseudostress formulation for the Stokes eigenvalue problem.
IMA Journal of Numerical Analysis, vol. 35, 2, pp. 749-766, (2015).

12.- F. Millar, D. Mora.
A finite element method for the buckling problem of simply supported Kirchhoff plates.
Journal of Computational and Applied Mathematics, vol. 286, 1, pp. 68-78, (2015).

11.- S. Meddahi, D. Mora, R. Rodríguez.
Finite element analysis for a pressure-stress formulation of a fluid-structure interaction spectral problem.
Computers and Mathematics with Applications, vol. 68, 12, pp. 1733-1750, (2014).

10.- P. Antonietti, L. Beirão da Veiga, D. Mora, M. Verani.
A stream virtual element formulation of the Stokes problem on polygonal meshes.
SIAM Journal on Numerical Analysis, vol. 52, 1, pp. 386-404, (2014).

9.- F. Lepe, D. Mora, R. Rodríguez.
Locking-free finite element method for a bending moment formulation of Timoshenko beams.
Computers and Mathematics with Applications, vol. 68, 3, pp. 118-131, (2014).

8.- V. Anaya, D. Mora, R. Ruiz-Baier.
An augmented mixed finite element method for the vorticity-velocity-pressure formulation of the Stokes equations.
Computer Methods in Applied Mechanics and Engineering, vol. 267, 1, pp. 261-274, (2013).

7.- L. Beirão da Veiga, C. Lovadina, D. Mora.
Numerical results for mimetic discretization of Reissner-Mindlin plate problems.
Calcolo, vol. 50, 3, pp 209-237, (2013).

6.- S. Meddahi, D. Mora, R. Rodríguez.
Finite element spectral analysis for the mixed formulation of the elasticity equations.
SIAM Journal on Numerical Analysis, vol. 51, 2, pp. 1041-1063, (2013).

5.- L. Beirão da Veiga, D. Mora, R. Rodríguez.
Numerical analysis of a locking-free mixed finite element method for a bending moment formulation of Reissner-Mindlin plate model.
Numerical Methods for Partial Differential Equations, vol. 29, 1, pp. 40-63, (2013).

4.- L. Beirão da Veiga, D. Mora.
A mimetic discretization of the Reissner-Mindlin plate bending problem.
Numerische Mathematik, vol. 117, 3, pp. 425-462, (2011).

3.- C. Lovadina, D. Mora, R. Rodríguez.
A locking-free finite element method for the buckling problem of a non-homogeneous Timoshenko beam.
Mathematical Modelling and Numerical Analysis, vol. 45, 4, pp. 603-626, (2011).

2.- C. Lovadina, D. Mora, R. Rodríguez.
Approximation of the buckling problem for Reissner-Mindlin plates.
SIAM Journal on Numerical Analysis, vol. 48, 2, pp. 603-632, (2010).

1.- D. Mora, R. Rodríguez.
A piecewise linear finite element method for the buckling and the vibration problems of thin plates.
Mathematics of Computation, vol. 78, 268, pp. 1891-1917, (2009).

Book chapters:

1.- D. Mora, A. Silgado.
Virtual element methods for a stream-function formulation of the Oseen equations.
In: P.F. Antonietti, L. Beirão da Veiga, G. Manzini, (eds),
The Virtual Element Method and its Applications. SEMA SIMAI Springer Series,
vol. 31, pp. 321-361, (2022). Springer, Cham.

Thesis:

2.-  D. Mora.
Métodos de Elementos Finitos para Problemas de Estabilidad de Estructuras Delgadas.
Tesis de Doctorado en Ciencias Aplicadas c/m en Ingeniería Matemática.
Directores: R. Rodríguez y C. Lovadina.
Universidad de Concepción (2010).

1.-  D. Mora.
Solución Numérica de Problemas de Pandeo Elástico de Estructuras Delgadas.
Tesis de Ingeniería Matemática.
Director: R. Rodríguez.
Universidad de Concepción (2005).

Last updated: 08/06/2023