## In preparation

1. F. Lepe, D. Mora, G. Rivera, and I. Vel\'asquez
A posteriori VEM for acoustics.

## Preprints

1. F. Lepe, G. Rivera and J. Vellojin
Mixed methods for the velocity-pressure-pseudostress formulation of the Stokes eigenvalue problem.
Submitted. (pdf)

2. D. Inzunza, F. Lepe, and G. Rivera
Displacement-Pseudostress formulation for the linear elasticity spectral problem: a priori analysis.
Submitted. (pdf)

3. E. Hern\'andez, F. Lepe, and J. Vellojin
Analysis of an abstract mixed formulation for viscoelastic problems.
Submitted. (pdf)

4. E. Hern\'andez, F. Lepe, and J. Vellojin
A mixed viscoelastic formulation with applications to linear viscoelasticity.
Submitted. (pdf)

5. F. Lepe, D. Mora, G. Rivera, and I. Vel\'asquez
A virtual element method for the Steklov eigenvalue problem allowing small edges.
Submitted. (pdf)

## Published or Accepted for Publication

1. F. Lepe, E. Ot\'arola, and D. Quero
Error estimates for FEM discretizations of the Navier-Stokes equations with Dirac measures.
Journal of Scientific Computing (Accepted).

2. F. Fuica, F. Lepe, E. Ot\'arola, and D. Quero
A posteriori error estimates in $W^{1,p} \times L^p$ spaces for the Stokes system with Dirac measures.

Computers & Mathematics with Applications (Accepted).

3. F. Lepe and G. Rivera
A priori error analysis for a mixed VEM discretization of the spectral problem for the Laplacian operator.

Calcolo (Accepted).

4. F. Lepe and G. Rivera
A virtual element approximation for the pseudostress formulation of the Stokes eigenvalue problem.

Computer Methods in Applied Mechanics and Engineering (Accepted).

5. F. Lepe and D. Mora
Symmetric and nonsymmetric discontinuous Galerkin methods for a pseudostress formulation of the Stokes spectral problem.

SIAM Journal of Scientific Computing, Vol. 42, 2, pp. A698- A722, (2020).

6. F. Lepe, S. Meddahi, D. Mora, and R. Rodr\'iguez
Mixed discontinuous Galerkin approximation of the elasticity eigenproblem.

Numerische Mathematik, Vol. 142, 3, pp. 749–786, (2019).

7. F. Lepe, S. Meddahi, D. Mora, and R. Rodr\'iguez
Acoustic vibration problem for dissipative fluids.

Mathematics of Computation, Vol. 88, pp. 45-71, (2019).

8. F. Lepe, D. Mora, and R. Rodr\'iguez
Finite element analysis of a bending moment formulation for the vibration problem of a non-homogeneous Timoshenko beam.

Journal of Scientific Computing, Vol. 66, pp. 825-848, (2016).

9. F. Lepe, D. Mora, and R. Rodr\'iguez
Locking-free finite element method for a bending moment formulation of Timoshenko beams.

Computers & Mathematics with Applications, Vol. 68, 3, pp. 118-131, (2014).