78 results on '"Franco Dassi"'
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2. Mixed variational formulations of virtual elements for the polyharmonic operator (-Δ).
3. Pressure and convection robust Finite Elements for Magnetohydrodynamics.
4. The virtual element method for a 2D incompressible MHD system.
5. BDDC Preconditioners for Virtual Element Approximations of the Three-Dimensional Stokes Equations.
6. Virtual element method on polyhedral meshes for bi-harmonic eigenvalues problems.
7. Bend 3d mixed virtual element method for Darcy problems.
8. Virtual elements for Maxwell's equations.
9. A denoising tool for the reconstruction of cortical geometries from MRI.
10. BDDC preconditioners for virtual element approximations of the three-dimensional Stokes equations.
11. Pressure robust SUPG-stabilized finite elements for the unsteady Navier-Stokes equation.
12. Robust Finite Elements for linearized Magnetohydrodynamics.
13. A C1 Virtual Element Method on polyhedral meshes.
14. Parallel solvers for virtual element discretizations of elliptic equations in mixed form.
15. Parallel block preconditioners for virtual element discretizations of the time-dependent Maxwell equations.
16. A virtual element method on polyhedral meshes for the sixth-order elliptic problem.
17. Machine Learning based refinement strategies for polyhedral grids with applications to Virtual Element and polyhedral Discontinuous Galerkin methods.
18. Mixed Virtual Element approximation of linear acoustic wave equation.
19. The Virtual Element Method for the 3D Resistive Magnetohydrodynamic model.
20. Parallel block preconditioners for virtual element discretizations of the time-dependent Maxwell equations.
21. Bend 3d Mixed Virtual Element Method for Elliptic Problems.
22. Arbitrary-order pressure-robust DDR and VEM methods for the Stokes problem on polyhedral meshes.
23. Adaptive virtual elements based on hybridized, reliable, and efficient flux reconstructions.
24. Virtual elements for Maxwell's equations.
25. A Virtual Element Method for the wave equation on curved edges in two dimensions.
26. Hybridization of the Virtual Element Method for linear elasticity problems.
27. The Mixed Virtual Element Method on curved edges in two dimensions.
28. Adaptive virtual element methods with equilibrated flux.
29. The mixed virtual element method for grids with curved interfaces.
30. SUPG-stabilized Virtual Elements for diffusion-convection problems: a robustness analysis.
31. Machine learning based refinement strategies for polyhedral grids with applications to virtual element and polyhedral discontinuous Galerkin methods.
32. A Virtual Element Method for the Wave Equation on Curved Edges in Two Dimensions.
33. Exploring high-order three dimensional virtual elements: Bases and stabilizations.
34. Curvature-adapted remeshing of CAD surfaces.
35. Tetrahedral mesh improvement using moving mesh smoothing, lazy searching flips, and RBF surface reconstruction.
36. A Family of Three-Dimensional Virtual Elements with Applications to Magnetostatics.
37. High-order Virtual Element Method on polyhedral meshes.
38. A priori anisotropic mesh adaptation driven by a higher dimensional embedding.
39. Curvilinear Virtual Elements for 2D solid mechanics applications.
40. A three-dimensional Hellinger-Reissner Virtual Element Method for linear elasticity problems.
41. A denoising tool for the reconstruction of cortical geometries from MRI
42. A Novel Surface Remeshing Scheme via Radial Basis Functions and Higher-Dimensional Embedding.
43. Efficient geometric reconstruction of complex geological structures.
44. Arbitrary-order pressure-robust DDR and VEM methods for the Stokes problem on polyhedral meshes
45. A Priori Anisotropic Mesh Adaptation on Implicitly Defined Surfaces.
46. The Mixed Virtual Element Method for Grids with Curved Interfaces in Single-Phase Flow Problems
47. Hybridization of the Virtual Element Method for linear elasticity problems
48. Virtual elements for Maxwell's equations
49. Vorticity-stabilized virtual elements for the Oseen equation
50. SUPG-stabilized virtual elements for diffusion-convection problems: A robustness analysis
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