[1]

L. Beirão da Veiga, F. Brezzi, L. D. Marini, and A. Russo. Virtual Element Implementation for General Elliptic Equations.

[2]

L. Beirão da Veiga, F. Brezzi, L. D. Marini, and A. Russo. Mixed virtual element methods for general second order elliptic problems on polygonal meshes. ESAIM: M2AN, 50(3):727–747, 2016.

[3]

L. Beirão da Veiga, F. Brezzi, L. D. Marini, and A. Russo. Virtual element method for general second order elliptic problems on polygonal meshes. Mathematical Models and Methods in Applied Sciences, 26(04):729–750, 2016.

[4]

L. Beirão da Veiga, C. Lovadina, and G. Vacca. Divergence free virtual elements for the stokes problem on polygonal meshes. ESAIM: M2AN, 51(2):509–535, 2017.

[5]

S. Berrone, S. Scialò, and G. Teora. The mixed virtual element discretization for highly-anisotropic problems: the role of the boundary degrees of freedom. Mathematics in Engineering, 5(6):1–32, 2023.

[6]

S. Berrone, S. Scialò, and G. Teora. Orthogonal polynomial bases in the mixed virtual element method. Numerical Methods for Partial Differential Equations, 40(6):e23144, 2024.

[7]

S. Berrone, G. Teora, and F. Vicini. Improving high-order vem stability on badly-shaped elements. Mathematics and Computers in Simulation, 216:367–385, 2024.

[8]

S. Berrone, A. Borio, G. Teora, and F. Vicini. GEDiM: GEometry for DIscretization MEthod library, October 2025.

[9]

Stefano Berrone, Andrea Borio, Gioana Teora, and Fabio Vicini. POLYDIM: A C++ library for POLYtopal DIscretization Methods. Computer Physics Communications, 320:109937, 2026.

[10]

Stefano Berrone, Lorenzo Neva, Moreno Pintore, Gioana Teora, and Fabio Vicini. The zipped finite element method: High-order shape functions for polygons. Computer Methods in Applied Mechanics and Engineering, 458:119060, 2026.

[11]

Susanne C. Brenner and Larkin R. Scott. The Mathematical Theory of Finite Element Methods, volume 15 of Texts in Applied Mathematics. Springer, 2008.

[12]

F. Dassi and L. Mascotto. Exploring high-order three dimensional virtual elements: Bases and stabilizations. Computers & Mathematics with Applications, 75(9):3379–3401, 2018.

[13]

Massimo Frittelli, Anotida Madzvamuse, and Ivonne Sgura. Bulk-surface virtual element method for systems of PDEs in two-space dimensions. Numerische Mathematik, 147(2):305–348, 2021.

[14]

Lorenzo Mascotto. Ill-conditioning in the virtual element method: Stabilizations and bases. Numerical Methods for Partial Differential Equations, 34(4):1258–1281, 2018.