CVEM-BEM Coupling with Decoupled Orders for 2D Exterior Poisson Problems. - Luca Desiderio; Silvia Falletta; Matteo Ferrari; Letizia Scuderi (J. Sci. Comput., 2022)

On the Coupling of the Curved Virtual Element Method with the One-Equation Boundary Element Method for 2D Exterior Helmholtz Problems. - Luca Desiderio; Silvia Falletta; Matteo Ferrari; Letizia Scuderi (SIAM J. Numer. Anal., 2022)

ARGANIDS: a novel Network Intrusion Detection System based on adversarially Regularized Graph Autoencoder. - Andrea Venturi; Matteo Ferrari; Mirco Marchetti; Michele Colajanni (SAC, 2023)

Generalized convolution quadrature based on the trapezoidal rule. - Lehel Banjai; Matteo Ferrari (CoRR, 2023)

CVEM-BEM Coupling for the Simulation of Time-Domain Wave Fields Scattered by Obstacles with Complex Geometries. - Luca Desiderio; Silvia Falletta; Matteo Ferrari; Letizia Scuderi (Comput. Methods Appl. Math., 2023)

Developments on the Stability of the Non-symmetric Coupling of Finite and Boundary Elements. - Matteo Ferrari (Comput. Methods Appl. Math., 2023)

Stability of conforming space-time isogeometric methods for the wave equation. - Matteo Ferrari; Sara Fraschini (CoRR, 2024)

Some properties of a modified Hilbert transform. - Matteo Ferrari (CoRR, 2024)

Unconditionally stable space-time isogeometric discretization for the wave equation in Hamiltonian formulation. - Matteo Ferrari; Sara Fraschini; Gabriele Loli; Ilaria Perugia (CoRR, 2024)

A virtual element method for the solution of 2D time-harmonic elastic wave equations via scalar potentials. - Silvia Falletta; Matteo Ferrari; Letizia Scuderi (J. Comput. Appl. Math., 2024)

Runge-Kutta convolution quadrature based on Gauss methods. - Lehel Banjai; Matteo Ferrari (Numerische Mathematik, 2024)

Space-time discretization of the wave equation in a second-order-in-time formulation: a conforming, unconditionally stable method. - Matteo Ferrari; Ilaria Perugia (CoRR, 2025)

Inf-sup stable space-time discretization of the wave equation based on a first-order-in-time variational formulation. - Matteo Ferrari; Ilaria Perugia; Enrico Zampa (CoRR, 2025)

Unconditionally stable space-time isogeometric method for the linear Schrödinger equation. - Matteo Ferrari; Sergio Gómez (CoRR, 2025)