Preconditioners for perturbed saddle-point problems
Robust preconditioners for perturbed saddle-point problems and conservative discretizations of Biot’s equations utilizing total pressure
Robust preconditioners for perturbed saddle-point problems and conservative discretizations of Biot’s equations utilizing total pressure
The PoliMi Alumni News featured me as one of the successful MSCA-IF master class participants.
SIAM News interviewed me as the awardee of the 2021 Early Career prize of SIAG/GS.
Verification benchmarks for single-phase flow in three-dimensional fractured porous media
Stable Mixed Finite Elements for Linear Elasticity with Thin Inclusions
Functional Analysis and Exterior Calculus on Mixed-Dimensional Geometries
Mixed-Dimensional Auxiliary Space Preconditioners
A Parameter-Robust Iterative Method for Coupled Stokes-Darcy Models Retaining Local Mass Conservation
An Adaptive Penalty Method for Inequality Constrained Minimization Problems
Convergence of a TPFA Finite Volume Scheme for Mixed-Dimensional Flow Problems
Coupling staggered-grid and MPFA finite volume methods for free flow/porous-medium flow problems
For the next two years, I will work as the Dahlquist Fellow at the Numerical Analysis division of the KTH Royal Institute of Technology. More information abo...