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20192026
most citedMagnetic and Combined Field Integral Equations Based on the Quasi-Helmholtz Projectors

15 citations · 31 across the 30 of their papers we have counts for

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Showing 2026Show all

6 papers · 1 filter

physics.comp-ph2026

Volume-Surface-Wire Integral Equations for EEG Source Imaging

Paolo Ricci, Maxime Monin, Alessandro Mascherin +2

In EEG source imaging, the precision of the imaging of the brain activity depends on the accuracy of the forward head model which is, in turn, affected by the representation of tis…

cs.CE2026

Spectral Filtering of 3D Integral Operators Using Modified Green's Functions

Alessandro Bellusci, Viviana Giunzioni, Adrien Merlini +1

Several recent contributions have analyzed and illustrated the effectiveness of operator filtering, both in terms of regularization and compression, when handling dense matrices ar…

cs.CE2026

A Numerical Approach to Operator Filtering within the Adaptive Integral Method for Electromagnetic Integral Equations

Tommaso Pignatelli, Viviana Giunzioni, Paolo Ricci +3

Operator filtering allows for the regularization and compression of dense integral operators, effectively mitigating the memory and computational costs associated with iterative so…

cs.CE2026

High-Frequency Preconditioners for Electromagnetic Integral Equations Based on Helmholtz Regularizations

S. Ciciriello, V. Giunzioni, A. Dély +3

The numerical solution of the Electric Field Integral Equation (EFIE) via the Boundary Element Method (BEM) can be computationally challenging due to conditioning issues arising in…

math.NA2026

Asymptotic Spectral Insights Behind Fast Direct Solvers for High-Frequency Electromagnetic Integral Equations on Non-Canonical Geometries

V. Giunzioni, C. Henry, A. Merlini +1

Integral-equation-based fast direct solvers for electromagnetic scattering can substantially reduce computational costs, especially in the presence of multiple excitations. We rece…

eess.SP2026

Majorization-Minimization Networks for Inverse Problems: An Application to EEG Imaging

Le Minh Triet Tran, Sarah Reynaud, Ronan Fablet +3

Inverse problems are often ill-posed and require optimization schemes with strong stability and convergence guarantees. While learning-based approaches such as deep unrolling and m…