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20162022
most citedA Calderon Regularized Symmetric Formulation for the Electroencephalography Forward Problem

8 citations · 16 across the 5 of their papers we have counts for

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5 papers

math.NA2022★ 1 cited

On a Calderón preconditioner for the symmetric formulation of the electroencephalography forward problem without barycentric refinements

Viviana Giunzioni, John E. Ortiz G., Adrien Merlini +2

We present a Calderón preconditioning scheme for the symmetric formulation of the forward electroencephalographic (EEG) problem that cures both the dense discretization and the hig…

math.NA2022

A New Refinement-Free Preconditioner for the Symmetric Formulation in Electroencephalography

Viviana Giunzioni, John E. Ortiz G., Adrien Merlini +2

Widely employed for the accurate solution of the electroencephalography forward problem, the symmetric formulation gives rise to a first kind, ill-conditioned operator ill-suited f…

math.NA2022

On the Fast Direct Solution of a Preconditioned Electromagnetic Integral Equation

Davide Consoli, Clément Henry, Alexandre Dély +6

This work presents a fast direct solver strategy for electromagnetic integral equations in the high-frequency regime. The new scheme relies on a suitably preconditioned combined fi…

physics.med-ph2019★ 8 cited

A Calderon Regularized Symmetric Formulation for the Electroencephalography Forward Problem

John E. Ortiz G., Axelle Pillain, Lyes Rahmouni +1

The symmetric formulation of the electroencephalography (EEG) forward problem is a well-known and widespread equation thanks to the high level of accuracy that it delivers. However…

physics.comp-ph2016★ 7 cited

On the Hierarchical Preconditioning of the PMCHWT Integral Equation on Simply and Multiply Connected Geometries

J. E. Ortiz Guzman, S. B. Adrian, R. Mitharwal +4

We present a hierarchical basis preconditioning strategy for the Poggio-Miller-Chang-Harrington-Wu-Tsai (PMCHWT) integral equation considering both simply and multiply connected ge…