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20222024
most citedA greedy MOR method for the tracking of eigensolutions to parametric elliptic PDEs

1 citations · 1 across the 10 of their papers we have counts for

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10 papers

math.NA2024

A posteriori error estimator for elliptic interface problems in the fictitious formulation

Najwa Alshehri, Daniele Boffi, Lucia Gastaldi

A posteriori error estimator is derived for an elliptic interface problem in the fictitious domain formulation with distributed Lagrange multiplier considering a discontinuous Lagr…

math.NA2024

On the stabilization of a virtual element method for an acoustic vibration problem

Linda Alzaben, Daniele Boffi, Andreas Dedner +1

In this paper we introduce an abstract setting for the convergence analysis of the virtual element approximation of an acoustic vibration problem. We discuss the effect of the stab…

math.NA2023

Nitsche's prescription of Dirichlet conditions in the finite element approximation of Maxwell's problem

D. Boffi, R. Codina, Ö. Türk

In this paper we consider the finite element approximation of Maxwell's problem and analyse the prescription of essential boundary conditions in a weak sense using Nitsche's method…

math.NA2023

Approximation of the Maxwell eigenvalue problem in a Least-Squares setting

Fleurianne Bertrand, Daniele Boffi, Lucia Gastaldi

We discuss the approximation of the eigensolutions associated with the Maxwell eigenvalues problem in the framework of least-squares finite elements. We write the Maxwell curl curl…

math.NA2023

A comparison of non-matching techniques for the finite element approximation of interface problems

Daniele Boffi, Andrea Cangiani, Marco Feder +2

We perform a systematic comparison of various numerical schemes for the approximation of interface problems. We consider unfitted approaches in view of their application to possibl…

math.NA2023

Finite element formulations for Maxwell's eigenvalue problem using continuous Lagrangian interpolations

Daniele Boffi, Ramon Codina, Önder Türk

We consider nodal-based Lagrangian interpolations for the finite element approximation of the Maxwell eigenvalue problem. The first approach introduced is a standard Galerkin metho…