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Francesca Bonizzoni

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Convergence analysis of Padé approximations for Helmholtz frequency response problems

Fabio Nobile, Francesca Bonizzoni

The present work concerns the approximation of the solution map

S

associated to the parametric Helmholtz boundary value problem, i.e., the map which associates to each (real) wavenumber belonging to a given interval of interest the corresponding solution ...

2018

Francesca Bonizzoni

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Discontinuous Galerkin methods for Fisher-Kolmogorov equation with application to a-synuclein spreading in Parkinson's disease

Rational-based model order reduction of Helmholtz frequency response problems with adaptive finite element snapshots

Shape optimization for a noise reduction problem by non-intrusive parametric reduced modeling

MATHICSE Technical Report : Regularity and sparse approximation of the recursive first moment equations for the lognormal Darcy problem

Regularity and sparse approximation of the recursive first moment equations for the lognormal Darcy problem

Least-Squares Padé approximation of parametric and stochastic Helmholtz maps

Fast Least-Squares Padé approximation of problems with normal operators and meromorphic structure

Distributed sampling for rational approximation of the acoustic scattering of an airfoil

Convergence analysis of Padé approximations for Helmholtz frequency response problems

Tensor train approximation of moment equations for elliptic equations with lognormal coefficient

Convergence analysis of Padé approximations for Helmholtz frequency response problems

Fast Least-Squares Padé approximation of problems with normal operators and meromorphic structure

Tensor train approximation of moment equations for elliptic equations with lognormal coefficient

Discontinuous Galerkin methods for Fisher-Kolmogorov equation with application to a-synuclein spreading in Parkinson's disease

Shape optimization for a noise reduction problem by non-intrusive parametric reduced modeling

Rational-based model order reduction of Helmholtz frequency response problems with adaptive finite element snapshots

Regularity and sparse approximation of the recursive first moment equations for the lognormal Darcy problem

Distributed sampling for rational approximation of the acoustic scattering of an airfoil

MATHICSE Technical Report : Regularity and sparse approximation of the recursive first moment equations for the lognormal Darcy problem

Least-Squares Padé approximation of parametric and stochastic Helmholtz maps