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Davide Pradovera
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2020 – today
- 2024
- [j5]Davide Pradovera, Alessandro Borghi:
Match-based solution of general parametric eigenvalue problems. J. Comput. Phys. 519: 113384 (2024) - [i7]Davide Pradovera, Ion Victor Gosea, Jan Heiland:
Barycentric rational approximation for learning the index of a dynamical system from limited data. CoRR abs/2410.02000 (2024) - 2023
- [j4]Davide Pradovera:
Toward a certified greedy Loewner framework with minimal sampling. Adv. Comput. Math. 49(6): 92 (2023) - [i6]Davide Pradovera, Monica Nonino, Ilaria Perugia:
Geometry-based approximation of waves in complex domains. CoRR abs/2301.13613 (2023) - [i5]Davide Pradovera:
Toward a certified greedy Loewner framework with minimal sampling. CoRR abs/2303.01015 (2023) - [i4]Davide Pradovera, Alessandro Borghi:
Match-based solution of general parametric eigenvalue problems. CoRR abs/2308.05335 (2023) - 2022
- [i3]Davide Pradovera:
Adaptive approximation of nonlinear eigenproblems by minimal rational interpolation. CoRR abs/2209.13205 (2022) - 2021
- [i2]Francesca Bonizzoni, Davide Pradovera, Michele Ruggeri:
Rational-based model order reduction of Helmholtz frequency response problems with adaptive finite element snapshots. CoRR abs/2112.04302 (2021) - 2020
- [j3]Francesca Bonizzoni, Fabio Nobile, Ilaria Perugia, Davide Pradovera:
Least-Squares Padé approximation of parametric and stochastic Helmholtz maps. Adv. Comput. Math. 46(3): 46 (2020) - [j2]Francesca Bonizzoni, Fabio Nobile, Ilaria Perugia, Davide Pradovera:
Fast Least-Squares Padé approximation of problems with normal operators and meromorphic structure. Math. Comput. 89(323): 1229-1257 (2020) - [j1]Davide Pradovera:
Interpolatory Rational Model Order Reduction of Parametric Problems Lacking Uniform Inf-Sup Stability. SIAM J. Numer. Anal. 58(4): 2265-2293 (2020) - [i1]Fabio Nobile, Davide Pradovera:
Non-intrusive double-greedy parametric model reduction by interpolation of frequency-domain rational surrogates. CoRR abs/2008.10864 (2020)
Coauthor Index
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last updated on 2024-11-11 22:22 CET by the dblp team
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