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Cecilia Pagliantini
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2020 – today
- 2024
- [i11]Francesco A. B. Silva, Cecilia Pagliantini, Karen Veroy:
An adaptive hierarchical ensemble Kalman filter with reduced basis models. CoRR abs/2404.09907 (2024) - 2023
- [j8]Cecilia Pagliantini, Gianmarco Manzini, Oleksandr Koshkarov
, Gian Luca Delzanno, Vadim Roytershteyn
:
Energy-conserving explicit and implicit time integration methods for the multi-dimensional Hermite-DG discretization of the Vlasov-Maxwell equations. Comput. Phys. Commun. 284: 108604 (2023) - [j7]Cecilia Pagliantini, Gian Luca Delzanno, Stefano Markidis:
Physics-based adaptivity of a spectral method for the Vlasov-Poisson equations based on the asymmetrically-weighted Hermite expansion in velocity space. J. Comput. Phys. 488: 112252 (2023) - [j6]Jan S. Hesthaven, Cecilia Pagliantini, Nicolò Ripamonti:
Adaptive symplectic model order reduction of parametric particle-based Vlasov-Poisson equation. Math. Comput. 93(347): 1153-1202 (2023) - [j5]Cecilia Pagliantini, Federico Vismara:
Gradient-Preserving Hyper-Reduction of Nonlinear Dynamical Systems via Discrete Empirical Interpolation. SIAM J. Sci. Comput. 45(5): 2725- (2023) - [i10]Cecilia Pagliantini, Federico Vismara:
Fully adaptive structure-preserving hyper-reduction of parametric Hamiltonian systems. CoRR abs/2308.16547 (2023) - [i9]Olga Mula, Cecilia Pagliantini, Federico Vismara:
Dynamical approximation and sensor placement for filtering problems. CoRR abs/2312.12353 (2023) - 2022
- [j4]Jan S. Hesthaven
, Cecilia Pagliantini, Gianluigi Rozza:
Reduced basis methods for time-dependent problems. Acta Numer. 31: 265-345 (2022) - [i8]Jan S. Hesthaven, Cecilia Pagliantini, Nicolò Ripamonti:
Adaptive symplectic model order reduction of parametric particle-based Vlasov-Poisson equation. CoRR abs/2201.05555 (2022) - [i7]Cecilia Pagliantini, Federico Vismara:
Gradient-preserving hyper-reduction of nonlinear dynamical systems via discrete empirical interpolation. CoRR abs/2206.01792 (2022) - [i6]Cecilia Pagliantini, Gian Luca Delzanno, Stefano Markidis:
Physics-based adaptivity of a spectral method for the Vlasov-Poisson equations based on the asymmetrically-weighted Hermite expansion in velocity space. CoRR abs/2208.14373 (2022) - [i5]Francesco A. B. Silva, Cecilia Pagliantini, Martin A. Grepl, Karen Veroy:
A Reduced Basis Ensemble Kalman Method. CoRR abs/2210.02279 (2022) - 2021
- [j3]Oleksandr Koshkarov
, Gianmarco Manzini, Gian Luca Delzanno
, Cecilia Pagliantini, Vadim Roytershteyn:
The multi-dimensional Hermite-discontinuous Galerkin method for the Vlasov-Maxwell equations. Comput. Phys. Commun. 264: 107866 (2021) - [j2]Jan S. Hesthaven
, Cecilia Pagliantini:
Structure-preserving reduced basis methods for Poisson systems. Math. Comput. 90(330): 1701-1740 (2021) - [j1]Cecilia Pagliantini:
Dynamical reduced basis methods for Hamiltonian systems. Numerische Mathematik 148(2): 409-448 (2021) - [i4]Jan S. Hesthaven, Cecilia Pagliantini, Nicolò Ripamonti:
Structure-preserving model order reduction of Hamiltonian systems. CoRR abs/2109.12367 (2021) - [i3]Cecilia Pagliantini, Gianmarco Manzini, Oleksandr Koshkarov, Gian Luca Delzanno, Vadim Roytershteyn:
Energy-conserving explicit and implicit time integration methods for the multi-dimensional Hermite-DG discretization of the Vlasov-Maxwell equations. CoRR abs/2110.11511 (2021) - 2020
- [i2]Jan S. Hesthaven, Cecilia Pagliantini, Nicolò Ripamonti:
Rank-adaptive structure-preserving reduced basis methods for Hamiltonian systems. CoRR abs/2007.13153 (2020) - [i1]Cecilia Pagliantini:
Dynamical reduced basis methods for Hamiltonian systems. CoRR abs/2008.07427 (2020)
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