Emile Parolin

Identifiants chercheurs

IdHAL :

emile-parolin

ORCID :

0000-0002-6512-7980

arXiv :

parolin_e_1

Publications

Article dans une revue (6)

Stable approximation of Helmholtz solutions in the 3D ball using evanescent plane waves Nicola Galante,Andrea Moiola,Emile Parolin SMAI Journal of Computational Mathematics, 2025, 11, pp.435-472. ⟨10.5802/smai-jcm.130⟩ Article dans une revue hal-05230453v1
Stable approximation of Helmholtz solutions in the disk by evanescent plane waves Emile Parolin,Daan Huybrechs,Andrea Moiola ESAIM: Mathematical Modelling and Numerical Analysis, In press, 57 (6), pp.3499-3536. ⟨10.1051/m2an/2023081⟩ Article dans une revue hal-04304839v1
Robust treatment of cross points in Optimized Schwarz Methods Xavier Claeys,Emile Parolin Numerische Mathematik, 2022, 151 (2), pp.405-442. ⟨10.1007/s00211-022-01288-x⟩ Article dans une revue hal-03118695v1
Nonlocal Optimized Schwarz Methods for time-harmonic electromagnetics Xavier Claeys,Francis Collino,Emile Parolin Advances in Computational Mathematics, 2022 Article dans une revue hal-03883017v1
FEM-BEM Coupling for Electromagnetism with the Sparse Cardinal Sine Decomposition, Francois Alouges,Matthieu Aussal,Emile Parolin ESAIM: Proceedings and Surveys, 2018, 63, pp.44-59. ⟨10.1051/proc/201863044⟩ Article dans une revue hal-04450775v1
Fast Boundary Element Method for acoustics with the Sparse Cardinal Sine Decomposition François Alouges,Matthieu Aussal,Emile Parolin Revue Européenne de Mécanique Numérique/European Journal of Computational Mechanics, 2017, 26 (4), pp.377-393. ⟨10.1080/17797179.2017.1306832⟩ Article dans une revue hal-04450772v1

Communication dans un congrès (3)

Non overlapping Domain Decomposition Methods for Time Harmonic Wave Problems Xavier Claeys,Francis Collino,Patrick Joly,Emile Parolin Domain Decomposition Methods in Science and Engineering XXVI, Dec 2020, Hong Kong, China. pp.53-66, ⟨10.1007/978-3-030-95025-5_5⟩ Communication dans un congrès hal-03225578v1
Non-local Impedance Operator for Non-overlapping DDM for the Helmholtz Equation Francis Collino,Patrick Joly,Emile Parolin 26th International Conference on Domain Decomposition Methods, Dec 2020, Hong Kong, China. pp.725-733, ⟨10.1007/978-3-030-95025-5_79⟩ Communication dans un congrès hal-03225581v1
A Discrete Domain Decomposition Method for Acoustics with Uniform Exponential Rate of Convergence Using Non-local Impedance Operators Xavier Claeys,Francis Collino,Patrick Joly,Emile Parolin Domain Decomposition Methods in Science and Engineering XXV, Jul 2018, St. John, Canada. pp.310-317, ⟨10.1007/978-3-030-56750-7_35⟩ Communication dans un congrès hal-03118734v1

Pré-publication, Document de travail (6)

A scalable Domain Decomposition method for Saddle Point problems with GenEO coarse spaces Filippo Brunelli,Guillaume Delay,Frédéric Nataf,Emile Parolin,Pierre-Henri Tournier 2025 Pré-publication, Document de travail hal-05123311v1
Coarse spaces using extended generalized eigenproblems for heterogeneous Helmholtz problems Emile Parolin,Frédéric Nataf 2025 Pré-publication, Document de travail hal-05392870v1
Achieving wavenumber robustness in domain decomposition for heterogeneous Helmholtz equation: an overview of spectral coarse spaces Victorita Dolean,Mark Fry,Matthias Langer,Emile Parolin,Pierre-Henri Tournier 2025 Pré-publication, Document de travail hal-05241475v1
A Trefftz Continuous Galerkin method for Helmholtz problems Nicola Galante,Bruno Després,Emile Parolin 2025 Pré-publication, Document de travail hal-05394682v1
Coarse spaces for non-symmetric two-level preconditioners based on local generalized eigenproblems Frédéric Nataf,Emile Parolin 2024 Pré-publication, Document de travail hal-04536547v1
Stable approximation of Helmholtz solutions in the ball using evanescent plane waves Nicola Galante,Andrea Moiola,Emile Parolin 2024 Pré-publication, Document de travail hal-04381632v1

Thèse (1)

Non-overlapping domain decomposition methods with non-local transmission operators for harmonic wave propagation problems Émile Parolin Analysis of PDEs [math.AP]. Institut Polytechnique de Paris, 2020. English. ⟨NNT : 2020IPPAE011⟩ Thèse tel-03118712v1