Articles soumis (preprints)
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G. Favre , L. Trussardi , G. J. , S. Merino
Continuum modeling for opinion formation on a networksoumis arXiv
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G. J. , V.H. Nguyen
Fractional Sobolev and Hardy-Littlewood-Sobolev inequalities
Articles publiรฉs
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A. dall'Acqua , G. J. , L. Langer , F. Rupp
Conservation, convergence, and computation for evolving heterogeneous elastic wires -
A. Lozinski , G. J.
Non-Conforming Multiscale Finite Element Method for Stokes Flows in Heterogeneous Media. Part II: error estimates for periodic microstructureDCDS-B | 2024 Vol. 29 (5) : 2298-2332 ๐ · arXiv · HTML · PDF
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C. Giverso , G. J. , L. Preziosi , C. Schmeiser
The influence of nucleus mechanics in modelling adhesion-independent cell migration in structured and confined environments -
A. Iuorio , G. J. , P. Szmolyan , M.-T. Wolfram
Canards in a bottleneckPhysica D | 2023 Vol. 451 : 133768 ๐ · arXiv · HTML · PDF
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A. Iuorio , G. J. , P. Szmolyan , M.-T. Wolfram
A PDE model for unidirectional flows: stationary profiles and asymptotic behaviourJMAA | 2022 Vol. 510 (2) : 126018 CC-BY · ๐ · arXiv · HTML · HAL · PDF
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K. Brazda , G. J. , C. Schmeiser , U. Stefanelli
Bifurcation of elastic curves with modulated stiffness -
M. Fischer , G. J. , M.-T. Wolfram
Micro- and macroscopic modeling of crowding and pushing in corridorsNHM | 2020 Vol. 15 (3) : 405-426 ๐ · arXiv · HTML · HAL · PDF
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G. J. , D. Peurichard , A. Reversat , C. Schmeiser , M. Sixt
Modelling adhesion-independent cell migrationMยณAS | 2020 Vol. 30 (3) : 513-537 ๐ · arXiv · HTML · HAL · PDF
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G. J. , C. Taing , C. Poignard , A. Collin
Comparison and calibration of different electroporation models - Application to rabbit livers experimentsESIAM: Procs | 2020 Vol. 67 : 242-260 ๐ · HAL · PDF
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J. Dolbeault , M.J. Esteban , G. J.
Onofri inequalities and rigidity resultsDCDS | 2017 Vol. 37 (6) : 3059-3078 ๐ · arXiv · HTML · HAL · PDF
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J. Dolbeault , M.J. Esteban , G. J.
The Moser-Trudinger-Onofri inequalityCAM B | 2015 Vol. 36 (5) : 777โ802 ๐ · arXiv · HTML · HAL · PDF
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J. Dolbeault , G. J.
Sobolev and Hardy-Littlewood-Sobolev inequalitiesJDE | 2014 Vol. 257 (6) : 1689-1720 ๐ · arXiv · HTML · HAL · PDF
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J. Dolbeault , G. J. , P.A. Markowich
Stationary solutions of Keller-Segel type crowd motion and herding models: multiplicity and dynamical stabilityMEMOCS | 2015 Vol. 3 (3) : 211โ242 ๐ · arXiv · HTML · HAL · PDF