| Les deux révisions précédentes Révision précédente Prochaine révision | Révision précédente |
| publi [2022/10/31 02:31] – ancienne révision (2020/02/10 16:00) restaurée 139.124.146.3 | publi [2023/08/31 11:40] (Version actuelle) – 139.124.146.3 |
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| **//Publications// :** | **//Publications // :** |
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| **//Articles soumis dans des revues internationales à comité de lecture// :** | **//Articles soumis dans des revues internationales à comité de lecture// :** |
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| - L. Cardoulis, M. Cristofol and M. Morancey "A stability result for the diffusion coefficient of the heat operator defined on an unbounded guide" soumis à MCRF (2020) | |
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| | - M. Cristofol and M. Yamamoto "Inverse stable reconstruction of 3 coefficients for the heterogeneous Maxwell equations by finite number of partial interior observations", soumis à Inverse Problems (2023) |
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| **//Articles publiés dans des revues internationales à comité de lecture // :** | **//Articles publiés dans des revues internationales à comité de lecture // :** |
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| | 38- L. Cardoulis and M. Cristofol "An inverse problem for a generalized Fitzhug-Nagumo type system", accepté pour publication dans Applicable Analysis, (2023) |
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| | 37- M. Cristofol, S. Li and Y. Shang "Carleman estimates and some inverse problems for the coupled quantitative thermoacoustic equations by boundary data. Part II: some inverse problems" Mathematical Methods in the Applied Sciences, vol 46, issue 12, (2023) |
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| | 36 - L. Cardoulis, M. Cristofol and M. Morancey "A stability result for the diffusion coefficient of the heat operator defined on an unbounded guide" , Mathematical Control and Related Fields, Vol 11 N°4, 965-985 (2021) |
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| 35 - M. Cristofol and L. Roques "Simultaneous Determination of Two Coefficients in Itô Diffusion Processes: | 35 - M. Cristofol and L. Roques "Simultaneous Determination of Two Coefficients in Itô Diffusion Processes: |
| Theoretical and Numerical Approaches" dans Inverse problems and related topics, 47–57, Springer Proc. Math. Stat., 310, Springer, (2020). | Theoretical and Numerical Approaches" dans Inverse problems and related topics, 47–57, Springer Proc. Math. Stat., 310, Springer, (2020). |
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| 34 - M. Bellassoued, R. Brummelhuis, M. Cristofol and E. Soccorsi "Stable reconstruction of the volatility in a regime-switching local volatility model", Mathematical Control and Related Fields, V10, N°1, 189-215 (2020). | 34 - M. Bellassoued, R. Brummelhuis, M. Cristofol and E. Soccorsi "Stable reconstruction of the volatility in a regime-switching local volatility model", Mathematical Control and Related Fields, Vol10, N°1, 189-215 (2020). |
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| 33 - L. Beilina, M. Cristofol and S. Li "Uniqueness, stability and numerical reconstruction of a time and space-dependent conductivity for an inverse hyperbolic problem" dans Nonlinear and inverse problems in electromagnetics, 133–145, Springer Proc. Math. Stat., 243, Springer, Cham, (2018). | 33 - L. Beilina, M. Cristofol and S. Li "Uniqueness, stability and numerical reconstruction of a time and space-dependent conductivity for an inverse hyperbolic problem" dans Nonlinear and inverse problems in electromagnetics, 133–145, Springer Proc. Math. Stat., 243, Springer, Cham, (2018). |
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| | **// Direction d'ouvrages collectifs ://** |
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| | L. Beilina, Michel Cristofol, Maïtine Bergounioux, Anabela da Silva, Amelie Litman. Mathematical and Numerical Approaches for Multi-Wave Inverse Problems, Marseille, CIRM, France. 328, Springer, (2020), Springer proceedings in Mathematics & Statistics, 978-3-030-48633-4. ⟨10.1007/978-3-030-48634-1⟩. ⟨hal-02951593⟩ |
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