Publications HAL de la structure 244899
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Moria Mayala, Erwan Scornet, Charles Tillier, Olivier Wintenberger. Asymptotic Normality of Infinite Centered Random Forests -Application to Imbalanced Classification. 2025. ⟨hal-05090088⟩
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https://hal.science/hal-05090088/file/CRF_14012025.pdf BibTex
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Alain Rouault, Catherine Donati-Martin. Extension of a theorem of Wschebor to free and matrix Brownian motions. 2025. ⟨hal-05084492⟩
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https://hal.science/hal-05084492/file/Hal1.pdf BibTex
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Moria Mayala, Olivier Wintenberger, Charles Tillier, Clément Dombry. Infinite random forests for imbalanced classification tasks. 2025. ⟨hal-05080412⟩
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https://hal.science/hal-05080412/file/main.pdf BibTex
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Paco Azevedo-Oliveira, Andersson Calle Viera, Benoît Cogliati, Louis Goubin. Finding a Polytope: A Practical Fault Attack Against Dilithium. Public-Key Cryptography - PKC 2025 - 28th IACR International Conference on Practice and Theory of Public-Key Cryptography, May 2025, Røros, Norway. pp.259-283, ⟨10.1007/978-3-031-91820-9_9⟩. ⟨hal-05079900⟩
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Lucie Baudouin, Maya de Buhan, Emmanuelle Crépeau, Julie Valein. Carleman-Based Reconstruction Algorithm on a wave Network. Mathematics of Control, Signals, and Systems, 2025, ⟨10.1007/s00498-025-00413-z⟩. ⟨hal-04361363⟩
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https://hal.science/hal-04361363/file/CbRec-HAL.pdf BibTex
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Vincent Sécherre, Shaun Stevens. Cuspidal representations of quaternionic GL(n,D) with symplectic periods. 2025. ⟨hal-04987633⟩
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https://hal.science/hal-04987633/file/symplectic.pdf BibTex
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Pascal Remy. MAILLET-TYPE THEOREM FOR SOME INHOMOGENEOUS LINEAR SYSTEMS OF REGULAR GEVREY-TYPE PARTIAL DIFFERENTIAL EQUATIONS. 2025. ⟨hal-04987173⟩
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https://hal.science/hal-04987173/file/Regularity_linear_system_Gevrey_type_PDE.pdf BibTex
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Emmanuelle Crépeau, Lionel Rosier, Julie Valein. Stability of discontinuous diffusion coefficients for the heat equation on a star-shaped tree. 2025. ⟨hal-04931176⟩
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https://hal.science/hal-04931176/file/CRV-fev2025.pdf BibTex
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R Belbaki, S K Bhowmik, T Z Boulmezaoud, N Kerdid, S Mziou. INVERTED FINITE ELEMENTS APPROXIMATION OF THE NEUMANN PROBLEM FOR SECOND ORDER ELLIPTIC EQUATIONS IN EXTERIOR TWO-DIMENSIONAL DOMAINS. 2025. ⟨hal-04524673⟩
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https://hal.science/hal-04524673/file/ellipt_paper_2D_Neuman_v5bis_arxiv.pdf BibTex
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Muriel Boulakia, Maya de Buhan, Tiphaine Delaunay, Sébastien Imperiale, Philippe Moireau. Solving inverse source wave problem from Carleman estimates to observer design. Mathematical Control and Related Fields, In press. ⟨hal-04788439v2⟩
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https://hal.science/hal-04788439/file/article-aims-delaunay.pdf BibTex