| Les deux révisions précédentes Révision précédente Prochaine révision | Révision précédente |
| fr:recherche [2025/04/11 13:04] – rond.g | fr:recherche [2026/06/26 13:03] (Version actuelle) – rond.g |
|---|
| ====== Publications ====== | ====== Publications ====== |
| |
| {{:fr:bishop-surfaces-non-algebraically-equivalent final.pdf | Real algebraic surfaces biholomorphically equivalent but not algebraically equivalent}} preprint, 9pp. There is a mistake on the proof of Lemma 5. This affects the main result, and we do not know whether it is true. | {{:fr:ArtinDual_TemperateFamilies_May_26.pdf | Rank Theorems in singular spaces and a dual version of the Artin Approximation Theorem}} preprint, 14 pp. |
| |
| {{:fr:ploskiapprthm.pdf | Ploski Approximation Theorem}} (with Adam Parusiński), preprint, 12pp. | {{:fr:bishop surfaces not algebrically equivalent 04-2026.pdf | Real algebraic surfaces biholomorphically equivalent but not algebraically equivalent}} preprint, 10 pp. |
| |
| {{:fr:eisenstein-theorem.pdf | About Eisenstein's Theorem}} preprint, 14pp. | {{:fr:eisenstein-theorem.pdf | About Eisenstein's Theorem}} preprint, 14 pp. |
| | |
| {{:fr:nashpoints_1.pdf | On the Nash points of subanalytic sets}} (with André Belotto da Silva and Octave Curmi), J. Singul. 27, 68-88, (2024). | |
| |
| {{:fr:gabrielov_na_2.pdf | On rank Theorems for morphisms of local rings}} (with André Belotto da Silva and Octave Curmi), preprint, 35 pp. | {{:fr:gabrielov_na_2.pdf | On rank Theorems for morphisms of local rings}} (with André Belotto da Silva and Octave Curmi), preprint, 35 pp. |
| | |
| | {{:fr:ploskiapprthm.pdf | Ploski Approximation Theorem}} (with Adam Parusiński), Ann. Pol. Math. 135, 281-294 (2025). |
| | |
| | {{:fr:nashpoints_1.pdf | On the Nash points of subanalytic sets}} (with André Belotto da Silva and Octave Curmi), J. Singul. 27, 68-88, (2024). |
| |
| {{:fr:preordresv_groupes_jan22.pdf | Preordered groups and valued fields}} (with Julie Decaup), preprint, 38 pp. | {{:fr:preordresv_groupes_jan22.pdf | Preordered groups and valued fields}} (with Julie Decaup), preprint, 38 pp. |