The convergence Newton polygon of a p-adic differential equation IV : Local and Global Index theorems (with J.Poineau). 95 pages. Arxiv | Not available | ||
The convergence Newton polygon of a p-adic differential equation III : global decomposition and controlling graphs (with J.Poineau). 81 pages. Arxiv | Not available | ||
Small connections are cyclic. 10 pages. Arxiv | Not available | ||
2017 | Infinitesimal deformation of p-adic differential equations on Berkovich curves, Math. Annalen. June 2017, Volume 368, Issue 1-2, pp 111-164. Arxiv | Not available | |
2016 | Rank one p-adic differential and q-difference equations over the Amice's ring, 25 pages. Contemporary Mathematics Vol. 665, (2016), p.260-287; ISBN: 978-1-4704-1988-2 Arxiv | Not available | |
2015 | The convergence Newton polygon of a p-adic differential equation II : Continuity and finiteness on Berkovich curves (with J.Poineau). Acta Mathematica 214 (2015), no. 2, 357-393. Arxiv | Not available | |
2015 | The convergence Newton polygon of a p-adic differential equation I : Affinoid domains of the Berkovich affine line. Acta Mathematica. 214 (2015), no. 2, 307-355. Arxiv | Not available | |
2015 | Continuity and finiteness of the radius of convergence of a p-adic differential equation via potential theory (with J.Poineau). Journal für die reine und angewandte Mathematik (Crelles Journal). Volume 2015, Issue 707, Pages 125-147. | Not available | |
2013 | An algorithm computing non solvable spectral radii of a p-adic differential equation. 5 pages. CRAS Vol. 351 - N. 5-6, p.167-171 - Mars 2013 | Not available | |
2011 | A basic introduction to deformation and confluence of ultrametric differential and difference equations. Séminaires et Congrès 23 (2011), 331-366. (Ce sont les comptes rendu de l'ECOLE THEMATIQUE Théories galoisiennes et arithméetiques des équations difféerentielles, 21-25 septembre 2009, CIRM, Luminy.) | Pas disponible | |
2009 | Arithmetic and Differential Swan conductors of rank one representations with finite local monodromy. (with B.Chiarellotto), American Journal of Mathematics , Vol.131, p.1743-1794, (2009). | Not available | |
2008 | p-Adic Confluence of q-Difference Equations, Compositio Mathematica, Vol.144, p.867-919, (2008). | ||
2006 | Rank One Solvable p-adic Differential Equations and finite Abelian Characters via Lubin-Tate Groups, Math. Annalen, Vol. 337, p.489-555, (2007) | ||
2005 | Frobenius structure for rank one $p-$adic differential equations.Contemporary Mathematics, Vol. 384, 11 pages, (2005); | Not available | |
2014 | Equations différentielles p-adiques. Mémoire d'habilitation à diriger des recherches. 142 pages. Publications de l'Université de Montpellier II. | Not available | |
2006 | PhD Thesis, 210 pages, 14 June 2006. Here is the webpage of PhD theses of Jussieu | ||
Overview On Some Recent Developments about p-Adic Differential Equations over Berkovich Curves Presented at p-adic analytic geometry and differential equations (CIRM, Marseille, France, March 27-31, 2017) | pdf VIDEO |
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Radius of convergence function of a p-adic differential equation Presented at Conference on Berkovich spaces and differential equations (Strasbourg, Novembre 2010). | |||
Infinitesimal deformation of ultrametric differential equations Presented at the p-adic differential equations: a conference in honor of Gilles Christol. | |||
Arithmetic and Differential Swan conductors in the non perfect residue field case: the rank one case. AAG Final Network Conference. | |||
p-adic representations, p-adic differential equations, and p-adic difference equations Presented at the scientific mathematical meeting celebrating the 20th Anniversary of the Department of Pure and Applied Mathematics of the University of Padova. |
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p-Adic Confluence of q-Difference equations. Presented at the Research group of professor B.H.Matzat. University of Heidelberg. |
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Abelian Theory of p-adic differential equations Presented at the seminar of I.R.M.A.R. of the University of Rennes. |
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Lubin-Tate Groups in p-adic differential equations. Presented at the Workshop on p-adic differential equations. University of Muenster. |
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