IVORRA Florian Cédric                                                                             

Prépublications soumises

Publications

• [20] F. Ivorra, J. Sebag. Quasi-unipotent motives and nearby motivic sheaves. To appear in Asian Journal of Math. (2020).
  
• [19] F. Ivorra. Some topics in the theory of Tannakian categories and applications to motives and motivic Galois groups. Survey of a series of three lectures given at the conference "Fundamental groups in arithmetic geometry 2016" in Paris. To appear in Publ. Math. Besançon (2020).
  
• [18] F. Ivorra, T. Yamazaki. Mixed Hodge structures with modulus, to appear in Journal of the IMJ (2020)
  
• [17] F. Ivorra, J. Sebag. Artin motives, weights and nearby motivic sheaves, Michigan Math. J. 68, Issue 2 (2019), 337-376
  
• [16] F. Ivorra, T. Yamazaki. Nori motives of curves with modulus and Laumon 1-motives, Canad. J. Math., 70 (4), 868-897 (2018).
  
• [15] J. Ayoub, F. Ivorra, J. Sebag. Motives of rigid analytic tubes and nearby motivic sheaves, Annales Scientifiques de l'ENS 50, fascicule 6 (2017). (pdf)
  
• [14] F. Ivorra, Perverse, Hodge and motivic realizations of étale motives, Compos. Math. 152 (2016), no. 6, 1237-1285.
• [13] F. Ivorra. Perverse Nori motives, Math. Res. Lett. 24 (2017), no. 4, 1097-1131.
• [12] F. Ivorra, K. Rülling. K-groups of reciprocity functors, J. Algebraic Geom. 26 (2017), p. 199-278.
• [11] F. Ivorra, Mixed Hodge modules and higher extensions of mixed Hodge modules on algebraic varieties, Rend. Semin. Mat. Univ. Padova. 133 (2015), p. 11-77.
• [10] F. Ivorra, Mixed Hodge complexes on algebraic varieties and t-structures, Journal of Algebra 433 (2015), p. 107-167.
• [9] F. Ivorra. Cycles modules and the A-infinity intersection algebra, Manuscripta Math. 144 (2014) no. 1-2, p. 165-197.
• [8] F. Ivorra, J. Sebag, Nearby motives and motivic nearby cycles, Selecta Math (N.S.) 19 (2013) no. 4, p. 879-902.
• [7] F. Ivorra, J. Sebag, Géométrie algébrique par morceaux, K-équivalence et motifs, L'Enseignement Mathématique (2) 58 (2012), no. 3-4, 375-403.
• [6] F. Ivorra, Triangulated motives over noetherian separated schemes. Motivic integration and its interactions with model theory and non-archimedean geometry, Volume II, volume 384 p. 108-177, London Mathematical Society Lecture Note Series, Cambridge University Press (2011).
• [5] F. Ivorra, Réalisation l-adique des motifs triangulés géométriques II, Math. Zeit. 265 (2010) p. 221-247.
• [4] F. Ivorra, Levine's motivic comparison theorem revisited, J. Reine Angew. Math. 617 (2008) p. 67-107.
• [3] F. Ivorra, Réalisation l-adique des motifs triangulés géométriques I, Doc. Math. 12 (2007) p. 607-671.
• [2] F. Ivorra, Réalisation l-adique des motifs mixtes, C. R. Acad. Sci. Paris, Ser. I 342 (2006) p. 505-510.
• [1] M. Kashiwara, P. Schapira, F. Ivorra, I. Waschkies, Microlocalization of Ind-sheaves, Studies in Lie theory: A. Joseph Festschrift, Birkhäuser (2006) p. 171-221.

Notes d'exposés publiées

• [E4] Motives, nearby cycles and Milnor fibers. Oberwolfach reports no. 31 (2016).
  
• [E3] K-groups of reciprocity functors. Oberwolfach reports no. 32 (2013).
• [E2] Cycle modules, Milnor K-theory and the intersection A-infinity-algebra. Oberwolfach reports no. 31 (2009).
• [E1] l-adic realization of triangulated motives over a noetherian separated scheme and a motivic equivalence. Oberwolfach reports no. 32 (2006).

Conférences/Workshops (récents et à venir)

• Motives and Algebraic cycles (Freiburg) 26-27 Juillet 2018

Cursus professionnel et académique

2007-          : Maître de conférences. Université de Rennes 1 (FR)

                     (semestre de printemps 2018) Professeur invité à l'Université Albert-Ludwigs de Freiburg 
                     FRIAS senior Fellow (2017-2018) et Marie Curie Fellow de l'UE (ALL).

2006-2007  : Marie Curie Fellow de l'UE. Membre du groupe de recherche de H. Esnault et E. Viehweg.

2014           : HDR. - Habilitation à diriger des recherches de l'Université de Rennes 1 (pdf)
                     [Rapporteurs : Annette Huber-Klawitter ; Marc Levine ; François Loeser]

2005           : Ph.D. - Thèse de doctorat de l'Université Pierre et Marie Curie (pdf)
                     [Directeur : Bruno Kahn ; rapporteurs : Fabien Morel ; Marc Levine]