L3

• 1er semestre
  • AL3, linear and bilinear algebras, Jérémy Leborgne [.pdf] ;
  • EVNCD, Normed vector spaces and differential calculus (1st part), Karine Beauchard ;
  • INTL, Lebesgue integral, François Bolley ;
  • ED2, Ordinary differential equations, Philippe Chartier ;
  • THGR Group theory, Frédéric Touzet [.pdf] ;
  • TOPG, General topology, San Vũ Ngoc.
• 2nd semestre
  • ANAR, Rings and arithmetic, David Bourqui [.pdf] ;
  • HOLO, Holomorphic functions, Anna Lenzhen [.pdf] ;
  • FPR, Foundations of probabilities, Jürgen Angst [.pdf] ;
  • DANF, Distributions and Fourier analysis, Arnaud Debussche [.pdf] ;
  • EVNCD2, Normed vector spaces and differential calculus (2nd part), Karine Beauchard [.pdf] ;
  • ANUM, Numerical analysis, Florian Méhats ;

M1

• 1er semestre
  • ANAF, Functional analysis, Mihai Gradinaru [.pdf] ;
  • CMMA, Markov chains and martingales, Jean-Christophe Breton [.pdf] ;
  • ALGB, Basic algebra, Vincent Guirardel [.pdf] ;
  • FHFS, Holomorphic and special functions, Isabelle Gruais [.pdf] ;
  • THGG, Group theory and geometry, Matthieu Romagny [.pdf].

Personal work

• Of numbers' constructability, TIPE written with Victor Sannier [.pdf].
• Polynomial mappings from \( \mathbb S^n\) to \(\mathbb S^k\), work under the supervision of Goulwenn Fichou, co-written with Maxime Moscatelli [.pdf].
• Introduction to tropical geometry, internship report under the supervision of Arthur Renaudineau in Laboratory of mathematics Paul Painlevé, Lille [.pdf].