Matignon, Michel - Institut de Mathematiques de Bordeaux, Universit� Bordeaux

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Matignon, Michel - Institut de Mathematiques de Bordeaux, Universit� Bordeaux

Let k be a eld and C=k a proper, smooth, geometrically connected curve and f : C ! P 1 separable morphism; we denote by br (resp. ram) the branch (resp. rami cation) divisor.
pppppp groupes ab'eliens de type (pppppp;
Lecture II : Finete order automorphisms of a padic open disc by Michel Matignon
Wild monodromy and automorphisms of curves Claus Lehr and Michel Matignon
Maximal wild monodromy in unequal characteristic Claus Lehr and Michel Matignon
Liftings of Galois Covers of Smooth Curves Barry Green and Michel Matignon
Vers un algorithme pour la r eduction stable des rev^etements p-cycliques de la droite projective sur un corps p-adique
D.E.A. de Math ematiques Pures Epreuve du Module Th eories galoisiennes par M. Matignon
Automorphismes C. LEHR , M. MATIGNON
Smooth curves having a large automorphism p-group in characteristic p > 0.
Erratum to Smooth curves having a large automorphism p-group in characteristic p > 0.
On the Local Skolem Property B. Green, M. Matignon and F. Pop
Lecture I : Liftings of Galois covers of smooth curves by Michel Matignon
arXiv:math.NT/0203259 F p -espaces vectoriels de formes di rentielles
Lifting the curve (X p X)(Y p Y ) = 1 and its automorphism group
Lifting (Z=2Z) 2 -actions October 3, 2003
Semi-stable reduction and maximal wild monodromy Michel Matignon
Order pppppp automorphisms of the open disc of a ppppppadic field Barry Green and Michel Matignon
Le groupe fondamental alg ebrique Th eor emes de Grothendieck et conjectures d'Abhyankar
Autour d'une conjecture de F. Oort Page 1 Autour d'une conjecture
Talence, Avril 92 PROLONGEMENT DE MORPHISMES DE FIBRES FORMELLES
Automorphismes M. MATIGNON
p-adic dynamical systems of finite order Michel Matignon
p-adic dynamical systems of finite order Michel Matignon