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Substitutions commutatives de séries formelles

François Laubie — 2000

Journal de théorie des nombres de Bordeaux

L’étude des systèmes dynamiques non archimédiens initiée par J. Lubin conduit à déterminer la ramification de séries à coefficients dans un corps fini k , qui commutent entre elles pour la loi . Dans cet article nous traitons le cas des sous-groupes abéliens de t + t 2 k [ [ t ] ] qui correspondent par le foncteur corps de normes aux extensions abéliennes des extensions finies de p , dont la ramification se stabilise dès le début.

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