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Mesures et équidistribution sur les espaces de Berkovich
-
Antoine Chambert-Loir
Published/Copyright:
June 23, 2006
Abstract
1. Introduction
Soit F un corps de nombres et soit X un F-schéma projectif lisse. Soit v une place de F et soit K le complété de F en v, soit
le complété d'une clôture algébrique de K. On supposera fixé un plongement d'une clôture algébrique de F dans
.
Received: 2004-11-12
Revised: 2005-05-18
Published Online: 2006-06-23
Published in Print: 2006-06-01
© Walter de Gruyter
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Articles in the same Issue
- Extension of structure groups of principal bundles in positive characteristic
- Phase transitions on Hecke C*-algebras and class-field theory over ℚ
- Existence results for a class of rate-independent material models with nonconvex elastic energies
- Endotrivial modules for finite groups of Lie type
- Solution to the inverse problem for upper asymptotic density
- Entire spacelike hypersurfaces of prescribed Gauss curvature in Minkowski space
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- Mesures et équidistribution sur les espaces de Berkovich
Articles in the same Issue
- Extension of structure groups of principal bundles in positive characteristic
- Phase transitions on Hecke C*-algebras and class-field theory over ℚ
- Existence results for a class of rate-independent material models with nonconvex elastic energies
- Endotrivial modules for finite groups of Lie type
- Solution to the inverse problem for upper asymptotic density
- Entire spacelike hypersurfaces of prescribed Gauss curvature in Minkowski space
- Cancellation in totally definite quaternion algebras
- Mesures et équidistribution sur les espaces de Berkovich
