Comparaison entre la cohomologie algébrique et la cohomologie p-adique rigide à coefficiets dans un module différentiel. II. Cas des singularités régulières á plusieures variables.
Comparaison entre la cohomologie algebrique et la cohomologie p-adique rigide ä coefficients dans un module differentiel I. (Cas des courbes).
Comparison theorem between Fourier transform and Fourier transform with compact support
We prove a comparison theorem between Fourier transform without support and and Fourier transform with compact support in the context of arithmetic -modules.
Comparison theorems between algebraic and analytic De Rham cohomology (with emphasis on the -adic case)
We present a panorama of comparison theorems between algebraic and analytic De Rham cohomology with algebraic connections as coefficients. These theorems have played an important role in the development of -module theory, in particular in the study of their ramification properties (irregularity...). In part I, we concentrate on the case of regular coefficients and sketch the new proof of these theorems given by F. Baldassarri and the author, which is of elementary nature and unifies the complex...
Complexe de De Rham-Witt à coefficients dans un cristal
Complexe de de Rham-Witt et cohomologie cristalline
Construction de représentations -adiques
Construction de représentations -adiques semi-stables
Construction d’un -cristal associé à un groupe -divisible sur un anneau ou un corps de séries formelles
Continuous Cohomology and p-Adic Galois Representations.
Continuous Étale Cohomology.
Corrections à: «Transformations de Fourier et majoration de sommes exponentielles»
Correspondance de Katz et irrégularité des isocristaux surconvergents de rang un.
Coxeter Orbits and Eigenspaces of Frobenius
Crystalline boundedness principle
Crystalline conjecture via -theory
Crystalline Dieudonné module theory via formal and rigid geometry
Crystalline Dieudonné theory over excellent schemes
Cycles de Hodge absolus et périodes des intégrales des variétés abéliennes. (Rédigé par J. L. Brylinski)
Cycles évanescents et faisceaux pervers : cas des courbes planes irréductibles