On - adic differential equations IV generalized hypergeometric functions as - adic analytic functions in one variable
On -adic differential equations. The Frobenius structure of differential equations
On -adic uniformization
On p-adic analogues of the conjectures of Birch and Swinnerton-Dyer.
On P-Adic Differential Equations. III. On P-Adically Bounded Solutions of Ordinary Linear Differential Equations with Rational Function Coefficients.
On p-adic monodromy.
On places of algebraic function fields.
On Teichmüller modular forms.
On the adjunction process over a surface in char p.
On the adjunction process over a surface in char. p II: the singular case.
On the conductor formula of Bloch
In [6], S. Bloch conjectures a formula for the Artin conductor of the ℓ-adic etale cohomology of a regular model of a variety over a local field and proves it for a curve. The formula, which we call the conductor formula of Bloch, enables us to compute the conductor that measures the wild ramification by using the sheaf of differential 1-forms. In this paper, we prove the formula in arbitrary dimension under the assumption that the reduced closed fiber has normal crossings.
On the divisibility properties of families of filtered F-crystals.
On the Euler-Poincaré characteristics of finite dimensional -adic Galois representations
On the existence of abelian varieties with good reduction.
On the index theorem for -adic differential equations. III. (Sur le théorème de l'indice des équations différentielles -adiques. III.)
On the Induced h-Structure on an Open Subset of the Rigid Analytic Space IPl (k) .
On the Local Zeta Function of Quaternionic Shimura Varieties with Bad Reduction.
On the -adic continuation of the logarithmic derivative of certain hypergeometric functions
On the p-adic periods of X...(p).
On the Poincaré series associated to the p-adic points on a curve