Let k be a non-archimedean field: a field that is complete with respect to a specified nontrivial non-archimedean absolute value | · |. There is a classical theory of k-analytic manifolds (often used in the theory of algebraic groups with k a local field), and it rests upon versions of the inverse and implicit function theorems that can be proved for convergen
Inspired by the work of Cherry, we introduce and study a new notion of Brody hyperbolicity for rigid...
by W.H. S c h ik h o f ABSTRACT. For a vector space E over a non-archimedean valued field K a corres...
International audienceIn the complex domain, one can integrate (solve) holomorphic ordinary differen...
The p-adic numbers were introduced by K. Hensel [1] in connection with number theory. The absolute ...
Over the field of real numbers, analytic geometry has long been in deep interaction with algebraic g...
Completing Q with respect to this absolute value results in the field of p-adic numbers, denoted Q p...
Proceedings of the 8th General Meeting (EWM’97) held in Trieste, December 12–17, 1997.This is an exp...
We explore the non-archimedean analysis over various types of topological rings, in particular the r...
We explore the non-archimedean analysis over various types of topological rings, in particular the r...
We study the topology of the punctured disc defined over a non-archimedean field of characteristic z...
This thesis gives an account of algebraic and analytic results in the geometric theory of valued fie...
We shortly introduce non-archimedean valued fields and discuss the difficulties in the corresponding...
Dedicated to the memory of Professor Jun-ichi Igusa Abstract. We give an algebraic geometric proof o...
International audienceAbstract Inspired by the work of Cherry, we introduce and study a new notion o...
In this thesis we define normalized versions of Berkovich spaces over a trivially valued field k, ob...
Inspired by the work of Cherry, we introduce and study a new notion of Brody hyperbolicity for rigid...
by W.H. S c h ik h o f ABSTRACT. For a vector space E over a non-archimedean valued field K a corres...
International audienceIn the complex domain, one can integrate (solve) holomorphic ordinary differen...
The p-adic numbers were introduced by K. Hensel [1] in connection with number theory. The absolute ...
Over the field of real numbers, analytic geometry has long been in deep interaction with algebraic g...
Completing Q with respect to this absolute value results in the field of p-adic numbers, denoted Q p...
Proceedings of the 8th General Meeting (EWM’97) held in Trieste, December 12–17, 1997.This is an exp...
We explore the non-archimedean analysis over various types of topological rings, in particular the r...
We explore the non-archimedean analysis over various types of topological rings, in particular the r...
We study the topology of the punctured disc defined over a non-archimedean field of characteristic z...
This thesis gives an account of algebraic and analytic results in the geometric theory of valued fie...
We shortly introduce non-archimedean valued fields and discuss the difficulties in the corresponding...
Dedicated to the memory of Professor Jun-ichi Igusa Abstract. We give an algebraic geometric proof o...
International audienceAbstract Inspired by the work of Cherry, we introduce and study a new notion o...
In this thesis we define normalized versions of Berkovich spaces over a trivially valued field k, ob...
Inspired by the work of Cherry, we introduce and study a new notion of Brody hyperbolicity for rigid...
by W.H. S c h ik h o f ABSTRACT. For a vector space E over a non-archimedean valued field K a corres...
International audienceIn the complex domain, one can integrate (solve) holomorphic ordinary differen...