We study the topology of the punctured disc defined over a non-archimedean field of characteristic zero. Chapter two includes a new proof of the so-called p-adic Riemann existence theorem. This release completes the study of breaks and break decompositions of the monodromy representation of a sheaf around the origin of the punctured disc
In this thesis we present the results of four years of research on some aspects of p-adic geometry. ...
We construct a functor from the category of p-adic ,tale local systems on a smooth rigid analytic va...
The p-adic numbers were introduced by K. Hensel [1] in connection with number theory. The absolute ...
We consider the problem of local linearization of power series defined over complete valued fields. ...
We consider the problem of local linearization of power series defined over complete valued fields. ...
We consider the problem of local linearization of power series defined over complete valued fields. ...
32 pagesOne proves the Crew-Tsuzuki \"p-adic local monodromy conjecture\" (for local fields of chara...
Let k be a non-archimedean field: a field that is complete with respect to a specified nontrivial no...
International audienceIn the complex domain, one can integrate (solve) holomorphic ordinary differen...
Motivated by the local lifting problem for Galois covers of curves, this thesis investigates Galois ...
Motivated by the local lifting problem for Galois covers of curves, this thesis investigates Galois ...
In this lecture we introduce the reader to the proof of the p-adic monodromy theorem linking the p-a...
Over the field of real numbers, analytic geometry has long been in deep interaction with algebraic g...
Let E be an imaginary quadratic number field, p a rational prime splitting in [special characters om...
Let E be an imaginary quadratic number field, p a rational prime splitting in [special characters om...
In this thesis we present the results of four years of research on some aspects of p-adic geometry. ...
We construct a functor from the category of p-adic ,tale local systems on a smooth rigid analytic va...
The p-adic numbers were introduced by K. Hensel [1] in connection with number theory. The absolute ...
We consider the problem of local linearization of power series defined over complete valued fields. ...
We consider the problem of local linearization of power series defined over complete valued fields. ...
We consider the problem of local linearization of power series defined over complete valued fields. ...
32 pagesOne proves the Crew-Tsuzuki \"p-adic local monodromy conjecture\" (for local fields of chara...
Let k be a non-archimedean field: a field that is complete with respect to a specified nontrivial no...
International audienceIn the complex domain, one can integrate (solve) holomorphic ordinary differen...
Motivated by the local lifting problem for Galois covers of curves, this thesis investigates Galois ...
Motivated by the local lifting problem for Galois covers of curves, this thesis investigates Galois ...
In this lecture we introduce the reader to the proof of the p-adic monodromy theorem linking the p-a...
Over the field of real numbers, analytic geometry has long been in deep interaction with algebraic g...
Let E be an imaginary quadratic number field, p a rational prime splitting in [special characters om...
Let E be an imaginary quadratic number field, p a rational prime splitting in [special characters om...
In this thesis we present the results of four years of research on some aspects of p-adic geometry. ...
We construct a functor from the category of p-adic ,tale local systems on a smooth rigid analytic va...
The p-adic numbers were introduced by K. Hensel [1] in connection with number theory. The absolute ...