Add to ORKGWe give a new proof of the Semistable Reduction Theorem for curves. The main idea is to present a curve Y over a local field K as a finite cover of the projective line X = P1K. By successive blowups (and after replacing K by a suitable finite extension) we construct a semistable model of X whose normalization with respect to the cover is a semistable model of Y.
Let K be a complete discrete valuation field of characteristic 0, with valuation ring OK and perfect...
Given a Galois cover $Y \to X$ of smooth projective geometrically connected curves over a complete d...
In this paper we study the semi-stable reduction of Galois covers of degree p above curves over a co...
this paper, we study some possible relationships between the models of X and of Y . In the first par...
The semistable reduction theorem for curves was discussed in Christian’s notes. In these notes, we w...
In this note we study the semi-stable reduction of Galois covers of curves of degree p over a comple...
In this thesis, we study the Berkovich skeleton of an algebraic curve over a discretely valued field...
Abstract. Let X be a geometrically irreducible smooth projective curve defined over a field k, and l...
We study stable reduction of curves in the case where a tamely ramified base extension is sufficient...
Abstract. It is known that a vector bundle E on a smooth projective curve Y defined over an algebrai...
AbstractIt is known that a vector bundle E on a smooth projective curve Y defined over an algebraica...
It is known that a vector bundle E on a smooth projective curve Y defined over an algebraically clos...
Chapter 1,contains the numerical verification of the Birch and Swinnerton-Dyer conjectur...
On semistable vector bundles over curves.Let X be a geometrically irreducible smooth projective curv...
AbstractThe semistable minimal model program is a special case of the minimal model program concerni...
Let K be a complete discrete valuation field of characteristic 0, with valuation ring OK and perfect...
Given a Galois cover $Y \to X$ of smooth projective geometrically connected curves over a complete d...
In this paper we study the semi-stable reduction of Galois covers of degree p above curves over a co...
this paper, we study some possible relationships between the models of X and of Y . In the first par...
The semistable reduction theorem for curves was discussed in Christian’s notes. In these notes, we w...
In this note we study the semi-stable reduction of Galois covers of curves of degree p over a comple...
In this thesis, we study the Berkovich skeleton of an algebraic curve over a discretely valued field...
Abstract. Let X be a geometrically irreducible smooth projective curve defined over a field k, and l...
We study stable reduction of curves in the case where a tamely ramified base extension is sufficient...
Abstract. It is known that a vector bundle E on a smooth projective curve Y defined over an algebrai...
AbstractIt is known that a vector bundle E on a smooth projective curve Y defined over an algebraica...
It is known that a vector bundle E on a smooth projective curve Y defined over an algebraically clos...
Chapter 1,contains the numerical verification of the Birch and Swinnerton-Dyer conjectur...
On semistable vector bundles over curves.Let X be a geometrically irreducible smooth projective curv...
AbstractThe semistable minimal model program is a special case of the minimal model program concerni...
Let K be a complete discrete valuation field of characteristic 0, with valuation ring OK and perfect...
Given a Galois cover $Y \to X$ of smooth projective geometrically connected curves over a complete d...
In this paper we study the semi-stable reduction of Galois covers of degree p above curves over a co...