Abstract. We study the existence of a push-out for two mor-phisms Z → X and Z → Y in the category of schemes. Push-out is a generalization of quotient of groupoid. We give a necessary and suf-ficient condition for the existence of a push-out in the flat projective case. We also give a sufficient condition for the existence of a push-out in the finite normal case, which does not assume any flatness. In par-ticular, this gives a sufficient condition for the existence of a quotient of a finite groupoid on a normal scheme, which does not assume any flatness. 0
For a scheme X over a field k, CHi(X) denotes the rational Chow group of i-dimensional cy-cles on X ...
Let $S$ be a smooth irreducible curve defined over a number field $k$ and consider an abelian scheme...
Abstract. Let k be a field. Spivakovsky’s theorem on the solution of Hiron-aka’s polyhedral game has...
We study the existence of a push-out for two morphisms $Z \to X$ and $Z \to Y$ in the category of sc...
This thesis is concerned with the existence of pushouts in two different settings of algebraic geome...
AbstractLet G, G1 and G2 be quasi-finite and flat group schemes over a complete discrete valuation r...
23 pagesWe define push-forwards for Witt groups of schemes along proper morphisms, using Grothendiec...
Abstract: We describe a concrete construction of all pushout complements for two given morphisms f: ...
Let X/S be a quasi-projective morphism over an affine base. We develop in this article a technique f...
Abstract. We describe a concrete construction of all pushout complements for two given morphisms f :...
AbstractWe discuss an algorithm computing the push-forward to projective space of several classes as...
16 pages ; one proof correctedGiven a morphism between complex projective varieties, we make several...
In a semi-abelian category, we give a categorical construction of the push forward of an internal pr...
AbstractLet k be a field. Spivakovsky's theorem on the solution of Hironaka's polyhedral game has be...
We define an unstable equivariant motivic homotopy category for an algebraic group over a Noetherian...
For a scheme X over a field k, CHi(X) denotes the rational Chow group of i-dimensional cy-cles on X ...
Let $S$ be a smooth irreducible curve defined over a number field $k$ and consider an abelian scheme...
Abstract. Let k be a field. Spivakovsky’s theorem on the solution of Hiron-aka’s polyhedral game has...
We study the existence of a push-out for two morphisms $Z \to X$ and $Z \to Y$ in the category of sc...
This thesis is concerned with the existence of pushouts in two different settings of algebraic geome...
AbstractLet G, G1 and G2 be quasi-finite and flat group schemes over a complete discrete valuation r...
23 pagesWe define push-forwards for Witt groups of schemes along proper morphisms, using Grothendiec...
Abstract: We describe a concrete construction of all pushout complements for two given morphisms f: ...
Let X/S be a quasi-projective morphism over an affine base. We develop in this article a technique f...
Abstract. We describe a concrete construction of all pushout complements for two given morphisms f :...
AbstractWe discuss an algorithm computing the push-forward to projective space of several classes as...
16 pages ; one proof correctedGiven a morphism between complex projective varieties, we make several...
In a semi-abelian category, we give a categorical construction of the push forward of an internal pr...
AbstractLet k be a field. Spivakovsky's theorem on the solution of Hironaka's polyhedral game has be...
We define an unstable equivariant motivic homotopy category for an algebraic group over a Noetherian...
For a scheme X over a field k, CHi(X) denotes the rational Chow group of i-dimensional cy-cles on X ...
Let $S$ be a smooth irreducible curve defined over a number field $k$ and consider an abelian scheme...
Abstract. Let k be a field. Spivakovsky’s theorem on the solution of Hiron-aka’s polyhedral game has...