Add to ORKGThe rational Chow ring A∗(S[n],Q) of the Hilbert scheme S[n] parametrising the length n zero-dimensional subschemes of a toric surface S can be described with the help of equivariant techniques. In this paper, we explain the general method and we illustrate it through many examples. In the last section, we present results on the intersection theory of graded Hilbert schemes
Let I_{d,g,R} be the union of irreducible components of the Hilbert scheme whose general points para...
In this thesis we study singularities of Hilbert schemes and show that there are many (components) o...
In this thesis we study singularities of Hilbert schemes and show that there are many (components) o...
Les techniques équivariantes permettent de décrire l\u27anneau de Chow rationnel A*(S[n],) du schéma...
Let $S$ be the affine plane regarded as a toric variety with an action of the 2-dimensional torus $T...
We give a presentation for the (integral) torus-equivariant Chow ring of the quot scheme, a smooth c...
AbstractGiven a smooth n-dimensional variety X over a field K and a sequence of r monomial ideals of...
AbstractLet Hab be the equivariant Hilbert scheme parameterizing the zero-dimensional subschemes of ...
International audienceIn this article, we study the rational cohomology rings of Voisin's punctual H...
In this book we study Hilbert schemes of zero-dimensional subschemes of smooth varieties and several...
The aim of my thesis is to give an introduction to equivariant intersection theory, as developed by ...
AbstractWe study infinite intersections of open subschemes and the corresponding infinite intersecti...
Let I_{d,g,R} be the union of irreducible components of the Hilbert scheme whose general points para...
Let I_{d,g,R} be the union of irreducible components of the Hilbert scheme whose general points para...
Let I_{d,g,R} be the union of irreducible components of the Hilbert scheme whose general points para...
Let I_{d,g,R} be the union of irreducible components of the Hilbert scheme whose general points para...
In this thesis we study singularities of Hilbert schemes and show that there are many (components) o...
In this thesis we study singularities of Hilbert schemes and show that there are many (components) o...
Les techniques équivariantes permettent de décrire l\u27anneau de Chow rationnel A*(S[n],) du schéma...
Let $S$ be the affine plane regarded as a toric variety with an action of the 2-dimensional torus $T...
We give a presentation for the (integral) torus-equivariant Chow ring of the quot scheme, a smooth c...
AbstractGiven a smooth n-dimensional variety X over a field K and a sequence of r monomial ideals of...
AbstractLet Hab be the equivariant Hilbert scheme parameterizing the zero-dimensional subschemes of ...
International audienceIn this article, we study the rational cohomology rings of Voisin's punctual H...
In this book we study Hilbert schemes of zero-dimensional subschemes of smooth varieties and several...
The aim of my thesis is to give an introduction to equivariant intersection theory, as developed by ...
AbstractWe study infinite intersections of open subschemes and the corresponding infinite intersecti...
Let I_{d,g,R} be the union of irreducible components of the Hilbert scheme whose general points para...
Let I_{d,g,R} be the union of irreducible components of the Hilbert scheme whose general points para...
Let I_{d,g,R} be the union of irreducible components of the Hilbert scheme whose general points para...
Let I_{d,g,R} be the union of irreducible components of the Hilbert scheme whose general points para...
In this thesis we study singularities of Hilbert schemes and show that there are many (components) o...
In this thesis we study singularities of Hilbert schemes and show that there are many (components) o...