Add to ORKGA toric variety is generally a torus, plus some “boundary components”. There is one associated with every crystallographic root system Φ, which naturally has a W-action, W being the associate
Here, the study of torus actions on topological spaces is presented as a bridge connecting combinato...
We compute the cohomology of crystallographic groups ?=Zn?Z/p with holonomy of prime order by establ...
The goal of this article is to construct families of complete toric varieties over arbitrary bases, ...
Let R be a reduced root system in a finite dimensional vector space V, N the associated weight latti...
We compute the total cohomology of the complement of the toric arrangement associated with the root ...
We develop an algorithm for computing the cohomology of complements of toric arrangements. In the ca...
Abstract. Let W be a crystallographic Weyl group, and let TW be the com-plex toric variety attached ...
A toric arrangement is a finite set of hypersurfaces in a complex torus, every hypersurface being th...
A toric arrangement is a finite set of hypersurfaces in a complex torus, each hypersurface being the...
Any genus $g$ surface, $\Sigma_{g,n},$ with $n$ boundary components may be given a trinion decomposi...
AbstractLet D be an integer matrix. A toric set, namely the points in Kn parametrized by the columns...
These notes are written for a ten week graduate class on symplectic geometry. Most of the material h...
Building on the recent computation of the cohomology rings of smooth toric varieties and partial quo...
AbstractA toric arrangement is a finite set of hypersurfaces in a complex torus, every hypersurface ...
Abstract. We study toric varieties over a field k that split in a Galois extension K/k using Galois ...
Here, the study of torus actions on topological spaces is presented as a bridge connecting combinato...
We compute the cohomology of crystallographic groups ?=Zn?Z/p with holonomy of prime order by establ...
The goal of this article is to construct families of complete toric varieties over arbitrary bases, ...
Let R be a reduced root system in a finite dimensional vector space V, N the associated weight latti...
We compute the total cohomology of the complement of the toric arrangement associated with the root ...
We develop an algorithm for computing the cohomology of complements of toric arrangements. In the ca...
Abstract. Let W be a crystallographic Weyl group, and let TW be the com-plex toric variety attached ...
A toric arrangement is a finite set of hypersurfaces in a complex torus, every hypersurface being th...
A toric arrangement is a finite set of hypersurfaces in a complex torus, each hypersurface being the...
Any genus $g$ surface, $\Sigma_{g,n},$ with $n$ boundary components may be given a trinion decomposi...
AbstractLet D be an integer matrix. A toric set, namely the points in Kn parametrized by the columns...
These notes are written for a ten week graduate class on symplectic geometry. Most of the material h...
Building on the recent computation of the cohomology rings of smooth toric varieties and partial quo...
AbstractA toric arrangement is a finite set of hypersurfaces in a complex torus, every hypersurface ...
Abstract. We study toric varieties over a field k that split in a Galois extension K/k using Galois ...
Here, the study of torus actions on topological spaces is presented as a bridge connecting combinato...
We compute the cohomology of crystallographic groups ?=Zn?Z/p with holonomy of prime order by establ...
The goal of this article is to construct families of complete toric varieties over arbitrary bases, ...