We build a wonderful model for toric arrangements. We develop the ”toric analogue ” of the combinatorics of nested sets, which allows to define a family of smooth open sets covering the model. In this way we prove that the model is smooth, and we give a precise geometric and combinatorial description of the normal crossing divisor.
Abstract. We investigate toric varieties defined by arrangements of hyperplanes and call them strong...
AbstractThe columns of an integral matrix D give rise to the toric variety VK(ID) and also provide a...
Toric geometry provides a bridge between algebraic geometry and combinatorics of fans and polytopes....
We build a wonderful model for toric arrangements. We develop the "toric analog" of the combinatoric...
A toric arrangement is a finite set of hypersurfaces in a complex torus, each hypersurface being the...
In this paper we illustrate an algorithmic procedure which allows to build projective wonderful mode...
We introduce the notion of cracked polytope, and – making use of joint work with Coates and Kasprzyk...
We introduce the notion of cracked polytope, and – making use of joint work with Coates and Kasprzyk...
The first purpose of this dissertation is to introduce and develop a theory of toric stacks which en...
We give a new definition of smooth toric DM stacks in the same spirit of toric varieties. We show th...
Toric geometry provides a bridge between algebraic geometry and combina-torics of fans and polytopes...
In this paper we build an Orlik–Solomon model for the canonical gradation of the cohomology algebra ...
textWe consider the pair of a smooth complex projective variety together with an anti-canonical simp...
A toric arrangement is a finite set of hypersurfaces in a complex torus, every hypersurface being th...
According to Batyrev the Mori cone of a smooth, complete and projective toric variety can be generat...
Abstract. We investigate toric varieties defined by arrangements of hyperplanes and call them strong...
AbstractThe columns of an integral matrix D give rise to the toric variety VK(ID) and also provide a...
Toric geometry provides a bridge between algebraic geometry and combinatorics of fans and polytopes....
We build a wonderful model for toric arrangements. We develop the "toric analog" of the combinatoric...
A toric arrangement is a finite set of hypersurfaces in a complex torus, each hypersurface being the...
In this paper we illustrate an algorithmic procedure which allows to build projective wonderful mode...
We introduce the notion of cracked polytope, and – making use of joint work with Coates and Kasprzyk...
We introduce the notion of cracked polytope, and – making use of joint work with Coates and Kasprzyk...
The first purpose of this dissertation is to introduce and develop a theory of toric stacks which en...
We give a new definition of smooth toric DM stacks in the same spirit of toric varieties. We show th...
Toric geometry provides a bridge between algebraic geometry and combina-torics of fans and polytopes...
In this paper we build an Orlik–Solomon model for the canonical gradation of the cohomology algebra ...
textWe consider the pair of a smooth complex projective variety together with an anti-canonical simp...
A toric arrangement is a finite set of hypersurfaces in a complex torus, every hypersurface being th...
According to Batyrev the Mori cone of a smooth, complete and projective toric variety can be generat...
Abstract. We investigate toric varieties defined by arrangements of hyperplanes and call them strong...
AbstractThe columns of an integral matrix D give rise to the toric variety VK(ID) and also provide a...
Toric geometry provides a bridge between algebraic geometry and combinatorics of fans and polytopes....