Add to ORKGStudy of De Concini and Procesi Wonderful models for subspace arrangement related to subspace arrangement generated by reflection groups and Coxeter groups
In this paper we find exponential formulas for the Betti numbers of the De Concini–Procesi minimal w...
We study natural partial normalization spaces of Coxeter arrangements and discriminants and relate t...
The Cremona group is the group of biraitonal symmetries of the projective space of dimension n. Afte...
We will deal with two “hidden” real structures in the theory of models of subspace arrangements. Giv...
Given a subspace arrangement, there are several De Concini-Procesi models associated to it, dependin...
Given a subspace arrangement, there are several De Concini– Procesi models associated to it, dependi...
We study the rational cohomology groups of the real De Concini–Procesi model corresponding to a fini...
Associated to any subspace arrangement is a "De Concini-Procesi model", a certain smooth co...
In this paper we find exponential formulas for the Betti numbers of the De Concini-Procesi minimal w...
Some projective wonderful models for the complement of a toric arrangement in a n-dimensional algebr...
Given an arrangement of subtori of arbitrary codimension in a complex torus, we compute the cohomolo...
In this paper we illustrate an algorithmic procedure which allows to build projective wonderful mode...
Abstract. We study the rational cohomology groups of the real De Concini–Procesi model corresponding...
The collection of reflecting hyperplanes of a finite Coxeter group is called a reflection arrangemen...
Consider a complex projective space with its Fubini-Study metric. We study certain one parameter de...
In this paper we find exponential formulas for the Betti numbers of the De Concini–Procesi minimal w...
We study natural partial normalization spaces of Coxeter arrangements and discriminants and relate t...
The Cremona group is the group of biraitonal symmetries of the projective space of dimension n. Afte...
We will deal with two “hidden” real structures in the theory of models of subspace arrangements. Giv...
Given a subspace arrangement, there are several De Concini-Procesi models associated to it, dependin...
Given a subspace arrangement, there are several De Concini– Procesi models associated to it, dependi...
We study the rational cohomology groups of the real De Concini–Procesi model corresponding to a fini...
Associated to any subspace arrangement is a "De Concini-Procesi model", a certain smooth co...
In this paper we find exponential formulas for the Betti numbers of the De Concini-Procesi minimal w...
Some projective wonderful models for the complement of a toric arrangement in a n-dimensional algebr...
Given an arrangement of subtori of arbitrary codimension in a complex torus, we compute the cohomolo...
In this paper we illustrate an algorithmic procedure which allows to build projective wonderful mode...
Abstract. We study the rational cohomology groups of the real De Concini–Procesi model corresponding...
The collection of reflecting hyperplanes of a finite Coxeter group is called a reflection arrangemen...
Consider a complex projective space with its Fubini-Study metric. We study certain one parameter de...
In this paper we find exponential formulas for the Betti numbers of the De Concini–Procesi minimal w...
We study natural partial normalization spaces of Coxeter arrangements and discriminants and relate t...
The Cremona group is the group of biraitonal symmetries of the projective space of dimension n. Afte...