AbstractLet k be a field. Spivakovsky's theorem on the solution of Hironaka's polyhedral game has been extended by Bloch to show that a morphism f:Z→S of finite type k-schemes can be put in good position with respect to a normal crossing divisor ∂S on S by taking the proper transform with respect to an iterated blowing up of faces of ∂S. We extend these results to schemes of finite type over a regular scheme of dimension one, including the case of mixed characteristic
Let X be the blow up of the points of transverse intersection of plane curves P and Q. Let $F\sb{d,m...
We give conditions for the Mayer–Vietoris property to hold for the algebraic K-theory of blow-up squ...
We prove that any dominant morphism of algebraic varieties over a field k of characteristic zero can...
. Let k be a field. Spivakovsky's theorem on the solution of Hironaka 's polyhedral game ...
Abstract. Let k be a field. Spivakovsky’s theorem on the solution of Hiron-aka’s polyhedral game has...
Abstract. We generalize an algorithm by Goward for principalization of monomial ideals in nonsingula...
AbstractGiven a birational projective morphism of quasi-projective varieties f:Z→X. We want to find ...
The aim of global class field theory is the description of abelian extensions of a finitely generate...
By focusing our attention on the set of monomials outside a given monomial ideal, we tackle the stud...
AbstractWe show that a polyhedral cone Γ in Rn with apex at 0 can be brought to the first quadrant b...
We construct a characteristic polyhedral for idealistic exponents over arbitrary fields. From this w...
We introduce the notion of a favourable module for a complex unipotent algebraic group, whose proper...
AbstractThis paper is devoted to the open problem in F1-geometry of developing K-theory for F1-schem...
Abstract. Let k be an algebraically closed field of characteristic 0, and let K∗/K be a finite exten...
In this paper we consider some configurations of lines whose ideals are generated by a product of li...
Let X be the blow up of the points of transverse intersection of plane curves P and Q. Let $F\sb{d,m...
We give conditions for the Mayer–Vietoris property to hold for the algebraic K-theory of blow-up squ...
We prove that any dominant morphism of algebraic varieties over a field k of characteristic zero can...
. Let k be a field. Spivakovsky's theorem on the solution of Hironaka 's polyhedral game ...
Abstract. Let k be a field. Spivakovsky’s theorem on the solution of Hiron-aka’s polyhedral game has...
Abstract. We generalize an algorithm by Goward for principalization of monomial ideals in nonsingula...
AbstractGiven a birational projective morphism of quasi-projective varieties f:Z→X. We want to find ...
The aim of global class field theory is the description of abelian extensions of a finitely generate...
By focusing our attention on the set of monomials outside a given monomial ideal, we tackle the stud...
AbstractWe show that a polyhedral cone Γ in Rn with apex at 0 can be brought to the first quadrant b...
We construct a characteristic polyhedral for idealistic exponents over arbitrary fields. From this w...
We introduce the notion of a favourable module for a complex unipotent algebraic group, whose proper...
AbstractThis paper is devoted to the open problem in F1-geometry of developing K-theory for F1-schem...
Abstract. Let k be an algebraically closed field of characteristic 0, and let K∗/K be a finite exten...
In this paper we consider some configurations of lines whose ideals are generated by a product of li...
Let X be the blow up of the points of transverse intersection of plane curves P and Q. Let $F\sb{d,m...
We give conditions for the Mayer–Vietoris property to hold for the algebraic K-theory of blow-up squ...
We prove that any dominant morphism of algebraic varieties over a field k of characteristic zero can...
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