Add to ORKGWe introduce perfect resolving algebras and study their fundamental properties. These algebras are basic for our theory of dierential graded schemes, as they give rise to ane dierential graded schemes. We also introduce etale morphisms. The purpose for studying these, is that they will be used to glue dierential graded schemes from ane ones wit
This paper discusses a general lifting technique for solving polynomial equations in gradedstructure...
AbstractSince Buchberger introduced the theory of Gröbner bases in 1965 it has become an important t...
It is well known that various notions of distinguished bases of ideals, such as standard and Gröbner...
We provide a framework connecting several well-known theories related to the linearity of graded mod...
Let X be a Noetherian separated and finite dimensional scheme over a field K of characteristic zero....
AbstractBuilding on the concept of a smooth DG algebra we define the notion of a smooth derived cate...
AbstractLet (R, m, k) be a commutative noetherian local ring in which two is a unit. We prove that i...
Abstract. Based on an explicit description of the idealization of a graded submodule of a graded fre...
In the framework of bidifferential graded algebras, we present universal solution generating techniq...
Derived algebraic geometry is a far-reaching generalization of algebraic geometry. It has found nume...
We investigate algebra structures on resolutions of a special class of Cohen-Macaulay simplicial com...
For the algebras of SL2-invariants of small homological dimension the free graded resolutions and gr...
AbstractIn this paper we study the finite generation of Ext-algebras of a class of algebras called δ...
Differential graded algebras have played an important role in the study of infinite free resolutions...
AbstractA relatively compressed algebra with given socle degrees is an Artinian quotient A of a give...
This paper discusses a general lifting technique for solving polynomial equations in gradedstructure...
AbstractSince Buchberger introduced the theory of Gröbner bases in 1965 it has become an important t...
It is well known that various notions of distinguished bases of ideals, such as standard and Gröbner...
We provide a framework connecting several well-known theories related to the linearity of graded mod...
Let X be a Noetherian separated and finite dimensional scheme over a field K of characteristic zero....
AbstractBuilding on the concept of a smooth DG algebra we define the notion of a smooth derived cate...
AbstractLet (R, m, k) be a commutative noetherian local ring in which two is a unit. We prove that i...
Abstract. Based on an explicit description of the idealization of a graded submodule of a graded fre...
In the framework of bidifferential graded algebras, we present universal solution generating techniq...
Derived algebraic geometry is a far-reaching generalization of algebraic geometry. It has found nume...
We investigate algebra structures on resolutions of a special class of Cohen-Macaulay simplicial com...
For the algebras of SL2-invariants of small homological dimension the free graded resolutions and gr...
AbstractIn this paper we study the finite generation of Ext-algebras of a class of algebras called δ...
Differential graded algebras have played an important role in the study of infinite free resolutions...
AbstractA relatively compressed algebra with given socle degrees is an Artinian quotient A of a give...
This paper discusses a general lifting technique for solving polynomial equations in gradedstructure...
AbstractSince Buchberger introduced the theory of Gröbner bases in 1965 it has become an important t...
It is well known that various notions of distinguished bases of ideals, such as standard and Gröbner...