The relationship between an algebra and its associated monomial algebra is investigated when at least one of the algebras is d-Koszul It is shown that an algebra which has a reduced Grobnerbasis that is composed of homogeneous elements of degree d is d-Koszul if and only if its associated monomial algebra is d-Koszul The class of 2-d-determined algebras and the class 2-d-Koszul algebras are introduced In particular it is shown that 2-d-determined monomial algebras are 2-d-Koszul algebras and the structure of the ideal of relations of such an algebra is completely determined (C) 2010 Elsevier B V All rights reserve
17 pagesInternational audienceWe determine all inhomogeneous Yang-Mills algebras and super Yang-Mill...
International audienceWe extend Koszul calculus defined on quadratic algebras by Berger, Lambre, Sol...
International audienceWe extend Koszul calculus defined on quadratic algebras by Berger, Lambre, Sol...
The relationship between an algebra and its associated monomial algebra is investigated when at leas...
AbstractThe relationship between an algebra and its associated monomial algebra is investigated when...
The aim of this short paper is to study the relationships among Koszul algebras, d-Koszul algebras, ...
AbstractIn this paper we study d-Koszul algebras which were introduced by Berger. We show that when ...
Condition (Fg) was introduced in [6] to ensure that the theory of support varieties of a finite dime...
In this thesis, we present a detailed exposition of Koszul algebras and Koszul duality. We begin wit...
Abstract. Vatne [12] and Green & Marcos [8] have indepen-dently studied the Koszul-like homologi...
We generalise Koszul and D-Koszul algebras by introducing a class of graded algebras called (D, A)-s...
AbstractIn this paper we study the finite generation of Ext-algebras of a class of algebras called δ...
Vatne, and Green and Marcos, have independently studied the Koszul-like homological properties of gr...
Abstract. This is a self-contained and elementary survey of some well-known material on connected an...
Koszul algebras, introduced by Priddy, are positively graded K-algebras R whose residue fieldK has a...
17 pagesInternational audienceWe determine all inhomogeneous Yang-Mills algebras and super Yang-Mill...
International audienceWe extend Koszul calculus defined on quadratic algebras by Berger, Lambre, Sol...
International audienceWe extend Koszul calculus defined on quadratic algebras by Berger, Lambre, Sol...
The relationship between an algebra and its associated monomial algebra is investigated when at leas...
AbstractThe relationship between an algebra and its associated monomial algebra is investigated when...
The aim of this short paper is to study the relationships among Koszul algebras, d-Koszul algebras, ...
AbstractIn this paper we study d-Koszul algebras which were introduced by Berger. We show that when ...
Condition (Fg) was introduced in [6] to ensure that the theory of support varieties of a finite dime...
In this thesis, we present a detailed exposition of Koszul algebras and Koszul duality. We begin wit...
Abstract. Vatne [12] and Green & Marcos [8] have indepen-dently studied the Koszul-like homologi...
We generalise Koszul and D-Koszul algebras by introducing a class of graded algebras called (D, A)-s...
AbstractIn this paper we study the finite generation of Ext-algebras of a class of algebras called δ...
Vatne, and Green and Marcos, have independently studied the Koszul-like homological properties of gr...
Abstract. This is a self-contained and elementary survey of some well-known material on connected an...
Koszul algebras, introduced by Priddy, are positively graded K-algebras R whose residue fieldK has a...
17 pagesInternational audienceWe determine all inhomogeneous Yang-Mills algebras and super Yang-Mill...
International audienceWe extend Koszul calculus defined on quadratic algebras by Berger, Lambre, Sol...
International audienceWe extend Koszul calculus defined on quadratic algebras by Berger, Lambre, Sol...