noncommutative algebra; noncommutative algebraic geometry; Koszul algebras and theirResearch Interests generalizations; computer algebra A. Conner and P. Goetz, A∞-algebra structures associated to K2 algebras. Journal of Algebra 337 (2011) pp. 63-81. A. Conner and B. Shelton, K2 factors of Koszul algebras and applications to fac
Koszul algebras have arisen in many contexts; algebraic geometry, combinatorics, Lie algebras, non-c...
AbstractThe notion of a K2-algebra was recently introduced by Cassidy and Shelton as a generalizatio...
In this paper we study N-koszul algebras which were introduced by R. Berger. We show that when n ≥ 3...
A new connection between combinatorics and noncommutative algebra is established by relating a certa...
Abstract. This is a joint work with Victor Ginzburg [4] in which we study a class of associative alg...
The aim of this short paper is to study the relationships among Koszul algebras, d-Koszul algebras, ...
Quadratic algebras, i.e., algebras defined by quadratic relations, often occur in various areas of m...
This work was started as an attempt to apply theory from noncommutative graded algebra to questions ...
In this note we compute several invariants (e.g. algebraic K-theory, cyclic homology and topological...
Abstract. We prove the simple fact that the factor ring of a Koszul algebra by a regular, normal, qu...
Abstract. Generalizing the notion of a Koszul algebra, a graded k-algebra A is K2 if its Yoneda alge...
t-koszul algebra was first introduced by Roland Berger as a generalization of koszul algebras [Ber]....
AbstractIn this paper we study d-Koszul algebras which were introduced by Berger. We show that when ...
Abstract. This is a self-contained and elementary survey of some well-known material on connected an...
Abstract. We investigate the relation of the Akemann-Giles-Kummer non commutative topology with the ...
Koszul algebras have arisen in many contexts; algebraic geometry, combinatorics, Lie algebras, non-c...
AbstractThe notion of a K2-algebra was recently introduced by Cassidy and Shelton as a generalizatio...
In this paper we study N-koszul algebras which were introduced by R. Berger. We show that when n ≥ 3...
A new connection between combinatorics and noncommutative algebra is established by relating a certa...
Abstract. This is a joint work with Victor Ginzburg [4] in which we study a class of associative alg...
The aim of this short paper is to study the relationships among Koszul algebras, d-Koszul algebras, ...
Quadratic algebras, i.e., algebras defined by quadratic relations, often occur in various areas of m...
This work was started as an attempt to apply theory from noncommutative graded algebra to questions ...
In this note we compute several invariants (e.g. algebraic K-theory, cyclic homology and topological...
Abstract. We prove the simple fact that the factor ring of a Koszul algebra by a regular, normal, qu...
Abstract. Generalizing the notion of a Koszul algebra, a graded k-algebra A is K2 if its Yoneda alge...
t-koszul algebra was first introduced by Roland Berger as a generalization of koszul algebras [Ber]....
AbstractIn this paper we study d-Koszul algebras which were introduced by Berger. We show that when ...
Abstract. This is a self-contained and elementary survey of some well-known material on connected an...
Abstract. We investigate the relation of the Akemann-Giles-Kummer non commutative topology with the ...
Koszul algebras have arisen in many contexts; algebraic geometry, combinatorics, Lie algebras, non-c...
AbstractThe notion of a K2-algebra was recently introduced by Cassidy and Shelton as a generalizatio...
In this paper we study N-koszul algebras which were introduced by R. Berger. We show that when n ≥ 3...