AbstractIn this paper we classify graded reflexive ideals, up to isomorphism and shift, in certain three-dimensional Artin–Schelter regular algebras. This classification is similar to the classification of right ideals in the first Weyl algebra, a problem that was completely settled recently. The situation we consider is substantially more complicated however
AbstractWe construct projective moduli spaces for torsion-free sheaves on noncommutative projective ...
AbstractWe parametrize the affine space of Artinian affine ideals of K[x,y] which have a given initi...
AbstractThe 3-dimensional Sklyanin algebras, Sa,b,c, form a flat family parametrized by points (a,b,...
AbstractIn this paper we classify graded reflexive ideals, up to isomorphism and shift, in certain t...
Let S denote the 3-dimensional Sklyanin algebra over an algebraically closed field k and assume that...
Let S denote the 3-dimensional Sklyanin algebra over an algebraically closed field k and assume that...
Let S denote the 3-dimensional Sklyanin algebra over an algebraically closed field k and assume that...
AbstractGiven a ring R, we introduce the notion of a generalized Laurent polynomial ring over R. Thi...
AbstractWe classify 5-dimensional Artin–Schelter regular algebras generated by two generators of deg...
A central object in the study of noncommutative projective geometry is the (Artin-Schelter) regular ...
AbstractWe construct projective moduli spaces for torsion-free sheaves on noncommutative projective ...
AbstractWe determine the possible Hilbert functions of graded rank one torsion free modules over thr...
The 3-dimensional Sklyanin algebras degenerate to algebras isomorpic to either $\frac{\mathbb{C} }{...
AbstractWe study a class of noncommutative surfaces, and their higher dimensional analogs, which com...
The 3-dimensional Sklyanin algebras degenerate to algebras isomorpic to either $\frac{\mathbb{C} }{...
AbstractWe construct projective moduli spaces for torsion-free sheaves on noncommutative projective ...
AbstractWe parametrize the affine space of Artinian affine ideals of K[x,y] which have a given initi...
AbstractThe 3-dimensional Sklyanin algebras, Sa,b,c, form a flat family parametrized by points (a,b,...
AbstractIn this paper we classify graded reflexive ideals, up to isomorphism and shift, in certain t...
Let S denote the 3-dimensional Sklyanin algebra over an algebraically closed field k and assume that...
Let S denote the 3-dimensional Sklyanin algebra over an algebraically closed field k and assume that...
Let S denote the 3-dimensional Sklyanin algebra over an algebraically closed field k and assume that...
AbstractGiven a ring R, we introduce the notion of a generalized Laurent polynomial ring over R. Thi...
AbstractWe classify 5-dimensional Artin–Schelter regular algebras generated by two generators of deg...
A central object in the study of noncommutative projective geometry is the (Artin-Schelter) regular ...
AbstractWe construct projective moduli spaces for torsion-free sheaves on noncommutative projective ...
AbstractWe determine the possible Hilbert functions of graded rank one torsion free modules over thr...
The 3-dimensional Sklyanin algebras degenerate to algebras isomorpic to either $\frac{\mathbb{C} }{...
AbstractWe study a class of noncommutative surfaces, and their higher dimensional analogs, which com...
The 3-dimensional Sklyanin algebras degenerate to algebras isomorpic to either $\frac{\mathbb{C} }{...
AbstractWe construct projective moduli spaces for torsion-free sheaves on noncommutative projective ...
AbstractWe parametrize the affine space of Artinian affine ideals of K[x,y] which have a given initi...
AbstractThe 3-dimensional Sklyanin algebras, Sa,b,c, form a flat family parametrized by points (a,b,...