Add to ORKGWe show that determinantal varieties defined by maximal minors of a generic matrix have a non-commutative desingularization, in that we construct a maximal Cohen-Macaulay module over such a variety whose endomorphism ring is Cohen-Macaulay and has finite global dimension. In the case of the determinant of a square matrix, this gives a non-commutative crepant resolution
A question of Bergman asks whether the adjoint of the generic square matrix over a field can be fact...
A question of Bergman asks whether the adjoint of the generic square matrix over a field can be fact...
Let R be the coordinate ring of an affine toric variety. We prove, using direct elementary methods, ...
We show that determinantal varieties defined by maximal minors of a generic matrix have a non-commut...
Abstract We show that determinantal varieties defined by maximal minors of a generic matrix have a n...
In our paper Non-commutative desingularization of determinantal varieties, I we constructed and st...
In our paper Non-commutative desingularization of determinantal varieties, I we constructed and st...
ABSTRACT. In our paper “Non-commutative desingularization of determinantal varieties I ” we construc...
In our paper “Non-commutative desingularization of determinantal varieties I”, we con-structed and s...
ABSTRACT. In our paper “Non-commutative desingularization of determinantal varieties I” we construct...
In our paper “Non-commutative desingularization of determinantal varieties I”, we con-structed and s...
In this paper we study endomorphism rings of finite global dimension over not necessarily normal com...
AbstractLet φ be a generically surjective morphism between direct sums of line bundles on Pn and ass...
Consider a finitely generated normal commutative algebra R over a field K. A non-commutative resolu...
In this article we develop a new method to deal with maximal Cohen{ Macaulay modules over non{isolat...
A question of Bergman asks whether the adjoint of the generic square matrix over a field can be fact...
A question of Bergman asks whether the adjoint of the generic square matrix over a field can be fact...
Let R be the coordinate ring of an affine toric variety. We prove, using direct elementary methods, ...
We show that determinantal varieties defined by maximal minors of a generic matrix have a non-commut...
Abstract We show that determinantal varieties defined by maximal minors of a generic matrix have a n...
In our paper Non-commutative desingularization of determinantal varieties, I we constructed and st...
In our paper Non-commutative desingularization of determinantal varieties, I we constructed and st...
ABSTRACT. In our paper “Non-commutative desingularization of determinantal varieties I ” we construc...
In our paper “Non-commutative desingularization of determinantal varieties I”, we con-structed and s...
ABSTRACT. In our paper “Non-commutative desingularization of determinantal varieties I” we construct...
In our paper “Non-commutative desingularization of determinantal varieties I”, we con-structed and s...
In this paper we study endomorphism rings of finite global dimension over not necessarily normal com...
AbstractLet φ be a generically surjective morphism between direct sums of line bundles on Pn and ass...
Consider a finitely generated normal commutative algebra R over a field K. A non-commutative resolu...
In this article we develop a new method to deal with maximal Cohen{ Macaulay modules over non{isolat...
A question of Bergman asks whether the adjoint of the generic square matrix over a field can be fact...
A question of Bergman asks whether the adjoint of the generic square matrix over a field can be fact...
Let R be the coordinate ring of an affine toric variety. We prove, using direct elementary methods, ...