We develop the theory of minors of non-commutative schemes. This study is motivated by applications in the theory of non-commutative resolutions of singularities of commutative schemes. In particular, we construct a categorical resolution for non-commutative curves and in the rational case show that it can be realized as the derived category of a quasi-hereditary algebra
In this article, we study a triangulated category associated with a non-commutative resolution of si...
AbstractA well-known conjecture says that every one-relator group is coherent. We state and partly p...
Dlab V, Ringel CM. The module theoretical approach to quasi-hereditary algebras. In: Tachikawa H, Br...
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 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 this article we construct a categorical resolution of singularities of an excellent reduced curve...
Abstract. This paper concerns curves on noncommutative schemes, hereafter called quasi-schemes. A qu...
Non-commutative crepant resolutions are algebraic objects defined by Van den Bergh to realize an equ...
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...
We show that determinantal varieties defined by maximal minors of a generic matrix have a non-commut...
Exceptional collections frequently arise in algebraic and symplectic geometry. Since the work of Bei...
Consider a finitely generated normal commutative algebra R over a field K. A non-commutative resolu...
In this article, we study a triangulated category associated with a non-commutative resolution of si...
AbstractA well-known conjecture says that every one-relator group is coherent. We state and partly p...
Dlab V, Ringel CM. The module theoretical approach to quasi-hereditary algebras. In: Tachikawa H, Br...
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 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 this article we construct a categorical resolution of singularities of an excellent reduced curve...
Abstract. This paper concerns curves on noncommutative schemes, hereafter called quasi-schemes. A qu...
Non-commutative crepant resolutions are algebraic objects defined by Van den Bergh to realize an equ...
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...
We show that determinantal varieties defined by maximal minors of a generic matrix have a non-commut...
Exceptional collections frequently arise in algebraic and symplectic geometry. Since the work of Bei...
Consider a finitely generated normal commutative algebra R over a field K. A non-commutative resolu...
In this article, we study a triangulated category associated with a non-commutative resolution of si...
AbstractA well-known conjecture says that every one-relator group is coherent. We state and partly p...
Dlab V, Ringel CM. The module theoretical approach to quasi-hereditary algebras. In: Tachikawa H, Br...
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