AbstractWe explain the isomorphism between the G-Hilbert scheme and the F-blowup from the noncommutative viewpoint after Van den Bergh. In doing this, we immediately and naturally arrive at the notion of D-modules. We also find, as a byproduct, a canonical way to construct a noncommutative resolution at least for a few classes of singularities in positive characteristic
The model theory of Sz.-Nagy and Foias for contractions was reformulated in [15, chapter 3]. The exi...
In this article, following an insight of Kontsevich, we extend the famous Weil conjecture (as well a...
In this paper, we study minimal free resolutions for modules over rings of linear differential opera...
AbstractWe explain the isomorphism between the G-Hilbert scheme and the F-blowup from the noncommuta...
Abstract. — We study liftings or deformations of D-modules (D is the ring of dif-ferential operators...
We first generalize classical Auslander–Reiten duality for isolated singularities to cover singulari...
In this paper we study endomorphism rings of finite global dimension over not necessarily normal com...
Van den Bergh defined a notion of blowing up a noncommutative surface at a point lying on a commutat...
A class of modules is called deconstructible if it coincides with the class of all S-filtered module...
AbstractIn this paper, we study minimal free resolutions for modules over rings of linear differenti...
We discuss noncommutative gauge theory from the generalized geometry point of view. We argue that th...
The papers of this volume share as a common goal the structure and classi- fication of noncommutativ...
We give an introduction to the McKay correspondence and its connection to quotients of Cn by finite ...
Abstract. Let R be a noetherian normal domain. We investigate when R admits a faithful module whose ...
Abstract. A Hilbert module over the free algebra generated by n noncommutative variables is a Hilber...
The model theory of Sz.-Nagy and Foias for contractions was reformulated in [15, chapter 3]. The exi...
In this article, following an insight of Kontsevich, we extend the famous Weil conjecture (as well a...
In this paper, we study minimal free resolutions for modules over rings of linear differential opera...
AbstractWe explain the isomorphism between the G-Hilbert scheme and the F-blowup from the noncommuta...
Abstract. — We study liftings or deformations of D-modules (D is the ring of dif-ferential operators...
We first generalize classical Auslander–Reiten duality for isolated singularities to cover singulari...
In this paper we study endomorphism rings of finite global dimension over not necessarily normal com...
Van den Bergh defined a notion of blowing up a noncommutative surface at a point lying on a commutat...
A class of modules is called deconstructible if it coincides with the class of all S-filtered module...
AbstractIn this paper, we study minimal free resolutions for modules over rings of linear differenti...
We discuss noncommutative gauge theory from the generalized geometry point of view. We argue that th...
The papers of this volume share as a common goal the structure and classi- fication of noncommutativ...
We give an introduction to the McKay correspondence and its connection to quotients of Cn by finite ...
Abstract. Let R be a noetherian normal domain. We investigate when R admits a faithful module whose ...
Abstract. A Hilbert module over the free algebra generated by n noncommutative variables is a Hilber...
The model theory of Sz.-Nagy and Foias for contractions was reformulated in [15, chapter 3]. The exi...
In this article, following an insight of Kontsevich, we extend the famous Weil conjecture (as well a...
In this paper, we study minimal free resolutions for modules over rings of linear differential opera...
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