Add to ORKGWe introduce a method named homogeneous PBW deformation that preserves the regularity and some other homological properties for multigraded algebras. The method is used to produce Artin–Schelter regular algebras without the hypothesis on grading.Non UBCUnreviewedAuthor affiliation: Zhejiang UniversityFacult
This paper uses noncommutative resolutions of non-Gorenstein singularities to construct classical de...
AbstractWe construct several families of Artin–Schelter regular algebras of global dimension four us...
AbstractThis paper classifies central and normal extensions from global dimension 3 Artin–Schelter r...
We introduce a method named homogeneous PBW deformation that preserves the regularity and some other...
We introduce a method named homogeneous PBW-deformation that preserves the regularity and some other...
A central object in the study of noncommutative projective geometry is the (Artin-Schelter) regular ...
The results of this thesis essentially complete the classification of Artin-Schelter regular algebra...
Abstract. A deformation U, of a graded K-algebra A is said to be of PBW type if grU is A. It has bee...
AbstractTwisting process for homogeneous algebras is defined. It consists of a particular kind of ac...
The main aim of this thesis is the introduction and study of a common generalization of J. Zhang's t...
It is known that a connected graded algebra is Artin-Schelter (AS) regular if and only if it is twis...
It is known that a connected graded algebra is Artin-Schelter (AS) regular if and only if it is twis...
Artin-Schelter regular algebras can be thought of as noncommutative versions of commutative polynomi...
Artin-Schelter regular algebras can be thought of as noncommutative versions of commutative polynomi...
In this article we establish an explicit link between the classical theory of deformations à la Gers...
This paper uses noncommutative resolutions of non-Gorenstein singularities to construct classical de...
AbstractWe construct several families of Artin–Schelter regular algebras of global dimension four us...
AbstractThis paper classifies central and normal extensions from global dimension 3 Artin–Schelter r...
We introduce a method named homogeneous PBW deformation that preserves the regularity and some other...
We introduce a method named homogeneous PBW-deformation that preserves the regularity and some other...
A central object in the study of noncommutative projective geometry is the (Artin-Schelter) regular ...
The results of this thesis essentially complete the classification of Artin-Schelter regular algebra...
Abstract. A deformation U, of a graded K-algebra A is said to be of PBW type if grU is A. It has bee...
AbstractTwisting process for homogeneous algebras is defined. It consists of a particular kind of ac...
The main aim of this thesis is the introduction and study of a common generalization of J. Zhang's t...
It is known that a connected graded algebra is Artin-Schelter (AS) regular if and only if it is twis...
It is known that a connected graded algebra is Artin-Schelter (AS) regular if and only if it is twis...
Artin-Schelter regular algebras can be thought of as noncommutative versions of commutative polynomi...
Artin-Schelter regular algebras can be thought of as noncommutative versions of commutative polynomi...
In this article we establish an explicit link between the classical theory of deformations à la Gers...
This paper uses noncommutative resolutions of non-Gorenstein singularities to construct classical de...
AbstractWe construct several families of Artin–Schelter regular algebras of global dimension four us...
AbstractThis paper classifies central and normal extensions from global dimension 3 Artin–Schelter r...