ℤ-graded simple rings

DOI10.1090/tran/6472zbMath1348.16001arXiv1310.5406OpenAlexW2233187436MaRDI QIDQ2790628

Daniel Rogalski, Jason P. Bell

Publication date: 7 March 2016

Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1310.5406

zbMATH Keywords

graded ringsgeneralized Weyl algebrassimple ringsgraded Morita equivalencesgraded quotient ringsgraded simple affine algebras

Mathematics Subject Classification ID

Rings arising from noncommutative algebraic geometry (16S38) Growth rate, Gelfand-Kirillov dimension (16P90) Graded rings and modules (associative rings and algebras) (16W50) Infinite-dimensional simple rings (except as in 16Kxx) (16D30) Rings of differential operators (associative algebraic aspects) (16S32)

Related Items

Grothendieck rings of towers of generalized Weyl algebras in the finite orbit case ⋮ Simple \(\mathbb{Z} \)-graded domains of Gelfand-Kirillov dimension two ⋮ Weight modules over Bell-Rogalski algebras

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• A quotient stack related to the Weyl algebra.
• The Dixmier-Moeglin equivalence for twisted homogeneous coordinate rings.
• Rings graded equivalent to the Weyl algebra.
• Stable reflexive sheaves
• Lectures on algebraic quantum groups
• Naïve noncommutative blowing up
• Generic noncommutative surfaces.
• Noncommutative graded domains with quadratic growth
• Generic flatness for strongly Noetherian algebras
• Projectively simple rings.
• A note on GK dimension of skew polynomial extensions
• A class of noncommutative projective surfaces
• A GENERALISED SKOLEM–MAHLER–LECH THEOREM FOR AFFINE VARIETIES
• Abstract Hilbert schemes. I