Noncommutative resolutions and rational singularities

By J. T. Stafford, Michel van den Bergh. 2006

55 citations recorded by the source corpus.

[Van den Bergh, M.] Univ Hasselt, Dept WNI, B-3590 Diepenbeek, Belgium. [Stafford, J. T.] Univ Michigan, Dept Math, Ann Arbor, MI 48109 USA.

Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/143b682dbbc11360caa61dcaa7f320c8df622dbb

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Michel van den Bergh
2. Osamu Iyama
3. Tatiana Gateva-Ivanova
4. Raf Bocklandt
5. Nathan Broomhead
6. Lingyan Guo
7. Leandro Vendramin
8. B. Keller

In Geometry and Topology

1. Michel van den Bergh
2. Yukinobu Toda
3. Osamu Iyama
4. Tatiana Gateva-Ivanova
5. Markus Reineke
6. Raf Bocklandt
7. B. Keller
8. M. Wemyss

In Mathematical Physics

1. Michel van den Bergh
2. Yukinobu Toda
3. Markus Reineke
4. Daisuke Yamakawa
5. Osamu Iyama
6. Dmitri Orlov
7. T. Bridgeland
8. Alexander Kuznetsov

Citations in the corpus

• Non-commutative resolutions of quotient singularities for reductive groups (2015, unknown): “caulay S-module. For the rationale behind this definition see [48]. In general the behaviour of NCCRs closely mimics that of (commutative) crepant resolutions as defined in algebraic geometry (see e.g. [40]). In fact the concepts are closely related. Given a NCCR one may sometimes produce a crepant re”
• Non-commutative Crepant Resolutions (2002, background): “From the theory of homologically homogeneous rings [18, 34] we obtain ExtnA(S,A) is a graded simple left A-module.”