Lower bounds for Auslander's representation dimension
By Steffen Oppermann. 2009
69 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/2d912e2dfa4b691cfb225f1f42fb412773044330
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In Algebra and Number Theory
- Osamu Iyama
- Martin Herschend
- Steffen Oppermann
- Gustavo Jasso
- Peter Jørgensen
- I. Reiten
- M. Wemyss
- B. Keller
In Geometry and Topology
- Osamu Iyama
- Martin Herschend
- Steffen Oppermann
- Gustavo Jasso
- Peter Jørgensen
- I. Reiten
- B. Keller
- M. Wemyss
In Mathematical Physics
- Steffen Oppermann
- Martin Herschend
- Osamu Iyama
- Gustavo Jasso
- I. Reiten
- Peter Jørgensen
- B. Keller
- Lidia Angeleri Hugel
Citations in the corpus
- n-Representation infinite algebras (2012, background): “eorem 7.5. Let Λ be an n-representation tame algebra over a perfect field K. Then repdimΛ ≥ n+2. The dimension of a triangulated category, introduced in [Ro], and certain generalizations introduced in [O] have proved to be useful for studying representation dimension. Let us recall the definition. Defi”
- Representation dimension of artin algebras (2010, background): “In order to do so we will give Rouquier’s definition of dimension of a triangulated category [12, 13], and the author’s generalization to subcategories [10].”
- Auslander–Reiten theory revisited (2008, unknown): “To accord with the conventions in [37], all modules in this subsection are left modules.”
- Orlov spectra: bounds and gaps (2010, unknown): “Oppermann, see [2], [10], [31], [38],[39],.”