A Guided Tour Through the Garden of Noncommutative Motives
By Gonçalo Tabuada. 2011
60 citations recorded by the source corpus.
These are the extended notes of a survey talk on noncommutative motives given at the 3era Escuela de Inverno Luis Santalo - CIMPA Research School: Topics in Noncommutative Geometry, Buenos Aires, July 26 to August 6, 2010.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/7800d164937d17ba5d1495fb96adad98b8aceab1
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In Algebra and Number Theory
- Christian Bohning
- V. Lunts
- Hans-Christian Graf von Bothmer
- Daniel Bergh
- Pawel Sosna
- Olaf M. Schnürer
In Geometry and Topology
- Olaf M. Schnürer
- Christian Bohning
- V. Lunts
- Hans-Christian Graf von Bothmer
- Daniel Bergh
- Pawel Sosna
- Alexander Kuznetsov
- Gonçalo Tabuada
In Mathematical Physics
- Christian Bohning
- V. Lunts
- Hans-Christian Graf von Bothmer
- Daniel Bergh
- Pawel Sosna
- Olaf M. Schnürer
- Alexander Kuznetsov
- A. Neeman
Citations in the corpus
- Geometricity for derived categories of algebraic stacks (2016, background): “See [Kel06] and [Tab11] for surveys on dg categories and their invariants.”
- On the derived category of the classical Godeaux surface (2012, background): “Moreover, see, for example, [19], [29], [35], there is the intuition that Db(X) should be a version of the non-commutative motive of X, with decompositions of the (classical) Chow motive h(X) of X being reflected in a suitable sense by semi-orthogonal decompositions of Db(X).”