Singly generated planar algebras of small dimension
By D. Bisch, Vaughan F. R. Jones. 2000
78 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/76caba3347a727954def25df32ec3d09da73d417
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
- Julien Bichon
- T. Banica
- Benoît Collins
- Zhengwei Liu
- Michael Brannan
- Roland Speicher
- Stephen J. Curran
- Moritz Weber
In Geometry and Topology
- T. Banica
- Julien Bichon
- Benoît Collins
- Zhengwei Liu
- Roland Speicher
- Michael Brannan
- Moritz Weber
- Amaury Freslon
In Mathematical Physics
- T. Banica
- Julien Bichon
- Benoît Collins
- Zhengwei Liu
- Roland Speicher
- Michael Brannan
- Moritz Weber
- Amaury Freslon
Citations in the corpus
- Quantum permutation groups: a survey (2006, background): “This is in turn part of the Bisch-Jones classification project for planar algebras generated by a 2-box [23], [24].”
- Quantum automorphism groups of small metric spaces (2003, background): “ite different from those of Bisch and Jones. The fact that the 2-box here is given by an explicit operator brings lots of simplifi- cations with respect to the much more general situation considered in [6], [7]. As an example, Landau’s exchange relation ([13]), which is one of the main tools in classi”
- Exchange relation planar algebras of small rank (2013, methodology): “After decomposing S as a free product, a virtual normalizer becomes either a trace-one projection or the second Jones-Wenzl projection of a Temperley-Lieb component in the free product.”
- Quantum automorphism groups of homogeneous graphs (2003, background): “We should mention that in this definition the terminology is not standard.”