Zariski dense surface subgroups in SL(3,Z)

By Darren D. Long, Alan W. Reid, Morwen Thistlethwaite. 2011

47 citations recorded by the source corpus.

Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/d340d5ac92b98a99ce5d5e132f9653443a2a6d55

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In Discrete Mathematics and Combinatorics

1. H. Oh
2. Anna Wienhard
3. Harald Andrés Helfgott
4. Alexander Gorodnik
5. Akshay Venkatesh

In Geometry and Topology

1. Minju M. Lee
2. Samuel Edwards
3. H. Oh
4. Anna Wienhard
5. Peter Sarnak
6. A. Mohammadi
7. Alexander Gorodnik
8. Akshay Venkatesh

In Mathematical Physics

1. Minju M. Lee
2. Samuel Edwards
3. H. Oh
4. Anna Wienhard
5. Peter Sarnak
6. Alexander Gorodnik
7. Akshay Venkatesh
8. A. Mohammadi

Citations in the corpus

• Anosov groups: local mixing, counting and equidistribution (2020, background): “, thin matrix groups in the terminology of [40]) arising from Hitchin representations, as constructed in Kac-Vinberg [18] and Long-ReidThislethwaite [20] (see also [45, Theorem 24]).”
• An invitation to higher Teichm\"uller theory (2018, methodology): “tegral Hitchin representations were given by Kac and Vinberg [112], infinite families were constructed by Long, Reid, and Thistlethwaite with an explicit description using triangle groups. Theorem 23. [89] Let Γ = ha,b|a3 = b3 = (ab)4 = 1i be the (3,3,4) triangle group. There is an explicit polynomia”