The Cannon–Thurston map for punctured-surface groups

By Brian H. Bowditch. 2006

62 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/874f5ee3184b52438a5b696a160be020b4112aee

How researchers see this paper

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

In Applied Mathematics

1. Lawrence Reeves
2. Mahan Mj
3. Pranab Sardar

In Geometry and Topology

1. Mahan Mj
2. Lawrence Reeves
3. Alessandro Sisto
4. Daniel T. Wise
5. Pranab Sardar
6. H. Bigdely
7. Frédéric Haglund
8. Michael W. Davis

In Mathematical Physics

1. Mahan Mj
2. Lawrence Reeves
3. Alessandro Sisto
4. Pranab Sardar
5. H. Bigdely
6. Daniel T. Wise

Citations in the corpus

• A combination theorem for strong relative hyperbolicity (2006, methodology): “Mutual coboundedness was proven for horoballs by Farb in Lemma 4.7 of [10] and by Bowditch in stating that the projection of the link of a vertex onto another [6] has bounded diameter in the link.”
• Cannon-Thurston Maps for Surface Groups (2006, methodology): “theodory extension Theorem, to asking if the limit set is locally connected. Minsky[Min94], Alperin-Dicks-Porti[ADP99], Cannon-Dicks[CD02][CD06], Klarreich [Kla99], McMullen [McM01], Bowditch [Bow02] [Bow07] and the author [Mit98b], [Mit98a], [Mj05b], [Mj06a] haveobtained partial positive answers. A”