The K(π,1)-conjecture for the affine braid groups

By Ruth Charney, David Peifer. 2003

48 citations recorded by the source corpus.

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

View Paper: https://www.semanticscholar.org/paper/c7d859e241233edf605e4db987b5f4b0a97d4d09

How researchers see this paper

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

In Discrete Mathematics and Combinatorics

1. Ruth Charney
2. Dany Margalit
3. John Meier

In Geometry and Topology

1. Robert W. Bell
2. Dany Margalit
3. John Meier
4. Ruth Charney
5. Jason A. Behrstock
6. K. Shackleton
7. Anthony Genevois
8. David Bessis

In Mathematical Physics

1. Robert W. Bell
2. Dany Margalit
3. John Meier
4. Ruth Charney
5. Jason A. Behrstock
6. K. Shackleton
7. David Bessis
8. Anthony Genevois

Citations in the corpus

• Injections of Artin groups (2005, background): “Cn−1) are also isomorphic to finite index subgroups of Mod(S) [1] [7] [ 8 ] [9] [24].”
• An introduction to right-angled Artin groups (2006, background): “Artin groups. For some partial results on non-spherical Artin groups see [4], [16], [24], [27], [28], [ 30 ], [31], [44], [73].”
• The language of geodesics for Garside groups (2004, background): “One can divide the sphere of radius n in the mixed half into those elements whose geodesics involve some negative power of δ (those lying below the diagonal in the schematic of Figure 4) and those that use no δ (those lying on or above the diagonal in the schematic of Figure 4).”