The integral cohomology of the Bianchi groups
By E. Berkove. 2002
56 citations recorded by the source corpus.
We calculate the integral cohomology ring structure for various members of the Bianchi group family. The main tools we use are the Bockstein spectral sequence and a long exact sequence derived from Bass-Serre theory.
Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/df3a86faab39ec223d2cd3ac8aa38e4085857daa
How researchers see this paper
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In Discrete Mathematics and Combinatorics
- Akshay Venkatesh
- Ian Biringer
- Nicolas Bergeron
- Miklós Abért
- Tsachik Gelander
- Iddo Samet
- Nikolay Nikolov
- Frank Calegari
In Geometry and Topology
- Akshay Venkatesh
- Nicolas Bergeron
- Nikolay Nikolov
- Miklós Abért
- Ian Biringer
- Iddo Samet
- Jean Raimbault
- Tsachik Gelander
In Mathematical Physics
- Akshay Venkatesh
- Nicolas Bergeron
- Miklós Abért
- Nikolay Nikolov
- Ian Biringer
- Iddo Samet
- Jean Raimbault
- Tsachik Gelander
Citations in the corpus
- A torsion Jacquet--Langlands correspondence (2012, methodology): “This phenomenon has been observed (by Haluk Şengün, personal communication; see also section 8.5) in numerical investigations.”
- On the growth of $L^2$-invariants for sequences of lattices in Lie groups (2012, background): “In this setting there are extensive computations by Şengun [43] for covers of a fixed manifold that suggest the answer to the question above is negative, indicating that the contribution of the regulator to the limit in Conjecture 8.”