A Conjecture Concerning a Limit of Non-Cayley Graphs
By Reinhard Diestel, I. Leader. 2001
100 citations recorded by the source corpus.
Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/a2c1ebfcc1b177c4f07a67ddf2e121f5cbdb494b
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
- Yuval Peres
- Russell Lyons
- Laurent Bartholdi
- Alexei Borodin
- Charles Bordenave
- Subhro Ghosh
- Mathew D. Penrose
- Pietro Caputo
In Geometry and Topology
- Yuval Peres
- Russell Lyons
- Laurent Bartholdi
- Wolfgang Woess
- Rostislav I. Grigorchuk
- Pablo Shmerkin
- Manjunath Krishnapur
- Michael Hochman
In Mathematical Physics
- Russell Lyons
- Yuval Peres
- Laurent Bartholdi
- Wolfgang Woess
- Alexei Borodin
- Pablo Shmerkin
- Rostislav I. Grigorchuk
- Charles Bordenave
Citations in the corpus
- Spectral Computations on Lamplighter Groups and Diestel-Leader Graphs (2004, background): “Now, the Cayley graphs of Zq Z considered in [14] and [8] turn out to have geometric realizations as specific examples DL(q, q) in the family of Diestel-Leader graphs introduced by Diestel and Leader [9], i.e., the horocyclic products DL(q, r) of two homogeneous trees with degree q + 1 and r + 1, re”
- Analogues of Cayley graphs for topological groups (2008, unknown): “[7].”
- Probability on Trees and Networks (2017, background): “This example of a transitive graph was first discovered by Diestel and Leader (2001) for the purpose of providing a potential example of a transitive graph that is not roughly isometric to any Cayley graph.”