Description
Book SynopsisContains the proceedings of the AMS Special Session on Unimodularity in Randomly Generated Graphs, held in 2016, in Denver, Colorado. Unimodularity, a term initially used in locally compact topological groups, is one of the main examples in which the generalization from groups to graphs is successful.
Table of Contents
- R. Lyons, Monotonicity of average return probabilities for random walks in random environments
- O. Angel and T. Hutchcroft, Counterexamples for percolation on unimodular random graphs
- I. Benjamini and O. Gurel-Gurevich, Invariant $\rho$-percolation on regular trees
- I. Benjamini and G. Elek, Sparse graph limits along balls
- I. Benjamini, Percolation and coarse conformal uniformization
- A. Timar, Invariant tilings and unimodular decorations of Cayley graphs
- E. Paquette, Distributional lattices on Riemannian symmetric spaces
- F. Baccelli, M.-O. Haji-Mirsadeghi, and A. Khezeli, Eternal Family Trees and dynamics on unimodular random graphs
- V. A. Kaimanovich, Circular slider graphs: de Bruijn, Kautz, Rauzy, lamplighters and spiders
- L. Bowen, All properly ergodic Markov chains over a free group are orbit equivalent
- A. Khezeli, Shift-coupling of random rooted graphs and networks.
