Random nearest neighbor graphs: The translation invariant case
Author:
Affiliation:
1. School of Mathematics, Georgia Institute of Technology, 686 Cherry St., Atlanta, GA 30332, USA
2. Department of Mathematics, City University of New York, City College, 160 Convent Ave, NAC 6/292, New York, NY 10031, USA
Publisher
Institute of Mathematical Statistics
Subject
Statistics, Probability and Uncertainty,Statistics and Probability
Reference19 articles.
1. D. Ahlberg and C. Hoffman. Random coalescing geodesics in first-passage percolation. Preprint, 2016.
2. P. Ballister and B. Bollobás. Percolation in the k-nearest neighbor graph. In Recent Results in Designs and Graphs: A Tribute to Lucia Gionfriddo, Quaderni di Matematica (M. Buratti, C. Lindner, F. Mazzocca, and N. Melone, eds.) 83–100, 28, 2013.
3. D. Boivin and J.-M. Derrien. Geodesics and recurrence of random walks in disordered systems. Ann. Probab. 7 (1991) 101–115.
4. G. Brito, M. Damron and J. Hanson. Absence of backward infinite paths for first-passage percolation in arbitrary dimension. Preprint, 2020.
5. R. Burton and M. Keane. Topological and metric properties of infinite clusters in stationary two-dimensional site-percolation. Israel J. Math. 76 (1991) 299–316.
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