Scaling and local limits of Baxter permutations and bipolar orientations through coalescent-walk processes
Author:
Affiliation:
1. Institut für Mathematik, Universität Zürich
2. Université de Lyon, ENS de Lyon, Unité de mathématiques pures et appliquées
Publisher
Institute of Mathematical Statistics
Subject
Statistics, Probability and Uncertainty,Statistics and Probability
Reference54 articles.
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2. Kallenberg, O. (2017). Random Measures, Theory and Applications. Probability Theory and Stochastic Modelling 77. Springer, Cham.
3. Gwynne, E., Holden, N. and Sun, X. (2020). A mating-of-trees approach for graph distances in random planar maps. Probab. Theory Related Fields 177 1043–1102.
4. Kenyon, R., Miller, J., Sheffield, S. and Wilson, D. B. (2019). Bipolar orientations on planar maps and SLE12. Ann. Probab. 47 1240–1269.
5. Le Gall, J.-F. (2013). Uniqueness and universality of the Brownian map. Ann. Probab. 41 2880–2960.
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