Local convergence for permutations and local limits for uniform J Borga
J. Probab. Theory Relat. Fields, 2019
22 * 2019 A decorated tree approach to random permutations in substitution-closed classes J Borga, M Bouvel, V Féray, B Stufler
Electronic Journal of Probability 25, 2020
16 2020 Square permutations are typically rectangular J Borga, E Slivken
The Annals of Applied Probability 30 (5), 2196-2233, 2020
13 2020 Almost square permutations are typically square J Borga, E Duchi, E Slivken
arXiv preprint arXiv:1910.04813, 2019
7 2019 The feasible region for consecutive patterns of permutations is a cycle polytope J Borga, R Penaguiao
Algebraic Combinatorics 3 (6), 1259-1281, 2020
6 2020 Asymptotic normality of consecutive patterns in permutations encoded by generating trees with one-dimensional labels J Borga
Random Structures & Algorithms, 2021
3 2021 Scaling and local limits of Baxter permutations and bipolar orientations through coalescent-walk processes J Borga, M Maazoun
arXiv preprint arXiv:2008.09086, 2020
2 2020 Random Permutations--A geometric point of view J Borga
arXiv preprint arXiv:2107.09699, 2021
2021 Quenched law of large numbers and quenched central limit theorem for multi-player leagues with ergodic strengths J Borga, B Cavalli
arXiv preprint arXiv:2103.01320, 2021
2021 The feasible regions for consecutive patterns of pattern-avoiding permutations J Borga, R Penaguiao
arXiv preprint arXiv:2010.06273, 2020
2020 Scaling and local limits of Baxter permutations through coalescent-walk processes J Borga, M Maazoun
arXiv preprint arXiv:2003.12639, 2020
2020 
Erik SlivkenUniversity of North Carolina WilmingtonEmail verificata su uncw.edu
