RSK in last passage percolation: a unified approach-Reference-Cited by-同舟云学术

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RSK in last passage percolation: a unified approach

Published:2022-01-01 Issue:none Volume:19 Page:
ISSN:1549-5787
Container-title:Probability Surveys
language:
Short-container-title:Probab. Surveys

Author:

Dauvergne Duncan¹,Nica Mihai²,Virág Bálint¹

Affiliation:

1. Department of Mathematics, University of Toronto, Room 6290, 40 St. George Street, Toronto, ON, Canada M5S 2E4

2. Department of Mathematics & Statistics, University of Guelph, 50 Stone Road East Room 437, MacNaughton Building, Guelph, ON Canada, N1G 2W1

Publisher

Institute of Mathematical Statistics

Subject

Statistics and Probability

Reference38 articles.

1. Aigner, F. and Frieden, G. (2020). qRSt: A probabilistic Robinson–Schensted correspondence for Macdonald polynomials, arXiv:2009.03526.

2. Biane, P., Bougerol, P. and O’Connell, N. (2005). Littelmann paths and Brownian paths, Duke Mathematical Journal 130(1): 127–167.

3. Bougerol, P. and Jeulin, T. (2002). Paths in Weyl chambers and random matrices, Probability theory and related fields 124(4): 517–543.

4. Bufetov, A. and Matveev, K. (2018). Hall–Littlewood RSK field, Selecta Mathematica 24(5): 4839–4884.

5. Corwin, I. (2020). Invariance of polymer partition functions under the geometric RSK correspondence, arXiv:2001.01867.

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4. Estimation of the last passage percolation constant in a charged complete directed acyclic graph via perfect simulation;Latin American Journal of Probability and Mathematical Statistics;2023

5. Last passage isometries for the directed landscape;Probability Theory and Related Fields;2022-11-15

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