The Generating Function for the Airy Point Process and a System of Coupled Painlevé II Equations-Reference-Cited by-同舟云学术

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The Generating Function for the Airy Point Process and a System of Coupled Painlevé II Equations

Published:2018-02-17 Issue:4 Volume:140 Page:403-437
ISSN:0022-2526
Container-title:Studies in Applied Mathematics
language:en
Short-container-title:Studies in Applied Mathematics

Author:

Claeys Tom¹,Doeraene Antoine¹

Affiliation:

1. Université catholique de Louvain

Funder

H2020 European Research Council

Belgian Interuniversity Attraction Pole

Publisher

Wiley

Subject

Applied Mathematics

Link

http://onlinelibrary.wiley.com/wol1/doi/10.1111/sapm.12209/fullpdf

Reference43 articles.

1. The arctic circle boundary and the Airy process;Johansson;Ann. Prob.,2005

2. Scale invariance of the PNG droplet and the Airy process;Praehofer;J. Stat. Phys.,2002

3. Determinantal random point fields;Soshnikov;Russ. Math. Surv.,2000

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1. The coupled Hirota equations with a 3×3$3\times 3$ Lax pair: Painlevé‐type asymptotics in transition zone;Studies in Applied Mathematics;2024-07-23

2. On the Fredholm determinant of the confluent hypergeometric kernel with discontinuities;Physica D: Nonlinear Phenomena;2024-05

3. Jánossy Densities and Darboux Transformations for the Stark and Cylindrical KdV Equations;Communications in Mathematical Physics;2024-04-25

4. A Two-Component Sasa–Satsuma Equation: Large-Time Asymptotics on the Line;Journal of Nonlinear Science;2024-02-24

5. On the generating function of the Pearcey process;The Annals of Applied Probability;2023-08-01

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