Upper Tail Large Deviations in First Passage Percolation

Author:

Basu Riddhipratim1,Sly Allan2,Ganguly Shirshendu3

Affiliation:

1. International Centre for Theoretical Sciences Tata Institute of Fundamental Research Bangalore 560089 India

2. Department of Mathematics Princeton University Princeton NJ 08540 USA

3. Department of Statistics UC Berkeley Berkeley CA 94720 USA

Publisher

Wiley

Subject

Applied Mathematics,General Mathematics

Reference38 articles.

1. A simplified proof of the relation between scaling exponents in first‐passage percolation;Auffinger A.;Ann. Probab.,2014

2. Auffinger A.;Damron M.;Hanson J.50 years of first passage percolation. Preprint 2015. arXiv: 1511.03262 [math.PR]

3. On the distribution of the length of the longest increasing subsequence of random permutations

4. Basu R.; Bhatia M.; Ganguly S. Lower tail large deviations in Poissonian polymers. In preparation.

5. Basu R.;Ganguly S.Connecting eigenvalue rigidity with polymer geometry: Diffusive transversal fluctuations under large deviation. Preprint 2019. arXiv: 1902.09510 [math.PR]

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1. The Lower Tail of q-pushTASEP;Communications in Mathematical Physics;2024-02-26

2. A variational formula for large deviations in first-passage percolation under tail estimates;The Annals of Applied Probability;2023-06-01

3. Lower tail of the KPZ equation;Duke Mathematical Journal;2020-05-15

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