Non-existence of bi-infinite geodesics in the exponential corner growth model M Balázs, O Busani, T Seppäläinen
Forum of Mathematics, Sigma 8, e46, 2020
41 2020 Local stationarity in exponential last-passage percolation M Balázs, O Busani, T Seppäläinen
Probability Theory and Related Fields 180, 113-162, 2021
22 2021 The stationary horizon and semi-infinite geodesics in the directed landscape O Busani, T Seppäläinen, E Sorensen
The Annals of Probability 52 (1), 1-66, 2024
21 2024 Universality of the geodesic tree in last passage percolation O Busani, PL Ferrari
The Annals of Probability 50 (1), 90-130, 2022
19 2022 Diffusive scaling limit of the Busemann process in Last Passage Percolation O Busani
arXiv preprint arXiv:2110.03808, 2021
12 2021 Non-existence of bi-infinite polymers O Busani, T Seppäläinen
Electronic Journal of Probability 27, 1-40, 2022
8 2022 On the Exponent Governing the Correlation Decay of the R Basu, O Busani, PL Ferrari
Communications in Mathematical Physics 398 (3), 1171-1211, 2023
7 2023 Scaling limit of the TASEP speed process O Busani, T Seppäläinen, E Sorensen
arXiv preprint arXiv:2211.04651, 2022
7 2022 Bounds on the running maximum of a random walk with small drift O Busani, T Seppäläinen
arXiv preprint arXiv:2010.08767, 2020
5 2020 Aging uncoupled continuous time random walk limits O Busani
5 2016 Scaling limit of multi-type invariant measures via the directed landscape O Busani, T Seppäläinen, E Sorensen
arXiv preprint arXiv:2310.09284, 2023
3 2023 The TAZRP speed process G Amir, O Busani, P Gonçalves, JB Martin
Annales de l'Institut Henri Poincare (B) Probabilites et statistiques 57 (3 …, 2021
3 2021 Invariant measures for multilane exclusion process G Amir, C Bahadoran, O Busani, E Saada
arXiv preprint arXiv:2105.12974, 2021
3 2021 Non-existence of bi-infinite polymer Gibbs measures O Busani, T Seppäläinen
arXiv preprint arXiv:2010.11279, 2020
3 2020 Non-existence of three non-coalescing infinite geodesics with the same direction in the directed landscape O Busani
arXiv preprint arXiv:2401.00513, 2023
1 2023 Finite dimensional Fokker–Planck equations for continuous time random walk limits O Busani
Stochastic Processes and their Applications 127 (5), 1496-1516, 2017
1 2017 Non-existence of bi-infinite geodesics in the exponential corner growth model (vol 8, E46, 2020) M Balazs, O Busani, T Seppalainen
FORUM OF MATHEMATICS SIGMA 9, 2021
2021 Non-existence of bi-infinite geodesics in the exponential corner growth model–Corrigendum M Balázs, O Busani, T Seppäläinen
Forum of Mathematics, Sigma 9, e58, 2021
2021 Continuous time random walk as a random walk in a random environment O Busani
arXiv preprint arXiv:1709.02141, 2017
2017 The stationary horizon and semi-infinite geodesics in the directed landscape E Sorensen, O Busani, TO Seppalainen
2022 Fall Central Sectional Meeting, 0
Timo SeppäläinenProfessor of Mathematics, University of Wisconsin-MadisonAdresse e-mail validée de math.wisc.edu
