Stochastic higher spin vertex models on the line I Corwin, L Petrov Communications in Mathematical Physics 343, 651-700, 2016 | 146 | 2016 |
Integrable probability: From representation theory to Macdonald processes A Borodin, L Petrov | 125* | 2014 |
Higher spin six vertex model and symmetric rational functions A Borodin, L Petrov Selecta Mathematica 24 (2), 751-874, 2018 | 124 | 2018 |
Asymptotics of random lozenge tilings via Gelfand–Tsetlin schemes L Petrov Probability theory and related fields 160 (3), 429-487, 2014 | 102 | 2014 |
Two-parameter family of infinite-dimensional diffusions on the Kingman simplex LA Petrov Functional Analysis and its applications 43, 279-296, 2009 | 87 | 2009 |
Asymptotics of uniformly random lozenge tilings of polygons. Gaussian free field L Petrov | 85 | 2015 |
Nearest neighbor Markov dynamics on Macdonald processes A Borodin, L Petrov Advances in Mathematics 300, 71-155, 2016 | 72 | 2016 |
Spectral theory for interacting particle systems solvable by coordinate Bethe ansatz A Borodin, I Corwin, L Petrov, T Sasamoto Communications in Mathematical Physics 339, 1167-1245, 2015 | 70 | 2015 |
Myosin-VIIa is expressed in multiple isoforms and essential for tensioning the hair cell mechanotransduction complex S Li, A Mecca, J Kim, GA Caprara, EL Wagner, TT Du, L Petrov, W Xu, ... Nature communications 11 (1), 2066, 2020 | 69 | 2020 |
Integrable probability: stochastic vertex models and symmetric functions A Borodin, L Petrov Stochastic Processes and Random Matrices: Lecture Notes of the Les Houches …, 2017 | 65 | 2017 |
Spectral theory for the q-Boson particle system A Borodin, I Corwin, L Petrov, T Sasamoto Compositio Mathematica 151 (1), 1-67, 2015 | 64 | 2015 |
-randomized Robinson–Schensted–Knuth correspondences and random polymers K Matveev, L Petrov Annales de l’Institut Henri Poincaré D 4 (1), 1-123, 2016 | 43 | 2016 |
The -PushASEP: A New Integrable Model for Traffic in Dimension I Corwin, L Petrov Journal of Statistical Physics 160 (4), 1005-1026, 2015 | 35* | 2015 |
Stochastic higher spin six vertex model and q-TASEPs D Orr, L Petrov Advances in Mathematics 317, 473-525, 2017 | 33 | 2017 |
The boundary of the Gelfand-Tsetlin graph: New proof of Borodin-Olshanski's formula, and its q-analogue L Petrov arXiv preprint arXiv:1208.3443, 2012 | 32 | 2012 |
Generalizations of TASEP in discrete and continuous inhomogeneous space A Knizel, L Petrov, A Saenz Communications in Mathematical Physics 372, 797-864, 2019 | 30 | 2019 |
Yang–Baxter field for spin Hall–Littlewood symmetric functions A Bufetov, L Petrov Forum of Mathematics, Sigma 7, e39, 2019 | 30 | 2019 |
Inhomogeneous exponential jump model A Borodin, L Petrov Probability theory and related fields 172, 323-385, 2018 | 22 | 2018 |
Yang-Baxter random fields and stochastic vertex models A Bufetov, M Mucciconi, L Petrov Advances in Mathematics 388, 107865, 2021 | 21 | 2021 |
Law of large numbers for infinite random matrices over a finite field A Bufetov, L Petrov Selecta Mathematica 21 (4), 1271-1338, 2015 | 21 | 2015 |