Professor of Mathematics, University of Virginia.
Leonid Petrov works in integrable probability, an area of mathematical research at the interface between probability / statistical physics on the one hand and representation theory/quantum integrability on the other. He applies tools from integrability (symmetric functions and Yang-Baxter equations for solvable lattice models) to analyze the asymptotic behavior of stochastic models motivated by a wide range of real-world questions, including the structure of ice and other condensed matter, magnetism, quantum spin systems, thermodynamics, traffic models, and directed polymers.
Keywords: Integrable probability, KPZ universality, interacting particle systems, six vertex model, Yang-Baxter equation, stochastic vertex models, Bethe ansatz, Macdonald processes, random tilings, symmetric functions, algebraic combinatoricsRecently, he is also involved in broadening access to AI tools for working mathematicians by sharing best practices and participating in panel discussions. He also serves as an AI guide for Department of Mathematics, University of Virginia.
__@virginia.edu | |
-_-@virginia.edu | |
petrov@virginia.edu | |
lenia.petrov@gmail.com | |
+1-434-924-4167 | |
lenis2000 |