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20132024
most citedTransversal fluctuations of the ASEP, stochastic six vertex model, and Hall-Littlewood Gibbsian line ensembles

29 citations · 66 across the 20 of their papers we have counts for

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Showing 2021Show all

6 papers · 1 filter

math.PR2021

Tightness of -Gibbsian line ensembles

Evgeni Dimitrov, Xuan Wu

We develop a black-box theory, which can be used to show that a sequence of Gibbsian line ensembles is tight, provided that the one-point marginals of the lowest labeled curves of…

math.PR2021

Multi-level loop equations for -corners processes

Evgeni Dimitrov, Alisa Knizel

The goal of the paper is to introduce a new set of tools for the study of discrete and continuous -corners processes. In the continuous setting, our work provides a multi-level…

math.PR2021

Maximal free energy of the log-gamma polymer

Guillaume Barraquand, Ivan Corwin, Evgeni Dimitrov

We prove a phase transition for the law of large numbers and fluctuations of , the maximum of the free energy of the log-gamma directed polymer with parameter , max…

math.PR2021★ 1 cited

Large deviations for discrete -ensembles

Sayan Das, Evgeni Dimitrov

We consider discrete -ensembles as introduced by Borodin, Gorin and Guionnet in (Publications math{\' e}matiques de l'IH{\' E}S 125, 1-78, 2017). Under general assumptions, we e…

math.PR2021★ 2 cited

Characterization of -Brownian Gibbsian line ensembles

Evgeni Dimitrov

In this paper we show that an -Brownian Gibbsian line ensemble is completely characterized by the finite-dimensional marginals of its lowest indexed curve for a large class of i…

math.PR2021

Spatial tightness at the edge of Gibbsian line ensembles

Guillaume Barraquand, Ivan Corwin, Evgeni Dimitrov

Consider a sequence of Gibbsian line ensembles, whose lowest labeled curves (i.e., the edge) have tight one-point marginals. Then, given certain technical assumptions on the nature…