activity
20082023
most citedThe KPZ fixed point

174 citations · 821 across the 30 of their papers we have counts for

collaborators

30 papers

math.PR2023

Exact solution of TASEP and variants with inhomogeneous speeds and memory lengths

Konstantin Matetski, Daniel Remenik

In [arXiv:1701.00018, arXiv:2107.07984] an explicit biorthogonalization method was developed that applies to a class of determinantal measures which describe the evolution of sever…

math.PR2022★ 3 cited

Polynuclear growth and the Toda lattice

Konstantin Matetski, Jeremy Quastel, Daniel Remenik

It is shown that the polynuclear growth model is a completely integrable Markov process in the sense that its transition probabilities are given by Fredholm determinants of kernels…

math.PR2022★ 4 cited

Integrable fluctuations in the KPZ universality class

Daniel Remenik

The KPZ fixed point is a scaling invariant Markov process which arises as the universal scaling limit of a broad class of models of random interface growth in one dimension, the on…

math.PR2021★ 15 cited

TASEP and generalizations: Method for exact solution

Konstantin Matetski, Daniel Remenik

The explicit biorthogonalization method, developed in [arXiv:1701.00018] for continuous time TASEP, is generalized to a broad class of determinantal measures which describe the evo…

cs.CY2021★ 2 cited

Data Science for Engineers: A Teaching Ecosystem

Felipe Tobar, Felipe Bravo-Marquez, Jocelyn Dunstan +4

We describe an ecosystem for teaching data science (DS) to engineers which blends theory, methods, and applications, developed at the Faculty of Physical and Mathematical Sciences,…

math.PR2020★ 7 cited

Airy process with wanderers, KPZ fluctuations, and a deformation of the Tracy--Widom GOE distribution

Karl Liechty, Gia Bao Nguyen, Daniel Remenik

We study the distribution of the supremum of the Airy process with wanderers minus a parabola, or equivalently the limit of the rescaled maximal height of a system of non-i…