(March 19 , 25, 26, 27) Course of Prof. Pablo A. Ferrari on "Point processes with applications to transport automata"
A list of past seminars is avalaible here
Our seminars are scheduled on Monday, at 2.30 pm (Italian time), unless specified. CT For the list of upcoming seminars, expand the menu ticking on the arrow.
March 16th, Monday, 2026 - 14.30
title: "Anisotropic Hastings-Levitov growth "
The seminar will be held at the GSSI Main Lecture Hall
and will also be streamed through Zoom at the link:
https://gssi-it.zoom.us/j/87571297606?pwd=uaKzpEsOHBPbP9D2XxbNsbnYGoBbsk.1
Meeting ID: 875 7129 7606
Passcode: SMAQ2526
March 23th, Monday, 2026 - 14.30
title: "Hydrodynamic limit for a TASEP with space-time discontinuous jump rates "
The seminar will be held at the Sala Seminari del blocco zero (DISIM, UnivAq)
and will also be streamed through Zoom at the link:
https://gssi-it.zoom.us/j/87571297606?pwd=uaKzpEsOHBPbP9D2XxbNsbnYGoBbsk.1
Meeting ID: 875 7129 7606
Passcode: SMAQ2526
March 30th, Monday, 2026 - 14.30
title: "tba"
The seminar will be held at the GSSI Main Lecture Hall
and will also be streamed through Zoom at the link:
https://gssi-it.zoom.us/j/87571297606?pwd=uaKzpEsOHBPbP9D2XxbNsbnYGoBbsk.1
Meeting ID: 875 7129 7606
Passcode: SMAQ2526
"Hydrodynamic limit for a TASEP with space-time discontinuous jump rates "
Date: March 23, 2026 (Monday) at 14.30.
on site: at the "Sala Seminari" ( Ed. Turing ) (DISIM, UnivAq)
zoom: https://gssi-it.zoom.us/j/87571297606pwd=uaKzpEsOHBPbP9D2XxbNsbnYGoBbsk.1
Meeting ID: 875 7129 7606
Passcode: SMAQ2526
The totally asymmetric simple exclusion process is a conservative particle system that has been studies though various mathematical lenses.
Results for this particle system include hydrodynamic limits, invariant distributions, fluctuations and large deviations. It has connections to the celebrated KPZ class via a coupling with the corner growth model and last passage percolation; it is considered one of the exactly solvable models of the KPZ class.
In this talk we will discuss a (non-exactly solvable) generalisation of TASEP in which the rates that govern the particle jumps depend on the location of the particle and the time that we are observing the process. The rates come from a background function that can be discontinuous in space and time.
We will discuss the hydrodynamic limit of this version of TASEP (for particle current and density), which will be the solution to certain discontinuous PDEs.