Seminars

A list of past seminars is avalaible here

List of upcoming seminars

Our seminars are scheduled on Monday, at 5.30 pm (Italian time), unless specified. For the list of upcoming seminars, expand the menu ticking on the arrow. 


  (University of Basel) 


Title:   "Derivation of the Vlasov equation from the fermionic many-body Schrödinger system using the Husimi measure " 


The seminar will be held at the Gssi Main Lecture Hall. Viale Crispi 7 (red room, see picture) 

 and will also be streamed through Zoom at the link: 

https://gssi-it.zoom.us/j/87571297606?pwd=kP2blVizaMrebCFuueRcnRsMpAJ5sA.1 

ID riunione: 875 7129 7606

Passcode: SMAQ2425   


Information:

We plan to have dinner with the speaker on the night of the seminar; if you are interested in joining the dinner, please send an email to Théotime  at theotime.girardot@gssi.it.  


"Derivation of the Vlasov equation from the fermionic many-body Schrödinger system using the Husimi measure "  


   

Date: September 17th, 2024 Tuesday  at 14:30 (Italian time)


onsite:   in the GSSI Main Lecture Hall. Viale Crispi 7 (red room, see picture) 

zoom: https://gssi-it.zoom.us/j/87571297606pwd=kP2blVizaMrebCFuueRcnRsMpAJ5sA.1 

ID riunione: 875 7129 7606


Passcode: SMAQ2425



Information:

We plan to have dinner with the speaker on the night of the seminar; if you are interested in joining the dinner, please send an email to Théotime  at theotime.girardot@gssi.it.  

Abstract

This seminar presents a derivation of the Vlasov equation from the fermionic many-body Schrödinger system, employing the Husimi measure as a liking tool. Our exploration begins with a heuristic understanding of the Vlasov equation's derivation. This is followed by a short review of the many-body Schrödinger equation. Then we will talk about the methodology of linking the solutions of the many-body Schrödinger equation with the Vlasov equation, namely the Wigner measure and the Husimi measure. Attendees will gain insights into the formalism of this approach and explore strategies for controlling residual terms appearing in the derivations.