| Tesi etd-02242024-161015 | 
    Link copiato negli appunti
  
    Tipo di tesi
  
  
    Tesi di laurea magistrale
  
    Autore
  
  
    ZANICHELLI, GIUSEPPE  
  
    URN
  
  
    etd-02242024-161015
  
    Titolo
  
  
    Roberge-Weiss endpoint of QCD under a magnetic background
  
    Dipartimento
  
  
    FISICA
  
    Corso di studi
  
  
    FISICA
  
    Relatori
  
  
    relatore Prof. D'Elia, Massimo
  
    Parole chiave
  
  - lattice
- numerical
- qcd
- quantum chromodynamics
- Roberge-Weiss endpoint
    Data inizio appello
  
  
    25/03/2024
  
    Consultabilità
  
  
    Completa
  
    Riassunto
  
  The main interests of this thesis are the effects on the Roberge-Weiss endpoint from a strong magnetic background. Simulations were made on the vertical line on which the RW transition takes place, distributed around the endpoint. Three different values of eB/T^2 were examined: 1.1 10^-4, 4.6 10^-5} and 3.5 10^-5. Lattices use the temporal extent of N_t=6 for the first two fields and 8 for the third. Different temporal extents are used to approach the continuum limit.
The Polyakov loop expectancy value and susceptibility are estimated, and their scaling behavior as the critical point is approached is examined. A finite size scaling approach is then used to extrapolate the found values to the continuum limit.
The order of transition is then estimated via both scaling relationships and the behavior of Markov chain histories. Results are then confronted with similar works.
The Polyakov loop expectancy value and susceptibility are estimated, and their scaling behavior as the critical point is approached is examined. A finite size scaling approach is then used to extrapolate the found values to the continuum limit.
The order of transition is then estimated via both scaling relationships and the behavior of Markov chain histories. Results are then confronted with similar works.
    File
  
  | Nome file | Dimensione | 
|---|---|
| Tesi_Zanichelli.pdf | 1.41 Mb | 
| Contatta l’autore | |
 
		