Bejelentkezés
 Fórum
 
 
Témakiírás
 
Bajnok Zoltán
Quantum spin chains and scaling field theory

TÉMAKIÍRÁS

Intézmény: Budapesti Műszaki és Gazdaságtudományi Egyetem
fizikai tudományok
Fizikai Tudományok Doktori Iskola

témavezető: Bajnok Zoltán
belső konzulens: Takács Gábor
helyszín (magyar oldal): Wigner FK
helyszín rövidítés: BME


A kutatási téma leírása:

Quantum spin chains appear ubiquitously in modern physics from statistical physics to the AdS/CFT duality. In the scaling limit, they can be described by two-dimensional quantum field theories. The non-perturbative bootstrap program provides exact results to observables in the critical points and their integrable perturbations. Away from these special cases, approximate methods can be used. Recent experiments showed, that quantum spin chains can be realized in various settings, moreover, it is possible to tune their parameters to bring them to regimes where the scaling field theory applies. Therefore, exact and approximate predictions of the scaling field theory and their validity in the spin chains are of great interest. Using existing machinery and developing new numerical and analytic methods we shall explore the scaling region of quantum spin chains, provide and verify predictions of scaling field theories.

The specific goals of the project include:

- Identification and interpretation of quasi-particle excitations in non-equilibrium settings

- Dynamical properties of quantum spin chains in the scaling limit

- Non-perturbative phenomena, such as confinement and false vacuum decay

- Identification of non-trivial critical points

előírt nyelvtudás: angol
további elvárások: 
Background in quantum theory, statistical physics and quantum field theory is required. This project requires both analytic and numerical skills.

felvehető hallgatók száma: 1

Jelentkezési határidő: 2024-05-31

 
Minden jog fenntartva © 2007, Országos Doktori Tanács - a doktori adatbázis nyilvántartási száma az adatvédelmi biztosnál: 02003/0001. Program verzió: 2.2358 ( 2017. X. 31. )