Tesi etd-09252019-124520 |
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Tipo di tesi
Tesi di laurea magistrale
Autore
CANDIDO, ALESSANDRO
Indirizzo email
candido.ale@gmail.com
URN
etd-09252019-124520
Titolo
Simplicial quantum gravity with dynamical gauge fields
Dipartimento
FISICA
Corso di studi
FISICA
Relatori
relatore D'Elia, Massimo
commissario Prof. Mannella, Riccardo
commissario Prof. Fidecaro, Francesco
commissario Prof. Forti, Francesco
commissario Prof. Guadagnini, Enore
commissario Prof. Leporini, Dino
commissario Prof. Roddaro, Stefano
commissario Prof. Shore, Steven Neil
commissario Prof. Mannella, Riccardo
commissario Prof. Fidecaro, Francesco
commissario Prof. Forti, Francesco
commissario Prof. Guadagnini, Enore
commissario Prof. Leporini, Dino
commissario Prof. Roddaro, Stefano
commissario Prof. Shore, Steven Neil
Parole chiave
- Causal Dynamical Triangulations (CDT)
- Gauge
- lattice
- Monte Carlo
- numerical
- quantum gravity
- simulations
Data inizio appello
16/10/2019
Consultabilità
Completa
Riassunto
We design an algorithm for performing numerical simulations of the quantum dynamics of both gravity and gauge fields.
To do this we used the framework of Causal Dynamical Triangulations (CDT), that acts as an ultraviolet regulator defining the quantum dynamics of gravity on a specific kind of piece-wise linear manifold, the triangulations.
So we introduce on these triangulations a gauge structure, generalizing the pure gravity algorithm of CDT by merging it properly with the algorithms used for static flat backgorunds, in a way independent on the dimension of triangulations.
We also implement our algorithm and run the simulations, analyzing the outputs and comparing them with the theoretical predictions.
To do this we used the framework of Causal Dynamical Triangulations (CDT), that acts as an ultraviolet regulator defining the quantum dynamics of gravity on a specific kind of piece-wise linear manifold, the triangulations.
So we introduce on these triangulations a gauge structure, generalizing the pure gravity algorithm of CDT by merging it properly with the algorithms used for static flat backgorunds, in a way independent on the dimension of triangulations.
We also implement our algorithm and run the simulations, analyzing the outputs and comparing them with the theoretical predictions.
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