Deutsch
 
Hilfe Datenschutzhinweis Impressum
  DetailsucheBrowse

Datensatz

DATENSATZ AKTIONENEXPORT
 ZurückNächste 
  Geometric flows and the swampland

Biasio, D. D. (2023). Geometric flows and the swampland. PhD Thesis, LMU, Munich.

Item is

Basisdaten

einblenden: ausblenden:
Genre: Hochschulschrift

Externe Referenzen

einblenden:
ausblenden:
externe Referenz:
https://edoc.ub.uni-muenchen.de/32132/ (beliebiger Volltext)
Beschreibung:
-
OA-Status:

Urheber

einblenden:
ausblenden:
 Urheber:
Biasio, Davide De1, Autor
Affiliations:
1Max Planck Institute for Physics, Max Planck Society and Cooperation Partners, ou_2253650              

Inhalt

einblenden:
ausblenden:
Schlagwörter: Theoretical Physics
 Zusammenfassung: After an introductory chapter on the quantum supersymmetric string, in which particular attention will be devoted to the techniques via which phenomenologically viable models can be obtained from the ultraviolet microscopic degrees of freedom, and a brief review of the swampland program, the technical tools required to deal with geometric flows will be outlined. The evolution of a broad family of scalar and metric bubble solutions under Perelman's combined flow will be then discussed, together with their asymptotic behaviour. Thereafter, the geometric flow equations associated to a generalised version of Perelman's entropy function will be derived and employed in defining the action-induced flow associated to a given theory for a scalar field and a dynamical metric. The problem of preserving Einstein field equations along the corresponding moduli space trajectories will be cured by allowing a supplementary energy-momentum tensor term to appear along the flow. In a particular example, such contribution will be shown to precisely reproduce the infinite tower of states with exponentially dropping masses postulated by the distance conjecture.

Details

einblenden:
ausblenden:
Sprache(n):
 Datum: 2023-07-13
 Publikationsstatus: Angenommen
 Seiten: -
 Ort, Verlag, Ausgabe: Munich : LMU
 Inhaltsverzeichnis: -
 Art der Begutachtung: -
 Identifikatoren: Anderer: MPP-2023-412
URI: https://publications.mppmu.mpg.de/?action=search&mpi=MPP-2023-412
 Art des Abschluß: Doktorarbeit

Veranstaltung

einblenden:

Entscheidung

einblenden:

Projektinformation

einblenden:

Quelle

einblenden: