66
IRUS Total
Downloads
  Altmetric

Algebraic construction of coulomb branches in 3d n=4 quiver gauge theories

File Description SizeFormat 
Miketa-D-2018-PhD-Thesis.pdfThesis2.02 MBAdobe PDFView/Open
Title: Algebraic construction of coulomb branches in 3d n=4 quiver gauge theories
Authors: Miketa, Dominik
Item Type: Thesis or dissertation
Abstract: This thesis serves as a self-contained review of some recent advances in the study of three-dimensional N=4 quiver gauge theories and their Coulomb branch moduli spaces in particular. Our investigation leverages and develops the Hilbert series and abelianisation approaches and finds them mutually complementary. Their synthe- sis provides an explicit construction of the Coulomb branch with several desirable properties: for example, the global symmetry is made explicit and any complex mass deformation is easily derived. Moreover, it naturally handles two generalisations of quiver gauge theories: non-simply laced quivers and previously unknown wreathed quivers. Many concrete examples are provided to illustrate the concepts.
Content Version: Open Access
Issue Date: Sep-2020
Date Awarded: Dec-2020
URI: http://hdl.handle.net/10044/1/85963
DOI: https://doi.org/10.25560/85963
Copyright Statement: Creative Commons Attribution NonCommercial NoDerivatives Licence
Supervisor: Hanany, Amihay
Sponsor/Funder: Science and Technology Facilities Council (Great Britain)
Funder's Grant Number: ST/N504336/1
Department: Physics
Publisher: Imperial College London
Qualification Level: Doctoral
Qualification Name: Doctor of Philosophy (PhD)
Appears in Collections:Physics PhD theses



This item is licensed under a Creative Commons License Creative Commons