Abstract
This paper introduces two operations in quiver gauge theories. The first operation, collapse, takes a quiver with a permutation symmetry Sn and gives a quiver with adjoint loops. The corresponding 3d N = 4 Coulomb branches are related by an orbifold of Sn. The second operation, multi-lacing, takes a quiver with n nodes connected by edges of multiplicity k and replaces them by n nodes of multiplicity qk. The corresponding Coulomb branch moduli spaces are related by an orbifold of type ℤqn−1. Collapse generalises known cases that appeared in the literature [1–3]. These two operations can be combined to generate new relations between moduli spaces that are constructed using the magnetic construction.
Original language | English |
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Article number | 318 |
Number of pages | 50 |
Journal | Journal of High Energy Physics |
Volume | 2024 |
Issue number | 5 |
DOIs | |
Publication status | Published - May 2024 |
Austrian Fields of Science 2012
- 103012 High energy physics
Keywords
- Brane Dynamics in Gauge Theories
- Discrete Symmetries
- Supersymmetric Gauge Theory
- Supersymmetry and Duality