5d gauge theories on orbifolds and 4d 't Hooft line indices
arXiv:1309.1213 · doi:10.1007/JHEP11(2013)157
Abstract
We study indices for 5d gauge theories on S^1 \times S^4/Z_n. In the large orbifold limit, n \rightarrow \infty, we find evidence that the indices become 4d indices in the presence of a 't Hooft line operator. The non-perturbative part of the index poses some subtleties when being compared to the 4d monopole bubbling which happens in the presence of 't Hooft line operators. We study such monopole bubbling indices and find an interesting connection to the Hilbert series of the moduli space of instantons on an auxiliary ALE space.
43 pages
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Cited by in corpus (9)
- Topological strings and 5d T_N partition functions
- A slow review of the AGT correspondence
- On 't Hooft Defects, Monopole Bubbling and Supersymmetric Quantum Mechanics
- The Schur index with Polyakov loops
- Exact Schur line defect correlators
- Wilson surfaces in M5-branes
- ABCD of 't Hooft operators
- The NS limit of the 5D Superconformal Index
- Schur Connections: Chord Counting, Line Operators, and Indices