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H. Hayashi, S.-S. Kim, K. Lee, and F. Yagi, “Rank-3 antisymmetric matter on 5-brane webs,” JHEP
Original
1902
Earlier work this paper cites.
F. Apruzzi, C. Lawrie, L. Lin, S. Schafer-Nameki, and Y.-N. Wang, “5d Superconformal Field Theories and Graphs,” Phys.Lett
Original
1906
Earlier work this paper cites.
F. Apruzzi, C. Lawrie, L. Lin, S. Schafer-Nameki, and Y.-N. Wang, “Fibers add Flavor, Part I: Classification of 5d SCFTs, Flavor Symmetries and BPS States,” JHEP
Original
1907
Earlier work this paper cites.
L. Bhardwaj, P. Jefferson, H.-C. Kim, H.-C. Tarazi, and C. Vafa, “Twisted Circle Compactification of 6d SCFTs,” arXiv:1909.11666 [hep-th]
Original
1909
Earlier work this paper cites.
F. Apruzzi, C. Lawrie, L. Lin, S. Schafer-Nameki, and Y.-N. Wang, “Fibers add Flavor, Part II: 5d SCFTs, Gauge Theories, and Dualities,” arXiv:1909.09128 [hep-th]
Original
1909
Earlier work this paper cites.
L. Bhardwaj, “On the classification of 5 d 5d SCFTs,” arXiv:1909.09635 [hep-th]
Original
1909
Earlier work this paper cites.
C. F. Uhlemann, “Exact results for 5d SCFTs of long quiver type,” arXiv:1909.01369 [hep-th]
Original
1909
Earlier work this paper cites.
L. Bhardwaj, “Dualities of 5 d 5d gauge theories from S-duality,” arXiv:1909.05250 [hep-th]
Original
1909
Earlier work this paper cites.
V. Saxena, “Rank-two 5d SCFTs from M-theory at isolated toric singularities: a systematic study,” arXiv:1911.09574 [hep-th]
Original
1911
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L. Bhardwaj, “Do all 5d SCFTs descend from 6d SCFTs?,” arXiv:1912.00025 [hep-th]
Original
1912
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F. Apruzzi, S. Schafer-Nameki, and Y.-N. Wang, “5d SCFTs from Decoupling and Gluing,” arXiv:1912.04264 [hep-th]
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1912
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Original
1912
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Original
1912
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H. Hayashi, S.-S. Kim, K. Lee, and F. Yagi, “Complete prepotential for 5d 𝒩 = 1 {\cal N}=1 superconformal field theories,” JHEP
Original
1912
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Similar

A. Brandhuber and Y. Oz, “The D-4 - D-8 brane system and five-dimensional fixed points,” Phys. Lett
1999
Cited alongside, same era.
L. Bhardwaj and G. Zafrir, “Classification of 5d N=1 gauge theories,” arXiv:2003.04333 [hep-th]
Original
2003
Cited alongside, same era.
J. Eckhard, S. Schafer-Nameki, and Y.-N. Wang, “Trifectas for T N T_{N} in 5d,” arXiv:2004.15007 [hep-th]
Original
2004
Cited alongside, same era.
L. Bhardwaj, “More 5d KK theories,” arXiv:2005.01722 [hep-th]
Original
2005
Cited alongside, same era.
D. R. Morrison, S. Schafer-Nameki, and B. Willett, “Higher-Form Symmetries in 5d,” JHEP
Original
2005

Then

E. D’Hoker, M. Gutperle, A. Karch, and C. F. Uhlemann, “Warped A d S 6 × S 2 AdS_{6}\times S_{2} in Type IIB supergravity I: Local solutions,” JHEP
Original
2016
Later among the works it cites.
H. Hayashi, S.-S. Kim, K. Lee, M. Taki, and F. Yagi, “More on 5d descriptions of 6d SCFTs,” JHEP
Original
2016
Later among the works it cites.
K. Ohmori and H. Shimizu, “S 1
Original
2016
Later among the works it cites.
M. Del Zotto, J. J. Heckman, and D. R. Morrison, “6D SCFTs and Phases of 5D Theories,” JHEP
Original
2017
Later among the works it cites.
D. Xie and S.-T. Yau, “Three dimensional canonical singularity and five dimensional 𝒩 \mathcal{N} = 1 SCFT,” JHEP

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2020

Flavor Symmetry of 5d SCFTs, Part 2: Applications

Bhardwaj, Lakshya

Understand

In Part 1 of this series of papers, we described a general method for determining the flavor symmetry of any 5d SCFT which can be constructed by integrating out BPS particles from some 6d SCFT compactified on a circle.

In this part, we apply the method to explicitly determine the flavor symmetry of those 5d SCFTs which reduce, upon a mass deformation, to some 5d N=1 gauge theory carrying a simple gauge algebra.
In these cases, the flavor symmetry of the 5d gauge theory is often enhanced at the conformal point.
We use our method to determine this enhancement.