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We study the orbifold singularities $X=\mathbb{C}^3/\Gamma$ where $\Gamma$ is a finite subgroup of $SU(3)$.
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L. Bhardwaj and G. Zafrir, Classification of 5d 𝒩 \mathcal{N} = 1 gauge theories , JHEP 12
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L. Bhardwaj, More 5d KK theories , 2005.01722
2005
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D. R. Morrison, S. Schafer-Nameki and B. Willett, Higher-Form Symmetries in 5d , JHEP 09
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M. Caibar, Minimal models of canonical 3-fold singularities and their betti numbers , International Mathematics Research Notices 2005
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2014
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J. Serrano, Finite subgroups of sl (2, c) and sl (3, c) , Notes, Warwick (2014) , [ https://homepages.warwick.ac.uk/~masda/McKay/Carrasco_Project.pdf ]
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2014
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F. Butin and G. S. Perets, Branching law for finite subgroups of sl(3,c) and mckay correspondence , Journal of Group Theory 17
2014
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2015
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O. Bergman and G. Zafrir, 5d fixed points from brane webs and O7-planes , JHEP 12
2015
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2015
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2015
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2015
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G. Zafrir, Brane webs and O 5 O5 -planes , JHEP 03
2016
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2016
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2017
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2017
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P. Jefferson, S. Katz, H.-C. Kim and C. Vafa, On Geometric Classification of 5d SCFTs , JHEP 04
2018
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2018
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H. Hayashi, S.-S. Kim, K. Lee and F. Yagi, 5-brane webs for 5d 𝒩 \mathcal{N} = 1 G 2
2018
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H. Hayashi, S.-S. Kim, K. Lee and F. Yagi, Dualities and 5-brane webs for 5d rank 2 SCFTs , JHEP 12
2018
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2019
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L. Bhardwaj and P. Jefferson, Classifying 5 d 5d SCFTs via 6 d 6d SCFTs: Rank one , JHEP 07
2019
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L. Bhardwaj and P. Jefferson, Classifying 5d SCFTs via 6d SCFTs: Arbitrary rank , JHEP 10
2019
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2019
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H. Hayashi, S.-S. Kim, K. Lee and F. Yagi, 6d SCFTs, 5d Dualities and Tao Web Diagrams , JHEP 05
2019
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2019
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J. J. Heckman and T. Rudelius, Top Down Approach to 6D SCFTs , J. Phys. A 52
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2021
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M. Akhond and F. Carta, Magnetic quivers from brane webs with O7 +
2021
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2021
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