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All five-dimensional non-abelian gauge theories have a $U(1)_I$ global symmetry associated with instantonic particles.
1904
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1997
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1997
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1999
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2000
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R. Thorngren, “TQFT, Symmetry Breaking, and Finite Gauge Theory in 3+1D,”
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V. Borokhov, A. Kapustin, and X.-k. Wu, “Topological disorder operators in three-dimensional conformal field theory,”
2002
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V. Borokhov, A. Kapustin, and X.-k. Wu, “Monopole operators and mirror symmetry in three-dimensions,”
2002
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E. Witten, “Supersymmetric index in four-dimensional gauge theories,”
2002
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2004
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2015
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2015
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V. Mitev, E. Pomoni, M. Taki, and F. Yagi, “Fiber-Base Duality and Global Symmetry Enhancement,”
2015
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2015
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2005
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2005
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D. S. Freed and G. W. Moore, “Setting the quantum integrand of M-theory,”
2006
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2007
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F. Apruzzi, M. Dierigl, and L. Lin, “The Fate of Discrete 1-Form Symmetries in 6d,”
2008
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L. Bhardwaj and S. Schafer-Nameki, “Higher-form symmetries of 6d and 5d theories,”
2008
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2009
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2017
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D. Gaiotto and H.-C. Kim, “Duality walls and defects in 5d
2017
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2017
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C.-M. Chang, O. Ganor, and J. Oh, “An index for ray operators in 5d
2017
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2017
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Y. Tanizaki, T. Misumi, and N. Sakai, “Circle compactification and ’t Hooft anomaly,”
2017
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2017
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2018
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2018
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2018
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2018
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H. Shimizu and K. Yonekura, “Anomaly constraints on deconfinement and chiral phase transition,”
2018
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D. Gaiotto, Z. Komargodski, and N. Seiberg, “Time-reversal breaking in QCD
2018
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2018
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2019
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2019
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Z. Wan and J. Wang, “Adjoint QCD
2019
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2019
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Y. Tachikawa, “On gauging finite subgroups,”
2020
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