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Using a recently proposed duality for $U(N)$ supersymmetric QCD (SQCD) in three dimensions with monopole superpotential, in this paper we derive the mirror dual description of $\mathcal{N}=2$ SQCD with unitary gauge group, generalizing the known mirror dual description of abelian gauge theories.
N. Seiberg, “Electric - magnetic duality in supersymmetric nonAbelian gauge theories,” Nucl. Phys
1995
Earlier work this paper cites.
K. A. Intriligator and N. Seiberg, “Mirror symmetry in three-dimensional gauge theories,” Phys. Lett
1996
Earlier work this paper cites.
A. Hanany and E. Witten, “Type IIB superstrings, BPS monopoles, and three-dimensional gauge dynamics,” Nucl.Phys
1997
Earlier work this paper cites.
J. de Boer, K. Hori, H. Ooguri, and Y. Oz, “Mirror symmetry in three-dimensional gauge theories, quivers and D-branes,” Nucl. Phys
1997
Earlier work this paper cites.
M. Porrati and A. Zaffaroni, “M theory origin of mirror symmetry in three-dimensional gauge theories,” Nucl.Phys
1997
Earlier work this paper cites.
J. de Boer, K. Hori, H. Ooguri, Y. Oz, and Z. Yin, “Mirror symmetry in three-dimensional theories, SL(2,Z) and D-brane moduli spaces,” Nucl. Phys
1997
Earlier work this paper cites.
J. de Boer, K. Hori, Y. Oz, and Z. Yin, “Branes and mirror symmetry in N=2 supersymmetric gauge theories in three-dimensions,” Nucl. Phys
1997
Earlier work this paper cites.
O. Aharony, A. Hanany, K. A. Intriligator, N. Seiberg, and M. J. Strassler, “Aspects of N=2 supersymmetric gauge theories in three-dimensions,” Nucl. Phys
1997
Earlier work this paper cites.
O. Aharony, “IR duality in d = 3 N=2 supersymmetric USp(2N(c)) and U(N(c)) gauge theories,” Phys. Lett
1997
Earlier work this paper cites.
A. Karch, “Seiberg duality in three-dimensions,” Phys. Lett
1997
Earlier work this paper cites.
S. Elitzur, A. Giveon, and D. Kutasov, “Branes and N=1 duality in string theory,” Phys. Lett
1997
Earlier work this paper cites.
S. Elitzur, A. Giveon, D. Kutasov, E. Rabinovici, and A. Schwimmer, “Brane dynamics and N=1 supersymmetric gauge theory,” Nucl. Phys
1997
Earlier work this paper cites.
A. Kapustin, “D(n) quivers from branes,” JHEP
1998
Cited alongside, same era.
A. Giveon and D. Kutasov, “Brane dynamics and gauge theory,” Rev. Mod. Phys
1999
Cited alongside, same era.
A. Hanany and A. Zaffaroni, “Issues on orientifolds: On the brane construction of gauge theories with SO(2n) global symmetry,” JHEP
1999
Cited alongside, same era.
B. Feng and A. Hanany, “Mirror symmetry by O3 planes,” JHEP
2000
Cited alongside, same era.
M. Aganagic, K. Hori, A. Karch, and D. Tong, “Mirror symmetry in (2+1)-dimensions and (1+1)-dimensions,” JHEP
2001
Cited alongside, same era.
B. Assel, “Hanany-Witten effect and SL(2, ℤ \mathbb{Z} ) dualities in matrix models,” JHEP
2014
Later among the works it cites.
2014
Later among the works it cites.
2014
Later among the works it cites.
M. Bullimore, H.-C. Kim, and P. Koroteev, “Defects and Quantum Seiberg-Witten Geometry,” JHEP
2015
Later among the works it cites.
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2009
Cited alongside, same era.
A. Kapustin, B. Willett, and I. Yaakov, “Nonperturbative Tests of Three-Dimensional Dualities,” JHEP
2010
Cited alongside, same era.
2011
Cited alongside, same era.
N. Hama, K. Hosomichi, and S. Lee, “Notes on SUSY Gauge Theories on Three-Sphere,” JHEP
2011
Cited alongside, same era.
N. Hama, K. Hosomichi, and S. Lee, “SUSY Gauge Theories on Squashed Three-Spheres,” JHEP
2011
Cited alongside, same era.
D. L. Jafferis, “The Exact Superconformal R-Symmetry Extremizes Z,” JHEP
2012
Cited alongside, same era.
2012
Cited alongside, same era.
2015
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2016
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2016
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A. Collinucci, S. Giacomelli, and R. Valandro, “T-branes, monopoles and S-duality,” JHEP
2017
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O. Aharony, S. S. Razamat, and B. Willett, “From 3d duality to 2d duality,” JHEP
2017
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2017
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