N = 2 moduli spaces and N = 1 dualities for SO(nc) and USp(2nc) super-QCD

Philip C. Argyres; M. Ronen Plesser; Alfred D. Shapere

doi:10.1016/S0550-3213(96)00583-4

N = 2 moduli spaces and N = 1 dualities for SO(n_c) and USp(2n_c) super-QCD

Philip C. Argyres, M. Ronen Plesser, Alfred D. Shapere

Physics And Astronomy

Research output: Contribution to journal › Article › peer-review

62 Scopus citations

Abstract

We determine the exact global structure of the moduli space of N = 2 supersymmetric SO(n) and USp(2n) gauge theories with matter hypermultiplets in the fundamental representations, using the non-renormalization theorem for the Higgs branches and the exact solutions for the Coulomb branches. By adding an (N = 2)-breaking mass term for the adjoint chiral field and varying the mass, the N = 2 theories can be made to flow to either an "electric" N = 1 supersymmetric QCD or its N = 1 dual "magnetic" version. We thus obtain a derivation of the N = 1 dualities of Seiberg.

Original language	English
Pages (from-to)	172-186
Number of pages	15
Journal	Nuclear Physics B
Volume	483
Issue number	1-2
DOIs	https://doi.org/10.1016/S0550-3213(96)00583-4
State	Published - Jan 6 1997

Bibliographical note

Funding Information:
It is a pleasure to thank M. Alford, L. Dixon, N. Seiberg, and M. Strassler for helpful discussions and comments. This work was supported in part by DOE grants DE-FG05-90ER40559 and DE-FG02-91ER75661, the Center for Basic Interactions, and an Alfred P. Sloan fellowship. M.R.P. thanks the Rutgers physics department for hospitality while part of this work was completed.

Funding

It is a pleasure to thank M. Alford, L. Dixon, N. Seiberg, and M. Strassler for helpful discussions and comments. This work was supported in part by DOE grants DE-FG05-90ER40559 and DE-FG02-91ER75661, the Center for Basic Interactions, and an Alfred P. Sloan fellowship. M.R.P. thanks the Rutgers physics department for hospitality while part of this work was completed.

Funders	Funder number
Michigan State University-U.S. Department of Energy (MSU-DOE) Plant Research Laboratory	DE-FG02-91ER75661, DE-FG05-90ER40559
Alfred P Sloan Foundation

ASJC Scopus subject areas

Nuclear and High Energy Physics

Access to Document

10.1016/S0550-3213(96)00583-4

Cite this

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title = "N = 2 moduli spaces and N = 1 dualities for SO(nc) and USp(2nc) super-QCD",

abstract = "We determine the exact global structure of the moduli space of N = 2 supersymmetric SO(n) and USp(2n) gauge theories with matter hypermultiplets in the fundamental representations, using the non-renormalization theorem for the Higgs branches and the exact solutions for the Coulomb branches. By adding an (N = 2)-breaking mass term for the adjoint chiral field and varying the mass, the N = 2 theories can be made to flow to either an {"}electric{"} N = 1 supersymmetric QCD or its N = 1 dual {"}magnetic{"} version. We thus obtain a derivation of the N = 1 dualities of Seiberg.",

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AU - Plesser, M. Ronen

AU - Shapere, Alfred D.

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N2 - We determine the exact global structure of the moduli space of N = 2 supersymmetric SO(n) and USp(2n) gauge theories with matter hypermultiplets in the fundamental representations, using the non-renormalization theorem for the Higgs branches and the exact solutions for the Coulomb branches. By adding an (N = 2)-breaking mass term for the adjoint chiral field and varying the mass, the N = 2 theories can be made to flow to either an "electric" N = 1 supersymmetric QCD or its N = 1 dual "magnetic" version. We thus obtain a derivation of the N = 1 dualities of Seiberg.

AB - We determine the exact global structure of the moduli space of N = 2 supersymmetric SO(n) and USp(2n) gauge theories with matter hypermultiplets in the fundamental representations, using the non-renormalization theorem for the Higgs branches and the exact solutions for the Coulomb branches. By adding an (N = 2)-breaking mass term for the adjoint chiral field and varying the mass, the N = 2 theories can be made to flow to either an "electric" N = 1 supersymmetric QCD or its N = 1 dual "magnetic" version. We thus obtain a derivation of the N = 1 dualities of Seiberg.

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