Seiberg Duality in Matrix Models II

Abstract

In this paper we continue the investigation, within the context of the Dijkgraaf-Vafa Programme, of Seiberg duality in matrix models as initiated in hep-th/0211202, by allowing degenerate mass deformations. In this case, there are some massless fields which remain and the theory has a moduli space. With this illustrative example, we propose a general methodology for performing the relevant matrix model integrations and addressing the corresponding field theories which have non-trivial IR behaviour, and which may or may not have tree-level superpotentials.

11 pages, comments added

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Cited by in corpus (17)

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• Multi-Trace Superpotentials vs. Matrix Models
• Super Yang-Mills With Flavors From Large N_f Matrix Models
• Exact Mesonic Vacua From Matrix Models
• Note on Matrix Model with Massless Flavors
• Mean-field Approach to the Derivation of Baryon Superpotential from Matrix Model
• Generalized Yukawa couplings and Matrix Models
• Derivation of the linearity principle of Intriligator-Leigh-Seiberg
• The Proof of the Dijkgraaf-Vafa Conjecture and application to the mass gap and confinement problems
• Note on Seiberg Duality in Matrix Model
• Effective Gauge Degrees of Freedom and the (Non)existence of the Glueball Superpotential
• Chiral Rings, Anomalies and Electric-Magnetic Duality
• Quivers, Quotients, and Duality
• On effective superpotentials and Kutasov duality
• Aspects of Supersymmetric Gauge Theory and String Theory