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      Chirally Symmetric Phase of Supersymmetric Gluodynamics

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          Abstract

          We argue that supersymmetric gluodynamics (theory of gluons and gluinos) has a condensate-free phase. Unlike the standard phase, the discrete axial symmetry of the Lagrangian is unbroken in this phase, and the gluino condensate does not develop. Extra unconventional vacua are supersymmetric and are characterized by the presence of (bosonic and fermionic) massless bound states. A set of arguments in favor of the conjecture includes: (i) analysis of the effective Lagrangian of the Veneziano-Yankielowicz type which we amend to properly incorporate all symmetries of the model; (ii) consideration of an unsolved problem with the Witten index; (iii) interpretation of a mismatch between the strong-coupling and weak coupling instanton calculations of the gluino condensate detected previously. Impact on Seiberg's results is briefly discussed.

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          Exact Results on the Space of Vacua of Four Dimensional SUSY Gauge Theories

          We consider four dimensional quantum field theories which have a continuous manifold of inequivalent exact ground states -- a moduli space of vacua. Classically, the singular points on the moduli space are associated with extra massless particles. Quantum mechanically these singularities can be smoothed out. Alternatively, new massless states appear there. These may be the elementary massless particles or new massless bound states.
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            On holomorphic dependence and infrared effects in supersymmetric gauge theories

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              On gluino condensation in supersymmetric gauge theories with SU(N) and O(N) groups

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                Author and article information

                Journal
                25 February 1997
                1997-05-29
                Article
                10.1103/PhysRevD.56.2396
                hep-th/9702174
                e07d8e67-535e-40a7-a08e-845676b5a654
                History
                Custom metadata
                TPI-MINN-97/03-T, UMN-TH-1530-97
                Phys.Rev.D56:2396-2402,1997
                Minor typos corrected; final version to appear in Phys. Rev. D
                hep-th hep-ph

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