On the Holomorphic Structure of a Low Energy Supersymmetric Wilson Effective Action

Abstract

The Wilson (exact) renormalization group equations are used to determine the evolution of a general low energy N=1 supersymmetric action containing a U(1) gauge vector multiplet and a neutral chiral multiplet. The effective theory evolves towards satisfying a fixed relation where the Kähler potential and effective gauge coupling are obtained from a N=2 supersymmetric holomorphic prepotential.

10 pages, LaTeX

References in corpus (14)

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• Effective Kähler Potentials
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• Extended superspace, higher derivatives and SL(2, Z) duality
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Cited by in corpus (10)

• The Background Field Method for N = 2 Super Yang-Mills Theories in Harmonic Superspace
• On the D = 4, N = 2 Non-Renormalization Theorem
• Feynman Rules in N=2 Projective Superspace I: Massless hypermultiplets
• Feynman rules in N=2 projective Superspace II: Massive hypermultiplets
• Effective Action of the N = 2 Maxwell Multiplet in Harmonic Superspace
• One-loop Kahler potential in non-renormalizable theories
• Two loop effective kaehler potential of (non-)renormalizable supersymmetric models
• The Coulomb Phase in N=1 Gauge Theories With a LG-Type Superpotenetial
• The Effective Kähler Potential And Extra Space-Time Dimensions
• The Wilson Effective Kähler Potential For Supersymmetric Nonlinear Sigma Models