N=2 SYM RG Scale as Modulus for WDVV Equations

Abstract

We derive a new set of WDVV equations for N=2 SYM in which the renormalization scale $\Lambda$ is identified with the distinguished modulus which naturally arises in topological field theories.

6 pages, LaTeX

References in corpus (2)

• Non-holomorphic terms in N=2 SUSY Wilsonian actions and RG equation
• Renormalisation Flow and Geodesics on the Moduli Space of Four Dimensional N=2 Supersymmetric Yang-Mills Theory

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• The Liouville Geometry of N=2 Instantons and the Moduli of Punctured Spheres
• Whitham Deformations of Seiberg-Witten Curves for Classical Gauge Groups
• On the WDVV Equation and M-Theory
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• Modular Invariant Regularization of String Determinants and the Serre GAGA Principle
• Meromorphic Scaling Flow of N=2 Supersymmetric SU(2) Yang-Mills with Matter
• RG Flow Irreversibility, C-Theorem and Topological Nature of 4D N=2 SYM