Prepotential of N=2 SU(2) Yang–Mills gauge theory coupled with a massive matter multiplet

DOI10.1063/1.531764zbMath0863.58080arXivhep-th/9604051OpenAlexW2117781955MaRDI QIDQ5284676

Yuji Ohta

Publication date: 23 February 1997

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/hep-th/9604051

zbMATH Keywords

double scaling limit\(N=2 \text{ SU(2) }\)Yang-Mills gauge theorymassive theory

Mathematics Subject Classification ID

Yang-Mills and other gauge theories in quantum field theory (81T13) Applications of global analysis to the sciences (58Z05)

Related Items (13)

Nekrasov functions and the \(\mathrm{SU}(2)\) Calogero-Moser system ⋮ SOFTLY BROKEN N=2 QCD WITH MASSIVE QUARK HYPERMULTIPLETS, I ⋮ Quantum periods for \(\mathcal{N} = 2 \operatorname{SU}(2)\) SQCD around the superconformal point ⋮ Quantum periods and prepotential in \( \mathcal{N}=2 \;\) SU(2) SQCD ⋮ The \(\Omega \) deformed \(B\)-model for rigid \(N=2\) theories ⋮ More on Seiberg-Witten theory and monstrous moonshine: a new simple method of calculating the prepotential ⋮ Holomorphicity and modularity in Seiberg-Witten theories with matter ⋮ On gauge theory and topological string in Nekrasov-Shatashvili limit ⋮ Differential equations for scaling relation in N=2 supersymmetric SU(2) Yang–Mills theory coupled with massive hypermultiplet ⋮ Instanton recursion relations for the effective prepotential in \(N=2\) super-Yang-Mills ⋮ Simple Calculation of Instanton Corrections in MASSIVE N = 2 SU(3) SYM ⋮ Prepotentials in \(N=2\) supersymmetric SU(3) YM theory with massless hypermultiplets ⋮ SEIBERG–WITTEN THEORY OF RANK TWO GAUGE GROUPS AND HYPERGEOMETRIC SERIES

Cites Work

• Monopoles, duality and chiral symmetry breaking in \(N=2\) supersymmetric QCD
• On the quantum moduli space of vacua of \(N=2\) supersymmetric SU\((N_{c})\) gauge theories
• Electric-magnetic duality, monopole condensation, and confinement in \(N=2\) supersymmetric Yang-Mills theory
• On the periods of certain rational integrals. I, II

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