Constraint and Super Yang-Mills Equations on the Deformed Superspace R^(4|16)_\hbar
arXiv:hep-th/0401147 · doi:10.1088/1126-6708/2004/03/048
Abstract
It has been known for quite some time that the N=4 super Yang-Mills equations defined on four-dimensional Euclidean space are equivalent to certain constraint equations on the Euclidean superspace R^(4|16). In this paper we consider the constraint equations on a deformed superspace R^(4|16)_\hbar a la Seiberg and derive the deformed super Yang-Mills equations. In showing this, we propose a super Seiberg-Witten map.
v3: harvmac, 1+26 pages, typos fixed, replaced with published version
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- Marginal Deformations of N=4 SYM from Open/Closed Twistor Strings
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- D=2, N=2 Supersymmetric sigma models on Non(anti)commutative Superspace
- Non-singlet Q-deformation of the N=(1,1) gauge multiplet in harmonic superspace
- Deformed Supersymmetry in Non(anti)commutative N=2 Supersymmetric U(1) Gauge Theory
- Deformation of Super Yang-Mills Theories in R-R 3-form Background
- N=1/2 Super Yang-Mills Theory on Euclidean AdS2xS2
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- On Non-linear Action for Gauged M2-brane
- Nonanticommutative Deformation of N=4 SYM Theory: The Myers Effect and Vacuum States
- Noncommutative Instantons and Solitons
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- Instanton Calculus in Deformed N=4 Super Yang-Mills Theories
- Gauge theory in deformed N=(1,1) superspace
- AdS/CFT Duality for Non-Anticommutative Supersymmetric Gauge Theory
- N=1/2 Supersymmetric gauge theory in noncommutative space
- Instantons in N=1/2 Super Yang-Mills Theory via Deformed Super ADHM Construction