Non(anti)commutative N=2 Supersymmetric U(N) Gauge Theory and Deformed Instanton Equations
arXiv:hep-th/0508052 · doi:10.1016/j.physletb.2005.09.039
Abstract
We study deformed supersymmetry in N=2 supersymmetric U(N) gauge theory in non(anti)commutative N=1 superspace. Using the component formalism, we construct deformed N=(1,1/2) supersymmetry explicitly. Based on the deformed supersymmetry, we discuss the C-dependence of the correlators. We also study the C-deformation of the instanton equation for the gauge group U(2).
13 pages, minor corrections, references added
References in corpus (6)
- N=1/2 quiver gauge theories from open strings with R-R fluxes
- Non-anticommutative deformation of N=(1,1) hypermultiplets
- Deformed Supersymmetry in Non(anti)commutative N=2 Supersymmetric U(1) Gauge Theory
- Non-anticommutative N=2 supersymmetric SU(2) gauge theory
- Non(anti)commutative N=(1,1/2) Supersymmetric U(1) Gauge Theory
- SU(2)xU(1) non-anticommutative N=2 supersymmetric gauge theory
Cited by in corpus (8)
- Non-singlet Q-deformation of the N=(1,1) gauge multiplet in harmonic superspace
- Deformation of Super Yang-Mills Theories in R-R 3-form Background
- Nonanticommutative Deformation of N=4 SYM Theory: The Myers Effect and Vacuum States
- Noncommutative Superspace and Super Heisenberg Group
- Instanton Calculus in R-R 3-form Background and Deformed N=2 Super Yang-Mills Theory
- Instantons in N=1/2 Super Yang-Mills Theory via Deformed Super ADHM Construction
- Morita Equivalence of Noncommutative Supertori
- Central Charges in Non(anti)commutative N=2 Supersymmetric U(N) Gauge Theory