Nonabelian Generalized Gauge Multiplets

Abstract

We give the nonabelian extension of the newly discovered N = (2, 2) two-dimensional vector multiplets. These can be used to gauge symmetries of sigma models on generalized Kahler geometries. Starting from the transformation rule for the nonabelian case we find covariant derivatives and gauge covariant field-strengths and write their actions in N = (2, 2) and N = (1, 1) superspace.

11 pages; v2--typo corrected, comments and examples added

References in corpus (3)

• Some Aspects of N=(2,2), D=2 Supersymmetry
• T-duality and Generalized Kahler Geometry
• New N = (2, 2) vector multiplets

Cited by in corpus (12)

• Comments on N=(2,2) Supersymmetry on Two-Manifolds
• Cluster algebras from dualities of 2d N=(2,2) quiver gauge theories
• Semichiral Fields on S^2 and Generalized Kähler Geometry
• The Semi-Chiral Quotient, Hyperkahler Manifolds and T-duality
• Generalized Kahler geometry, gerbes, and all that
• Generalized Kähler Geometry in (2,1) superspace
• Extended supersymmetry of semichiral sigma model in 4D
• Dynamics of Two-Dimensional $\mathcal{N}=(2,2)$ Supersymmetric Theories with Semichiral Superfields I
• Gravity Dual of Two-Dimensional $\mathcal{N}=(2,2{)}^{\ast }$ Supersymmetric Yang-Mills Theory and Integrable Models
• Off-shell N=(4,4) supersymmetry for new (2,2) vector multiplets
• Generalized Kahler structures on group manifolds and T-duality
• Yano F structures and extended Supersymmetry