Cubic interaction vertices for N=1 arbitrary spin massless supermultiplets in flat space
arXiv:1905.11357 · doi:10.1007/JHEP08(2019)130
Abstract
In the framework of light-cone gauge formulation, massless arbitrary spin N=1 supermultiplets in four-dimensional flat space are considered. We study both the integer (super)spin and half-integer (super)spin supermultiplets. For such supermultiplets, formulation in terms of unconstrained light-cone gauge superfields defined on chiral momentum superspace is used. Superfield representation for all cubic interaction vertices of the supermultiplets is obtained. Representation of the cubic vertices in terms of component fields is derived. Realization of relativistic symmetries of N=1 Poincare superalgebra on space of interacting superfields is also found.
LaTeX-2e, 31 pages, v3: Discussion in Sec.6 on interrelation of light-cone vertices and covariant vertices added. Tables I,II and reference added
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- Minimal models of field theories: Chiral Higher Spin Gravity
- Cubic interaction vertices for massless higher spin supermultiplets in d=4
- Minimal model of Chiral Higher Spin Gravity
- Supersymmetric Continuous Spin Gauge Theory
- Cubic interactions of arbitrary spin fields in 3d flat space
- Off-shell Supersymmetric Continuous Spin Gauge Theory
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- Constraining higher-spin S-matrices
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