Spinor helicity structures in higher spin theories
arXiv:1209.4960 · doi:10.1007/JHEP11(2012)089
Abstract
It is shown that the coefficient of the cubic interaction vertex, in higher spin Lagrangians, has a very simple form when written in terms of spinor helicity products. The result for a higher-spin field, of spin , is equal to the corresponding Yang-Mills coefficient raised to the power . Among other things, this suggests perturbative ties, similar to the KLT relations, between higher spin theories and pure Yang-Mills. This result is obtained in four-dimensional flat spacetime.
5 pages. v2: minor changes, references added
References in corpus (5)
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- Gravity and Yang-Mills theory
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Cited by in corpus (21)
- Light-Front Higher-Spin Theories in Flat Space
- Quantum Chiral Higher Spin Gravity
- Chiral Higher Spin Theories and Self-Duality
- More on Quantum Chiral Higher Spin Gravity
- Higher-Spin Algebras, Holography and Flat Space
- Conformal higher spin scattering amplitudes from twistor space
- One-loop Finiteness of Chiral Higher Spin Gravity
- Off-Shell Spinor-Helicity Amplitudes from Light-Cone Deformation Procedure
- Basic introduction to higher-spin theories
- Spinor-Helicity Formalism for Massless Fields in AdS II: Potentials
- Investigations into Light-front Quartic Interactions for Massless Fields (I): Non-constructibility of Higher Spin Quartic Amplitudes
- A Riccati type PDE for light-front higher helicity vertices
- Yang-Mills theories and quadratic forms
- BMS algebra from residual gauge invariance in light-cone gravity
- Residual gauge symmetry in light-cone electromagnetism
- 3d conformal fields with manifest
- Higher spins, quadratic forms and amplitudes
- Cubic interaction vertices in higher spin theories
- Fermi-Bose cubic couplings in light-cone field theories
- BMS symmetry in gravity: Front form versus Instant form
- Nicolai maps and uniqueness in the light-cone gauge